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4 -2 -9 -2 -?= > - R 8 W 2/ - = 6@ B ... ... .. ... 90 4 -2 -9 -3 -. 2/ -"h \: 1 - 18 0 -W 2 / - 1 1 % 7 ... .. ... 91 4 -2 -9 -4 -. 2 = 6 @ T 4L 0 8 $ ... .. ... ... 92 4 -3 -?= > - R t FVCOM ? - 1 2004 ... .. ... 94 4 -3 -1 -a8 . Bi 6? -@> = 1 iR 1 ?= 2 t . Bi ... ... ... 94 4 -4 -?= > - R t N 1 B FVCOM 8 COHERENS ... .. ... 97 5C*= 9:% : * = .& ' C , ; $ 8u01 ... ... 101 W E%O K ... ... 104 c 8 1 % .... . ... ... ... 105
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Li 2 -1 : U Q9Qq, -1 %2 0 = , <`"68 "6Q "6w -, A ) /- TM3A 9 ^ -( ... 9 Li 2 -2 : ] 1 0 - 6 . = : L 8 ) /- /A-( @ Q ) x` ( . = 8 N K 9 : /- ; @ ) Q. iA68 N i y 2005 ( ... ... ... 12 Li 2 -3 : /- ; @ 9 ^ - A : 1 ) N i y Q. iA68 2005 ( ... 13 Li 2 -4 : A L 8 K a ( 9 b ( /- ; 9 c ( Q/- ; 9 1 %2 3 A 69 ) 1 . = N < 2 . ! f 0 3 . = z =5 ( ... 13 Li 2 -5 : O L OR%2 y >N < A @> 5 ) Q. iA68 % 2008 (. ... ... 14 Li 2 -6 : 0 -W 2 6 N < ) cm/s ( 6@ a ( R -b ( c ( /- ; ) Q. iA68 R 2010 ( ... ... 15 Li 2 -7 : W 2 6 N < ) cm/s ( 3A 50 6@ a ( R -b ( ) Q. iA68 R 2010 ( .. ... 16 Li 2 -8 : ?= > - R > @= /-=1 0 -W 2 6 N < HYCOM 6 = ; km 3.3 ) 2 / - 1 ? 4 cm/s 10 ( /-) 8 Q. iA6 2010 ( ... ... ... ... 17 Li 2 -9 : B1 # 8 .8=1 > I { 4 ... 28 Li 2 -10 : 8 W " B -... ... 32 Li 2 -11 : iR 6? - ?= 6 r ; \/ !\ ) @ ; • ? - Q ( ... 34 Li 3 -1 -= 6@ / !\ ... ... ... .... . 36 Li 3 -2 -8 1Q. 2 6@ ;@> = 6@ < B / !\ CTD .... ... ... .. ... . ... .. 37 Li 3 -4 -?8 @ < B K % - 1 8 0 -W 2/ -... 38 Li 3 -5 -D8 @ < B 0 - >8 0 - ]W 2/ -... 39 Li 3 -6 -K % - 1 8 0 -W 2/ -D8 @ < B ... 40 Li 3 -7 -D - @ < B 0 - >8 0 - ]W 2/ -... 41Li 3 -8 -D - @ < B K % - 1 8 0 -W 2/ -... ... 42 Li 3 -9 -, % E18 . B >Q K L 6 v " ... 43 Li 3 -10 -, % E1 8 . B >Q KL 6 v " ... 44 Li 3 -11 -?= 1 @= 8 B1 ; K COHERENS ) ( ... 45 Li 3 -12 -/1 4 8 : 1 v Q 1 K Q 6 2 6/ 8 6 . = 6 N < RB ) j 2004 ( ... ... 49 Li 3 -13 -/1 4 8 : 1 v Q 1 K Q 6 2 6/ 8 6 . = 6 N < RB ) 2004 ( ... ... 50 Li 3 -14 -6 N < ? - 1 . = 2004 ... ... ... 51 8 52 Li 3 -15 -D I- @= $ . Bi z z 6 iR SMS 1 ... .. ... 57 Li 3 -16 -D I- @= $ . Bi z z 6 iR AB\ SMS 1 ) 1 O 1{ S8 ...( ... ... ... ... ... 58 Li 3 -17 -D I- @= $ . Bi a 6 ? - 1 z z 6 iR SMS 1 ... ... 59 Li 3 -18 -D I- @= $ . Bi a z z 6 iR > AB\ SMS 1 ) 1 O 1{ S8 ... ( ... ... ... 60 Li 4 -1 -W 2 6 N < ) 1/ 8 7 /0 E% ( ... 64 8 65 Li 4 -2 -W 2 6 N < ) 6 8 / 8 7 /0 E% ( ... 66 Li 4 -3 -, - 0 -W 2 N < Q ?= @= > - R COHERENS Q .... 69 Li 4 -4 -0 -W 2 6 N < ) 2004 ( ... 70 Li 4 -5 -N < 0 - >W 2 6 ) 2004 ( ... 71 Li 4 -6 -0 - ] 6 6. = N < ) 2004 ( ... 72 Li 4 -7 -2 / -8 6 6. = N < 0 - >8 0 - 6 ] W ) 2004 ( ... ... 74
Li 4 -8 -6 ] W 2/ - 8 6 6. = N < 0 - >8 0 -) 2004 ( ... ... 76 Li 4 -9 -0 - >8 0 - 6 ] W 2/ - 8 6 6. = N < ) ] 2 2004 ( ... ... 77 Li 4 -10 -6 . = N < 0 - >8 0 - 6 ] W 2/ - 8 6 ) R 2004 ( ... ... 78 Li 4 -11 -0 - >8 0 - 6 ] W 2/ - 8 6 6. = N < ) R -2004 ( ... ... 79 Li 4 -12 -9 ) -; ( ] 2@ 0 - ] ) 2004 ( ... 81 Li 4 -13 : 9 ! : 1 ) ; ( r2| N 42.5 ] 2@ /- ; 8 ) 2004 ( ... ... 82 Li 4 -14 : ] A / -28 ?= D ... 83 Li 4 -15 -^ - / - 8 . = 6 N < /- ; ) 2004 ....( ... .... . .. .. ... 84 Li 4 -16 : ] 1 6Li : 9 . = ) ; ( ] 2@ ?8 >8 2004 ) /- : x`/A-Q?= > - R t : @ 6 ( N K 6Li } : 9 . = ) ; ( /- ; @ ?8 >8 2004 ) - /A-/ : x` /A- Q ?= > - R t : @ 6 ( ... 85 Li 4 -17 : " \ - 8 1 %2 . = 6 N < ) 1 ?= > - R t ? -2004 ...( ... ... ... .. . ... 86 . Li 4 -18 : 8 1 %2 . = 6 N < ) O 1 { S8 1 ( " \ -) R t ? - 1 ?= > -2004 ( ... ... 86 Li 4 -19 : : v " 17 R @ , @ < B ) ? - @= ;@> = 6@ 2004 ( ... 87 Li 4 -20 : . i A 50 \ 2 ) , @ < B ( R @ ) ? - ?= 28 2004 ( ... ... ... 87 Li 4 -21 : : 6v " ) ] 1Li ( 8 ) N KLi ( 17 y , @ < B ) 6 @ - @= ;@> = ? 2005 ( ... 88
Li 4 -22 : . i A 50 \ 2 ) , @ < B ( y@ ) ? - ?= 28 2004 ( ... ... 88 Li 4 -23 : 6v " ) ] 1Li ( 8 ) N KLi ( 17 @ , @ < B ) 6@ ? - @= ;@> = 2005 ( ... ... 89 Li 4 -24 : . i A 50 \ 2 ) , @ < B ( @ ) ? - ?= 28 2004 ( ... ... 89 Li 4 -25 : , @ < B 0 -W 2/ -) ?= t 8 @= ;@> = 6 @ B ? -2004 ( ... ... 90 Li 4 -26 : K % - 1 / -8 0 - W 2/ -) ? - ;@> = 6 @ 2004 ( ... 91 Li 4 -27 : 2 / -0 - >8 0 - W ) ? - @= ; @> = 6@ 2004 ( ... 92 Li 4 -28 : ] 1 QW 2 @=% `q 4 : ?8 @ < B 1 ) 3A 20 ( I-8Q : D8 @ < B 1 ) 3A 50 ( N KQ : D -@ < B 1 ) 3A 200 ...( ... 93 Li 4 -29 : ?= I- 1> W 2 <, > - R FVCOM 6@> = 1 6 ? - 1 . Bi ) 2004 ( ... ... 95 Li 4 -30 : ?= I- 1> W 2 <, > - R FVCOM 6@> = 1 6 ? - 1 . Bi a ) 2004 ( ... ... 96 Li 4 -31 : ?= I- 1> W 2 <, > - R N 1 B FVCOM ) /- ( 8 ?= COHERENS ) x` ( ? -2004 ... 98 Li 4 -31 : ?= I- 1 > W 2 <, > - R N 1 B FVCOM ) /A- ( ?= 8 COHERENS ) x` ( ? -2004 ... ... 99
+A : =!1 - = ?= > @ T - 1 W 2 : ; <, > - R Q !, N COHERENS = 6 @ 8 @= D $ . =!1 - ?= N %bA6 COHERENS 8 FVCOM 2 1 / 8 7 /0 = @= B < =i 1 / 8 N /0 6 . > - R > LM 5 t 8 . > - ?= % Q 1 1 R iR !1 @ 1 L Km 5 =! 8 30 l A< - > /- @= ; . . O = > - R t Q : ; <, / 8 L N AE > =6 /- @ 1 . ; 8 1/ 8 . L5 - @ 1 2 @= =K Q 1> W 2 7 > i /- @= $ . B1 L \ . t N %bA6 > - R @= =K N =6 . O A A > 40 # 1 /- ; 8 ] 2 @ A / - 8 @ v 10 8 7 @ . 1 a L5 - 1 /RB \ L5 - Q=6= v 2 @= =K > W= N %bA6 8=5 5 /- N K ; - 2 . L5 -> D ; 6 9 Q. B > 8 K 6 L e / 5 9 %2f 4 1 - 9 . 2 1 a L5 -> 8 @ / 5 ? A - 1 1 %2 =% . B1 W 5N 3 A 8 0 - > 6 ] 8 = -< - K W 2/ #R-= ~ 1 @> 5 . ?= 8 2 > LM 5 t COHERENS 8 FVCOM /0 W 2: ; <, /T;. 8 =6 . O ?= 8 1 > B1 <%6 A6Q 1/ 8 7 /- . Bi R ?= 8 6 1 @= 1 . / B E : ?= Q Q = > - R Q: ; <, COHERENS ?= Q FVCOM
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1 -1 -/- " B L1 \ 1 - @ 1 . E2 ` N ; 1 . , A 8 Q 1 %2 1 6 /5 B # 1 km2 16484000 8 km2 138000 8 km2 80000 = L ) Q 18 1994 8 18 } Q. iA6 1994 (. # 1 1 %2 8 Q , A 6 1 y % O 1 20 Q 788 Q 1025 1 %2 5 6 9 "$5 8 /-D - 8 , A 8 1% 9 L "$5 /- 6 ) Q. iA68 8 -1994 .( iO L 1 @> 5 N ; 1 . % 1 Q > \ \ 8 K8 8 - @ @= . % /-5 Q -8 . - = Q. $ 1 V EA2 Q. 5 - O = ; \. . K. B%A 8 . B\ \ . yN O 1 1025 ) 1 %2 \ 8 ( . y N < 8 208 . 5 6 /5 B 8 y > /- W8 T B1 9 > . /RB /5 B Q , A # 1 /5 B L 1 1 %2 8 24.3 Q=M 36.4 =M 8 39.3 =M . # 1 1 %28 Q , A 6 1 y % O 1 25 Q 788 Q 1025 8 E y N < 4.4 Q 192 Q 345 . > 1 130 1 • 1 8 ` 8 1 %2 8 1 L5 - ` 6 8 8 , A L5 - =A • 1 6 8 = @=% K . 8=5 E% 1 8 /- 1 S 5 8 N ; 1 <,8 8 80 9 =M =% N 1 8 8 . . Q 8=5 6=1 N < 1 8 = T-4 ? - #!i Q 8 N ; 1 1 8 89 N 9 B0 ) . 6 ;J 8 1 = Q. E Q@ = A5 Q 1384 .( F % 8 i I @> 5 6 /- @> 5 - L % /B > ~ . 8 = - \ > 1 8 M 6 @> 5 1 , R Z 6 N N %bA6 8 8 Q W r 7 /0 W 2 8 ^ - . bA6 j \ ] 1 { - 6 r = ; \ i 8 ; % 1 K 8 R Q 6 8 . A6 1 < > 1 . / @ W= ] 4 A \ W 7 .
1 -2 -GH ) > < 8=5 44 % =6 L iO N > 8 ` 6 9 "$5 . @ B; N -=%6 ) 1000 8 ? 4 300 -200 /- | ( , A /AB\ N O 1 y 20 # 1 E 3A z =5 O 1 63A 1 %2/AB\ 8 /AB\ , 5 /-788 8 1025 . . B > . > I TM > > , A 1 9 ^ -26 -25 r 1 %2 /AB\ , 5 Q/- . B1 j B - 2 N 1 8 ? ! W 10 -7 . B > j B - 2 29 -25 /- . B1 j B - 2 . B 8 B1 6 < 1 /B • O . =%` W r Q B1 A ) Q. iA6 8 R 2010 ( 1 . 1 - @ \ > iO L 1 @> 5 N ; 1 . % . % /- \ 8 K8 8 5 5 - O = ; \ . . K. B%A 8 . B\ \Q -8 . - = Q. $ 1 V EA2Q. . • O 1 1 > %6 N : ; $ @ 0 8 F i% L , 1 8 / A6 1 2 1 : ; Q !, N Q/- @=O = 6 ?= > ?= 8 I- 9 COHERENS Q FVCOM - 1 = /- @ . ?= COHERENS 6 1 8 /- =!1 - i % 8 = 6 ?= > ?= N Q @ \ W[ 5 8 L5 - > f8 ! iR Arkawa C > - BB; 1 8 @ @ T -Li r W @= @ T - "h \ - 1 6> . - 1 =% = K Li r /1 7 { - 1 q 8 ^ -. ?= COHERENS 1 Q@= 8 2 6 - = =% L5 =% B6 O ? 5 ; 6 ER28 6 8 D K? z . % . O > i 6 < "E COHERENS 1 Q 1 -8 1 = 8 "h \ cK iT 8 > D ; /B% N ! , B i I #- % "h \8 ? 4j 8 . >j 1 2 . 1 Ibrayev
8 0 - > 8 0 - 6 . 2 - 1 1 !, N ... 0 > @ T - 1 > 2 6 @ L A2> - \ E$%- L R\ SST 8 9 . 2/ - Q Q 6v " 8 ... > @ T - 1 ?= Open Source 1 ‚k-8 @= - 1 4 1 @= V 6t%- 5 =%` - \ @> = r 6= r 1 Q 3 \ - 1 !- ?= Q 2 6 ; @> = 1 2 1 iR Li 8 @ R , @ . W r # S Q 1 % Q B1 ; K Lz N ; l 1 # N =1 8 R 8 : 1Q 1 / - 8 , <`Q Q W r > < T ... . 2 <, Q?= -Q Q , - 8 W r !, $ 8 > - R B1 8 ^ ; NiA , <` . 0 - 6. 2Q , <` Q Q Q , -8 6 . 2Q % N LM 5 t > @ T - 1 @ $1 2 8 Li r 8 L iO Q 0 - > 8 0 6 9 ` 8 6 9 2 6 @= =K 8 = =6 • O E L0 8 . 1 -3 -&I DB < B1 0 - : ; W M @= @=6 O 6 @ 8 W [4 i% L ,=1 W r } 28 L5 - W =6 O A = E% 8 /- 8=0 1 B - : ; W] - N 8 S 8 /B • O 1 1 B1 A 8 B1 6 < 8 A \ 6 D i F 8 : ; $ @ 0 N %bA6 8 ; , ? W 7 8 =!1 @ - K 1 1 ^ -W r ? % i % /- @=O . <, i% N ; l 1 4> N ; , ? 8 . 1 W 2 E 8 cr ? Q y ? 8 ;.> - 1 W 2 /- / A6 B1 % . 6 . 2 8 = N : ; W r N %bA6 7 5 -=- l 1 8 S % >N O 1 !, 8 - 1= 1
1 -4 -< K B : ; 6 <, / % 1 9 : ; =!1 - 6 ?= > @ T - Q3 0 N > M f=6 /- : ; N / 8 L N ! 8 . = !- N %bA6 Q: ; 0 W r @ ; \ - 1 1 %234 % 5 - 6. 2 6 <, N ! 8 2 34 % N ! . @ T - =% B6 A< - W " B - 6 ?= > W 2 > - R 1 !, N /- @= . ?= I- = 1 COHERENS Q 1 / 8 N > W 2 8 @= ? A ?= 1 W 2 7 8 @= ? A ?= 1 8 / 8 E% ‚k- Q ; \ - 1 / 8 N > W 2 N < 8 z =5 4 1 ; \ !, I N . > q 6 @ / 8 /- @= /-=1 . A 7 /0 ?= Q/, 5 N 1 . t 8 @= 2 @> 5 L 8 ,8 I ? A 1 8 8 Q 2 6 / 8 /- @= B - % j \ @ <O68JK 2 = 6 @ . t 1 2 1 > - R N [ ] - 1 1 2 D 8 - % j \ @ <O68JK = 6 @ 8 1 %2 5 ) , =%1 ( \ L5 - . B1 ? 4 2 @= =K N %bA68 K /- ; \u01 @ v . ?= 8 B 1 - \ FVCOM 8 COHERENS Q / 8 L N AE > W 2 @= @ T - Q/- 1 / 8 ?= 1/ 8 N ? A 1 8 FVCOM N @= 1 W 2 = @= B < =i 1 ?= 8 . 1 -5 -I&% < . B : 1 -=% B6N ! L1 \ 1 1 =!1 -: ; 1 " 5W] ! . 2 -N ! L1 \ 8 @= % =5 = ; l W] ! N 7 6/ 8 =% B6 ) @ a 8 Q 6 . = Q 1. = . bA6 .( 3 -8 -8=0 2 . bA6 = ?8 = 6 :8 3 4 > . W] ! ... > - BB; T 1 S 5 1 E 8 L5 #- % i . ?= / 8 L ? A = 1 / !\ 8 1 . i =5 l = .
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2 -1 -) &" < * = . iA6 8 6 @ > %1 ) 2002 ( -8 1 . 2 / !S8 - 1 1 . 2 =!1 - ?= =%` 8 6 / - - 1 N %bA68 ] K , A 8 Q 1 %2@> 5 : 1 - = . t N Q?= L1 \ 4 1 3A 1 : ; @= • O 8 @ . O 5 - ; 6 ? - 28 =1 6 l5[ . = 1 A6 W =6 O 1 q 6 ] N %bA6 . / 1 / !\ 8 1 1 1 9 @ / 5/E2 8 M 6 5 . 2/ -. . iA6 8 a 1 i ) 2006 ( 8 N 1 =%1 % ` , R 6 . 2 ? % U - 1 1 i > - R 8 = W R- 0 Q = W !, > @ T - 1 8 1 %2 S 5 /- K . 6 O , <`8 Q 6 v " - 1 Q = !, ] - > @ . O ) Li 2 -1 ( ;8 K / A6 @= =K 1 ] 6 - . % ?8 = 4 1 Q=% B6 T% # a , <` /RB 8 , <` /RB v " 1 2 1 Q= @ /RB . ] - $ L /RB 8 U 28 1 . N , <` . = /- 1 %2 S 5> O 1 I- , <` S 5 =6= . O S 58 . L N O ; , R . 2 6 - $ u 1 = . = 5 8 N 1 , <` f[ 9 S A 4 1 3 A 6 0.1 8=5 O ; . 2 = 1 /- #!i 1 D ; 0.2 7 1 =% $ 9 %2f 4 1 q . @= 6 9 N 8 U $ u 1 , R . 2N 1 6 ] $ 1 $% I- 4 1 4 1 Q= 1 "h \ /E2 = - = / S 10 , 20 . Q 8 1 %2 S 5 @= D $ l !, @= /-=1 8 @= L5 6 % LS T :8 1 / 5 1 " 5 W] ! 290 8=5 iR 6 -10 4 -10 B1 "h \ W 5 /- %! N 1 /- 7 1 4 -10 =% B6 ` . / -8=5 @> = l > @= /-=1 3 -10 1 -10 7 1 . / - > @= /-=1 6 v " 8 q w , <` Q S 5 8 N 1 ; . 2 R 7 =6 . O 8 "h \ 6 =% r S 5 . 8 1 %2 6 S 5 Q 6 <O > !, 3 4 > R /- ; \ Li @ ; . .8 I- Q= w R "6 1 8 . ;= 1 , <` % `Q 1 @= @ \ S 5 6 D K8 I- 4 1 Q@= i >
-> W =6 O I- S 58 N 1 , R . 28 6 ] =! ; \ - 1 6 <O @= @=6 O 1 5 , 7 8=5 6/ S8 ] 3 , 4 /- @= /-=1 . Li 2 -1 : U Q9Qq, -1 %2 0 = , <`"68 "6Q "6w -, A ) 3A 9 ^ -/- TM ( 2 5 . iA6 8 % R ) 2007 ( j • 1 =!1 - ,= Q 6 j - 1 1 /- @ h N , ; 8 Z ;] . # > . =%1 ? 8 @ 1 -8 = 6 a ?= N B% - 1 1 ‚k , W] ! W M 1 1990 ? ;I @= A W L =R > 8 -@= @ T - N` 8 /-N 1 , <` f[ j - 1 8 @= ; l TM 1 % }/- - K . @= =%1 % `@ OK > =!1 8 8 QLR\ 3A j - 1 / - v " \ 1 %2 8 , A @> 5 OK • O @> 5 8 N 1 8 U QL B K v " "- 1 8 @ A • O /- @= . N > . 2 : . Q3 0 3 7 1 -13 0TM 7 1 -z=50m • O 0TM / - A W r @= z=50m 8=5 0.2 " q LM 8 /- 7 1 1 Boussinesq approximation
h \ v " 8 @= "- OK =!1 8 8 QLR\ / -x = 500m 8 y = -30km OK > LR\ 0.5 7 1 -1 =% r 7 1 A . . iA6 8 A B ) 2006 ( W 5 @ D $ !, L5 - > 8 1 = ?= j - 1 A - 1 /- 1 / - r W 7 > E1 =!1 -/- @ . Q !, N 6 ] . 2 / !S8 . / - Qq 6 : 1 Q , A 6 1 S 8 , 4 8 1 %2 /- @= u01 . 8 /- W8 T @> 5 L . 2 / - =6 . O t N 1 @= R- 0 . 2 / - @ 8=0 cm/s 1.6 cm/s 15 . / - N O 1 @= R- 0 1 / - N ; l 1 /AB\ cm/s 7 1 % 8 0.06 X = Y = G /- @= ; @> = . /- < - K W M 1 5 - 2 : ; 6 ? - =% i t . 1 : ;N /- 6 3A . q 6 ] @= % 1 K r . O 3A 1 S 8 , 4 : 1 W =6 O 1 @= @ Q 1 <%6 A6 . . iA6 8 K j R ) 2009 ( - \ ; , O 8 @ @ T - 8=0 "$5 =!1 - ?= > =% % 1 K ^ - 8 3A . Q , <` W] ! L ?= N < - KQ Q 8 8 /- i Q 1 6 / 8 8 ; , 6@ Q 6 8 8 8Q R Q/1 4 Q ; =% B6?= 6 8 8> r2/ !\ N %bA68 . 8 / - Q ; , W] ! N 28 /- 1 %2/AB\ > . . iA6 8 Ta ) 2009 ( t . 2 8 @ \ W[ : ; 8 @= L 0 8 $ 1 6 @ Q 1 %2 5 % .8= > @ T - 1 L 0 8 $ \ - 1 1 6 @ = . • O 3 0 N 9 . - % /- / 8 6 D i > i " B @= =% ? % 9 %2 . 8 @ K @ \ W[ /AB\ 9 . - Q/ - 1 1 =6 /E2 3A 1 ^ - > W 2 / O K . - 1 8 8 y " B % 5 -=% ? . W r . - L - - . 2. = 9 8 O 1 % 8 /-=% $ 9 . - ? 4 1 O % 8 1 . \ 8 . iA6 ) 2012 ( - \ ?= I- !, Q MIKE3 1 :>8 > LM 5 W 2 Q 1 S 5 8 N 1 > Q 2 1 9 ^ - 5 ? R 7 @= $ > 8 0 -8 1 %2 8 % -=%6 N ; l 1 1 S 5 L A 4 1 8 ~ 4 1 \ !, 2 6 / 8 8 ; K W 7 8 !, N t @ : ; 2 1Barotropic
F ! 1 < - : ; 8 1 %2 S 5 < - K : ; Q < - K /- @ . O 8 1 %2 > 1 a/AB\ ` . 8 N 1 > 1 a A 4 1 > 9 ? 1 %2 8 S 5 . 2 ? /E2 \ 6 1 8 1 %2 1 /- ‚i!, 1 . 2 -2 -) &" M N < * = i% 8 1 . iA6 8 ) 2001 ( Q @ T - 1 ?= > ? R =!1 / . 2 ; , ;=% K T 5 - E1 % 1 K A . Q > - R N 2 ?= A4[ K W @= @ T -8 R 9 %2 L5 - E1 K > -4 1 Q@= D $ ^ - W 5 . I-6 1 I 1 QL5 - > 8 /T : I- 5 - ; , ? A 5 8 /T f M /- @= @ ^ S W8 T . N i y 2 . iA6 8 ) 2005 ( !, Q > @ T - 1 6 @ 8 W [4 8 ; @> = 6 1 Q @= i 6 L 0 $ 8 8 L5 -K = ) Li 2 -2 (. N t 3 0 6 - . % N %` . ; 3 6 9 1 5 =6 v 2 . B1 \ L5 - 5 8 6 8 8 8 6 ) Li 2 -3 ( # 1 9 8 W r 8 = =!1 - 2 L1 \ %<A6 Q 100 8 20 /- 9 ^ -) Li 2 -4 ( . -Q < "E F S ; 9 . - L W r | ! 3 A 6 ] 8 6 /AB\ 8 @ 1 r ? 5 ? - ? 4 /-; \ , - =%` "E . ? - 6 8 > 6 8 8 28 1980 8 1990 $ u 1 5 , <` =%1 % ` A i -8 = 6 = K 3 A [R\ %i 1 @= A - W r Q 289 . - L =% $ . B1 ? 4 . 1 Korotenko ITuzhikin KTermocline
Li 2 -2 : . = 6 0 -] 1 : L 8 ) /- /A-( Q @ ) x` /A-( . = 8 9 N K : @ /- ; ) Q. iA68 N i y 2005 (
Li 2 -3 : /- ; @ 9 ^ - A : 1 /- ; ) Q. iA68 N i y 2005 ( Li 2 -4 : A L 8 K a ( 9 b ( /- ; 9 c ( 1 %2 3 A 69 Q/- ; 9 ) 1 . = N < 2 . ! f 0 3 . = z =5 ( . iA68 % ) 2008 ( 1 = ?= > @ T - 1 0 Q Q. 2 W r L 0 8 $ 1 K = . ?= M W] ! Q 8 /- @= ; l 8 Q A \ I MKnysh
A \ : ; =6 . O ?= I- @= ; t B1 W r 6 9 - L . W= N O 1 /-Q ; W M @ Q9 . @ OR%2 y N A @=6 O L 8 ) Li 2 -5 ( . L 8 1 ? ! -8 1 3 A 9 5 W 2 % A6 % 8 1 1 L iO : ;@=%6 ! = @= N . >8 i 6 r 1 " 5 M 2 L ^ - F T 8 6 8 8 8 > /- 9 a 8 e 8 % Q?= N /- R 8 : 1 N 1 ? ! . 8 1 L N > < <` 8 c; 7 % 8 ^ - ; K 1 6 T, 8 <% > =%% N ! . ^ - . 2 > 1 6 ;J 8 > i ! R4 /2 Q ? A /AB\ 5 44 - 45 N, 47 30ʹ- 50 E . Li u 1 /- 6 8 < 8 <,8 8 •, 9 .= D a L , 1 - - . 2 N 1=6 8 - hyW 2= , 8 ^ -F T N %bA68 , <`. = ER2. . Li 2 -5 : O @> 5L OR%2 y >N < A ) iA68 % Q. 2008 ( /- • 1 < - K 1 ` L 3 A /AB\ . 1 T, 8 ^ - F T # . 2 8 @= 9 %2 - 1 L5 -? 4 W 2 ;Li 8 $ u 1 , A L5 -? 4 =%% $ , A 5 % 98 % . 1Baroclinic
. iA6 8 R ) 2010 ( /1 4 Q 6 8 8 8 4 1Q= @ @ T - =!1 -?= > 1 % 8 1 Q 6 /- @= @ 7 ?= N . , N ? N %bA6 8 : ; Q D 2 /- @= - 1 9 . L5 -? 4 2 1 . 3 0 N t > \ @ . B1 . . B1 8 . B > 8 28 9 a 8 e 5 N %bA6 /- w[ % 8 2 W r L , Q 8 8 . Q < 2 @8[ 1 /- N 9 8 8W 7 $ . ; "E t > i W 2 28Q: =% ` 1 /-8=5 %! N < 3A E% 100 -50 /- @= @= 9 ^ - ] 1 /AB\ ) Li 2 -6 (. 4 1 0 - < - K 6 2 y 8 R - 6 @ Q = ?= > @ T - 1 3 0 N R, Q@ K 1 %28 6 1 L < -8 < - K 6 b K I N = @= , A /AB\ . Li j - 1 ) 2 -7 ( 3A 0 - > 6: ;Q 25 100 = <%6 A6 0 - 6 : ; 1 1 1 y "6 8 R - "6 . N W 2 \ 8 q !S t = 1 3A 1 6 : ; /- @= ƒT5q ^ - > B ? 4 - N @= . 9 %2 - 1 O 1 1 %2/AB\ < - K 2 @ Li 2 -6 : 0 -W 2 6 N < ) cm/s ( 6@ a ( R -b ( c ( /- ; ) . iA6 8 R Q 2010 ( 1Cyclonic
Li 2 -7 : 6 N < W 2 ) cm/s ( 3A 50 6@ a ( R -b ( ) . iA6 8 R Q 2010 ( 8 N 1 > /AB\ < - K: ; 8 =% = K ; . @ : ; "E W M \ =%` 6 ; l ] 2 > @ 8 : ; . % 1 = /AB e , A 6> < - K 8 < - 6 b K 8 @= $ i` W r = 2 1 , A 8 . 1 . iA6 8 ) 2010 ( @ T - 1 ?= > HYCOM ; K L 6 O 8 8 TBA 6 / 8 ,8 Q B1 6 8 8 8 N %bA6 7 1 W r 8 N 9 : ;8 9 ^ -K = . ?= t Q 1 \ 6 b K 28 /- @ . O 9 %2 ~ . 9 cK iT L , 1 ) 3.3 ( > g!1 Q . 6 : ; 6 O • O ?= N Q= @ R • O W =6 O I- [R\ j /- @= . -R L , 1 E% ^ - : ; =6 . O ?= 6 > $ ? r I- ; 8 1 % > = i 1 Q/- ^ - •, 9 = 1 . Li 3R4 ) 2 -8 ( 9 : ;Q y~ 1 . B >? 4 @= • O 3 0 N /- < - K A 6 . L5 - ? 4 \ 5 - W 2 N %bA6 28 5 N \ 9 %2 . 8 9 %2 - 1 1 aL5 - ? 4 W 2 . B >? 4 MKara
Li 2 -8 : ?= > - R > @= /-=1 0 -W 2 6 N < HYCOM 6= ; km 3.3 ) / - 1? 4 2 cm/s 10 ( /-) Q. iA68 2010 ( /- ? A - 1 \ L5 - ? 4 . 1 e /AB\ > \ B1 . 2 Q. B1 ? 4 @= $ . f 4 /- @= \ 1 ? 4 2 @= =K $ u 1 . 8 "E <,
/AB\ @ 1 < - : ; Q@= $ 6 4 1 ^ - : ; <AO` . =% ƒT5 R - E : - 8 @= F8 /- ; : ; N . N 2 . > /AB\ 2 $%- 3A L , 1 : 6 „ 8 . A; @= $ ? ; ] 1 1 O 1 W =\ 1 =% ƒT5 . , =1 2 8 . iA6 ) 1987 ( 0 - Y 0 K ] 9 : ; Q =!1 - ?= I- 0 = @ \ - 1 . =!1 - - t Q /- @ • O W 2 N > /- ; 7 2 6=% . 2 -3 -. @ > =% R - \ …= =K % 1 K 1 2 6 :8 : 6 :8 Q @ 6 :8 l 6:8 8 1 $ . = " B 0 6:8 8 = 6 :8 F 8 1 l 6 :8 1 2 1 > ] 1"$5 =% 6 > @ T - 8 6 ? - R- 0 W =\ > @ T - Q = = 6 :8 h 8 / O KN %` "6 Q=%6 D $ 6 . > W R- 0 6 :8 N 8 = 1 :8 N E1 - \ 6 @= =K % 1 K 1 = 6 :8 6 ? -/- ;D $ 6:8 N I- B1W 0 8 = <AO` 6/ O K . ^ M Q =!1 - =!1 8 /- NiA = 6 :8 3 %AS 4 8=0 f[ :8 > 8 =% 1 5 8=0 . A, 6 8=0 "$5 7 6 :8 N > D = 6 8 =%% @ T -IB1 6 :8 =% E > R 8 ‚K 8 K = ; i1 . B1 F % = 6 :8 Qj - N 1 @ T - q 6 :8 > . 3 0 f=6 1 2 1 8 = . 1 Bathymetry IBadalov 3 Explict 4 Implict 5 Finite-difference 6 Finite-element 7 Finite-volume
% B6 O 1 /, E- 8 ; - =!1 - 6 ?= 1 /RB =!1 8 6 ?= N %bA6 8 = 2 L1 \ 6 8 1 W R- 0 "$5 . 1 N K L , 1 8 =% 1 \ =% B6 . 2 -3 -1 -8 COHERENS @ \ W[ 5 8 L5 - > 6 1 8 /- =!1 - i % 8 = 6 ?= . N A6 i y , 1 8 ; , 6 ?= 1 ?= 6=% 8 j . 6=% ?= N -8 1 8 @= @ /- - 1 8 L5 L1 \ j 1 . ? A 6 @= =K > - R ?= N 1 N ,8 1 /- @= @ T - =%1 ] 5 - 5 N %bA68 . ?= N 1 ?= N %bA6Q=6 . O i W M 1 < , i- 6/ A 8 8 > . . 1> 77 = W M 1 W] ! 8 @= = @= L5 . < "E 6 O > COHERENS N iT 8 > D ; /-1 2 1 Q 1 -8 1 = 8 A cK 1 N ! , B i I #- % "h \8 ? 4j 8 . >j . ?= N 6 iR 8 = N ! 1 -8 1 8 1 / %i > 6 iR .= W A< - "h \ 2 /- @= @ T -. /- N A< - W > @ T - A2 > L5 @ 8 @= > -@ - W N I- = 6 v " 3 { - W M 1 q 8 ^ - q 6 = > - @ - f M . TM N 1 W N ) q ( 8 ) ^ ( =%% r . ?= N > - >8 1 > 6D ; D A . -8 1 @ @ T - =!1 - >D ; E 8 r . 2 -3 -1 -1 -D :,O 8 W > 8 = 1 0 - =%` Q ,8 =!1 - - \ 6 ?= z = @ T . N 1 %1 / 1 = Bi 3A 8 =% B6 L B Li 1 ? @= 6 j \ 1 I . j \ L5 - N =%` > > W r E B1 3A 8 = @= b K -=%6 !\ 8 6 =% r 3 A 6 S 5 N =%` . - 7 8 3 \ > - R 3 A 6 9 Q9 . @> 5 . > "6 4 1 3A " 6 9 8 /- iO B1 . A { - =! . ` ^ - 3 A 6 5 N %` "6Q 8=0 \ W l5[ 1 - \ ?= 1 Resolution 2 Sigma 3 Profile
=% $ 6 / 8=0 . 6 ; K 1 N 1 %1 W ?= Q r z /B =% . 1 W 6 ?= /- L , N A6 z 3 A - \ 6 S 5 1 Q/ - 6> 1 =!1 -; \ @ T - W = 1 3A " 34 % 5 - 34 % 8 ; \ @ T . 1 ; AE < T w[ i% L , R Q=% T 3A " 6 9 9 . - : ; K A W " B - > @ T - 1 B1 8 ^ - 6 ] E1 > @= A< - W " B - = 1 cK . i Q 1 . • .8=1 A< - W Q= N % /B . = 6 ?= A i% 1 2 1 @= > - \ Q < 1 > ; K 8 - W r . ?= 1
O 1 W[iO % > N A< - W " B - =- l 1 Q=% B6 [iO
. LiO N O . ; W[A2 R- 0 D <%6 . A / 5 @> = W] ! . Q A< - W O . ; R- 0 1 /- %! N 1 < 1 > ; K 8 - W r S T 1 > • 1 † A2 8 N 1 L . /- • 1 . . ; N 1 %1 . LiO N . , <`. ; R- 0 > LR\. . 1 @8[ Q L5 cK iT W =\ 1 , <` N < . " 1 Q < 1 /RB iR > N 1 O f[ $ u 1 D $ N , <` W[A2 > . r 1 < LiO ; K 8 - W 28 8 = 6 / 1 \ -) B ( . ; . " [ 1 . . 8 @= 6 ; K . 1 > LR\ iR 8 B1 ; K #- % w /- N [\ " % fc5 I- Q?= . 1 . Q 8 N 1 > =% N ; K = % /\ =% fc5 w A /- NiA 5 -3A " 69 ‡ M . 2 -3 -1 -2 -8 P W ?= 6 , ! (x1 , x2 , x3) 8 W ( , , x3) @= . /1 7 0TM # > " B -f ) , ‚ . Bi ( /- @= @ T -6 0 (x1,x2) =% b1 0TM =% . 8 " B -8 r2 ? 4 @=%6 . O ) T% 8 \ @ " /Rz 1 a @ " ( r2| 8 ) /Rz T% 8 , A @ " 1 %2 @ " ( . " 9 W 5 8 =% / 5 > = ^ -8 O U 1 L 0 - ; .
2 -3 -1 -3 -Q B% - 1 # > / 5 @> = W] ! 1 = | 8 =%% @ T -? ! , ! @ i % 8 = 6 28 A -. 8 W] ! . % /0 Q@ cK " W] ! ‚ -2 /- >{ 1 : , ) ( 1 21 2 11 1 3 3 1 0 3 2 1 x x x u x x p fv x u w x u v x u u t u T + + + = + + + ) 2 -1 ( 12 22 1 2 3 0 2 3 3 1 2 1 (T ) , v v v v p v u v w fu t + x + x + x + = x + x x + x + x ) 2 -2 ( 0 3 p g x = ) 2 -3 ( < - K , ! 8 : 0 3 2 1 = + + x w x v x u ) 2 -4 ( 8 W] ! : ), ( ) ( ) ( 1 2 2 1 1 3 3 3 2 1 0 3 x T x x T x x T x x T c x T w x T v x T u t T H H T p + + + = + + + ) 2 -5 ( ), ( ) ( ) ( 2 2 1 1 3 3 3 2 1 x S x x S x x S x x S w x S v x S u t S H H T + + = + + + ) 2 -6 ( 1 Boussinesq approximation 2 Navier-Stokes
W 1 w 1 W] ! N (x1, x2, x3) Q= 1 t Q. > T Q S Q Q , <` p Q O (u,v,w) T, Q/ - 6 f ‚ , K Q UT # S Bi 8 A ib K 1 Q T # S K A 2 Q H 8 1 K # S 3 Q cp @J 8 ; 4 /1 7 O 9 . /- >=, % % B 6 T, =!1 I1 8 : 11 1 2 H u x = ) 2 -7 ( 21 12 2 1 ( ) H u v x x = = + ) 2 -8 ( 22 2 2 H v x = ) 2 -9 ( 1 - H Q /- K # S . 28 1 Q ^ - 8 3A 6 / - 8 I1 8 A 1 Q 8 Q =!1 - 6 . 2 = R- 0 8 1 I1 8 . / 2 = 1 =%6 /- > R Q 0 /AB\ ; K 8 8 3A @= W] ! . N A6 1 A< - W > L , ) ( @ T . = N 1 = A< - W 0 = /AB\ ‰ > 1 %! 0 z = - h 8 = 1 = ‰ > 1 %! 0 -/AB\ = z = 1 r . = h h V = h ) 2 -10 ( \8 H Q/- 9 L 3A h 8 3A N < = 1 9 ^ - 1 /RB F T . N 1 w R @ ; . M A / -w %! = =2 W . 1 O / - 8 $ > 1 1 : W= ) 2 -11 (
1 Vertical eddy viscosity 2 Vertical diffusion coeficient
3 Horizontal diffusion coeficient for salinity and temperature
> -?= 1 COHERENS Q iR j r =6 @> 2 1 1 = > =! @ T - D= @ T - Q > I ? A Q 68 7 @ 0 Qq 6=% > @ T - D= @ T -; 1 @ V ?= 8 ; , Q y , 1 6 ?= > . 8 W ) z 8 8 ( 1 ? 0 8 @ T - L1 \ Q?= 6 z /- ] 1 1 8 8 "h \ . ^ -0 = z /-< Q A 9 ^ -N @ . # S Bi 8 "h \ ib K 5 4 1 K T M 1 K 8 @ A4[ @ Q 0 . 5 4 @ 0 A4[ -k I- Q -1 ) 1982 ( N k, ;Q 2 . iA6 8 ) 1988 ( N , Q 3 ) 1996 ( /- 1 # a @= @ ?= 1 , ! 8 1 . 1 { 4 N 6 ? N %` "68 /- ; \ @ T - N O K 6 Š 1 3R % 8 @= ^ 0 W M iB% ; A-4 ) 1963 ( /1 7. K 1 > -?= 1 Q K 6 COHERENS 1 . / 1 { 4 5 6 1 @ 6 K 8 / 5 @> = Q A /- @= ? A 6/ 8=0 8 E 6 . = R- 0 >W M 1 , i- 8 / 5@> = K # S : 0 1 2
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s T ) 2 -12 ( 4 1 ) 2 -13 ( 1, 2 x x Q =%1 iR cs0 ,cm0 | 8 B =% B6 = # S . ?= N # SN > -0.1 @= ; l = . N 1 . O p / < T /AB\ 8 , ! /AB\ A2W M 1 : dq
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0 ) 2 -14 ( 1 Mellor , Yamada 2 Galperin 3 Luyten 4 Smagorinsky 5 Advection 2 1 2 2 2 2 1 2 ( ) 2 1 ) ( ) ( x v x u x v x u DT = + + +R- 0 >W M 1 , ! O : ) 2 -15 (
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qd q ! >W M 1 : = 3 3 x d bdx q ) 2 -16 ( b q ! >W M 1 /- 8 % : ) 2 -17 ( 0 0)
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) 2 -18 ( i d i a i i x q x P x g x P = + + 0 0 1 1 ) 2 -19 ( 1 2 8 1 = i , ! /- /A-?8 A2 8 ) 2 -14 ( O 8 O 1 /AB\ D - A2 8 O J 2 /- O . ; . /- @= @ T - @= - % j \ ?8 =2 /, 5W] ! > N 1 @8[ . 2 15 2 14 13 12 2 3 4 11 3 10 2 9 8 7 5 6 4 5 3 4 2 3 2 1 ) ( ) ( ) , ( S a T a T a a s T a T a T a T a a S T a T a T a T a T a a S T + + + + + + + + + + + + + + = ) 2 -20 ( ) 2 ( ) 4 3 2 ( 5 4 3 2 14 13 2 3 3 11 2 16 9 8 4 6 3 5 2 4 3 2 T a a s T a T a T a a s T a T a T a T a a T + + + + + + + + + + = ) 2 -21 ( 1 & ' !() *)+ , - .*) . 2 !.*) / 0 ) . 1 ' !() *)+ , - .*) .S a T a T a a S T a T a T a T a a S 15 2 14 13 12 2 1 4 11 3 16 2 9 8 7 ( ) 2 2 3 + + + + + + + + = ) 2 -22 ( #B5 1 , <` S,Kg /m3 #B5 1 psu 8 T #B5 1 °c /-. W M 1/, 5 , ! 6 K @> = ?8=2 2 -1 q ! . 8 ? 2 -1 . B&, = ! (Luyten et al., 1999) a5 6 -10 × 12008 / 1 -a4 4 -10 × 001685 / 1 a3 3 -10 × 0952 / 9 -a2 2 -10 × 7939 / 6 a1 842594 / 999 a10 7 -10 × 2467 / 8 -a9 5 -10 × 6438 / 7 a8 3 -10 × 0899 / 4 -a7 824493 / 0 a6 5363 / 6 × 3 -10 a15 4 -10 × 8314 / 4 a14 6 -10 × 6546 / 1 -a13 4 -10 × 0227 / 1 a12 4 -10 × 72466 / 5 -a11 9 -10 × 3875 / 5 2 -3 -1 -4 -+ . ,HH' > - BB; Q i - W] ! 8 iR -8 1 3 -M -8 1 A - 8 A< - iR D $ . Q =!1 - 6 / A 6 T, xi / - 6 1 1 w 1 u , v 6/ A 8 ; \ 6> / ;=6 \ =!1 -? -I-8 , i-. > - BB; %i > @ T -/- W M N 1 > > D ; K8 8 1 W] ! 1 Q 2 4 1 % 8 1 W] ! 8 =!1 8 =% > - =2 =!1 - W M 1 i . D ; >D ; > 1 g =!1 - > /- =!1 8 ) R > ] A! 10 20 1 1 (. 2 -3 -1 -5 -8 . B8 B& S, T 1 Arakawa C
Q 6 ? -8 /, 5 9 3A L 8 N < A2> , i- 6 / A A6 =!1 h [ H r Q ^ - > 9 ^ -8 B1 % ; 1Q s $ Q b $ 6 / A A6 =!1 - /, 5 8 = \ A2> , i-T S = \ . 6 T, =!1 8 6 1 Q =!1 8 /, 5 Q 6 @ ; ) 3A @= ; ? < W 2 )* B1 % Q $b ( \. 2 6 1 6 T, =!1 - /, 5 8 \ = . % K 8 ] 1 6 28 I-8 = w 1 < T 1 6 / A A6 8 A 6 . 2 = \ . 2 -4 -. 8 FVCOM > - ?= = 6 :8 A2 > 6 % . A, 8 6 % LS T :8 . 4 1 6 . > @ B; 4 1 - \ / ; l /- @= @ T -. 6 % LS T :8 / R- 0 / N %bA68 > - BB; %i N - - . 1 1 /- 6= 8 @ E18 2 . 8 /B Q=% B6 @= b K -=%6 5 - 1 #- % > $ 1 \ /B% Q:8 N 1 . > 4 6 @> = }/- . -=%6 cK f ! / 1 \ 6 % . A, :8 / N ; 1 = 8 /- E . i 1 B1 8 /- i1 :8 N A S =!1 - 6= ; > B1 z z 6 I- 3 \ 4 1 "l% 5 -> . =!1 - ?= FVCOM 3 E 6= > - ?= @ <O > 0 ?= M % i 4 N` I-5 @ <O 6
Massachusetts – Dartmouth (UMASS-D)
iA6 1 - 1 7 - % j \ B-? 6 j 88 8 /- @= D $ 8 R6 . =!1 - ?= N - Q - .8=1 6 iR /- 6 % "$5 ?= N %bA6 8 @ 1 M W] ! 8 > ^ @ T - " 5 W] ! B T Li > 8=0 LS T 8 8=0 . A, 6 ?= f[ 1 /- @ @ T - " 5 W] ! , < Li > ?= N Q=%% . 1 , < W] ! N $ > Q = 4 8 W R- 0 I-@ , - z z ) 8=0 . A, :8 R ( L5 1 Advantage of computational 2 Coding efficiency
3 Finite-Volume Coastal Ocean Model)
4 Marine Ecosystem Dynamics Modeling Laboratory 5 Dr. C. Chen
6 Massachusetts – Dartmouth (UMASS-D) 7.Dr. R. Beardsley
S R- 0 @> 5 L 8 ? % . A, "6 D 2 < B K 1 E1 8=0 "$5 :8 Q= . 8 i %i = > FVCOM 6 % LS T 6 :8 ~ N E1 L ) ; - l > R- 0 . 1 = T 8 6= > - BB; ( 6 % . A, :8 8 ) I 0 -=%6. 1 #- % ( . 2 -4 -1 -Q W] ! -?= FVCOM L W] ! @> = Q/ 5 K < -Q Q 8 , <` /-. ?= W] ! /AB\ COHERENS @= @ 8 8 @ E 1 /-. /- N %` 1^ -8 q > I : % = + ,'-./0123 4 54 6 (73 4 54 4 684 = 3 4 54 6 ) 2 -23 ( % =9H /;<=> ? = 4 @ = 3 4 A6 ) 2 -24 ( 4 1 Qn (x, y, t) /- ^ - ; •, T, E` L : N K 1 8 @ U 1 Q =% 1U 1 2 ; 8 j B0 Q 3 . Sw (x, y, , t) @ U 4 Q/- ^ - Q/-C p Q9 ^ - @J 8 ; A h Q ; K # S ` # Q B1 n . O W 3 @ Li @= ) 2 -9 ( /-. 1 Downward shortwave 2 Longwave radiation 3 Latent fluxes 4Shortwave flux
Li 2 -9 : B1# 8 .8=1 > I { 4 FVCOM K # S 1 9 8 1 . 1 ( /1 7 = 2 ( K :8 iB% ; A-/- N %`/ 5@> = 1 K :8 N : 9B = CDEFGH3 $6 CD3 I $ 56 3 I 56 ) 2 -25 ( 4 1 C 8 /- /1 7 K Fu /5 B ) / 5 @> = ? % 6 . A, ( Q Am / - . ; 1 . A, /5 B 8 ) iT 1 ?= ( < B1 ) 6 / - . ; 6 @> = 6 1 =1 .( ? 8 ? % . A, 5 1 #- % 28 , i- 6 / A 1 "6 1 O . ; 3 0 /l a 2 9 1 ? z 1 28 ) T ( 1 =6 N %` Q : 9/ = CDEFJ K H3 $ 6 CD3 I $ 56 3 I 56 ) 2 -26 ( 5 , 5 LM 8 NO /- L K = . 1 Resolution 2 tracer concentration
1 K Q A ; K # S 8 ib K A %RB` FVCOM ! -8 9 - \ A4[ B1 . ?= F N f8 ! A4[ B1 ?= q - ql . 2 q y 8 /- A4[ OR%2 l j • 1 "4[ 1 . 6 O FVCOM ?= >8 1 .y 8 MY- 2.5 /-q, L ( 6 @ 8=0 1 N K 8 ] 1 I- 8 @ 1 = K . iA6 8 N k, ; ) 1998 ( /- @= { . 9 ( > A4[ y 8 @= 8 ^ -L 1 @= 1U /Bi I- 8 U • R 1 8 2 ) 2004 ( /- @= =%1 K . U ( O K =%1 K ‚ 8 O w[ = K > : 18 8 . B I- \ =%1 % ` 1 5 3 ) 1994 ( . - \ A4[ ?= 4 (GOTM) > 1N 6?= A N 1 5 = @= f8 ! B1 . GOTM >
% @= b K A4[ B1 6?= . - b @ - 6 K E A4[ ?8y =!
/- @= L iO Q 28>=, % . A4[ B1 6?= L 6?8y N Q MY-2.5 8 (k - a) /-) 4 1 k = ql 8 A4[ OR%2 y a /- A4[ f[ .( = ? k- a ?= "4[ B1 ?= R B1 . % /- 98 % A4[ B1 q - ql /-. 2 -4 -2 -:,O 5/ ! Q 0 "l% r B1 ; K > -@ - . $ 1 "h \ Li r W > /- @= q ! N %` @ T -: = = P ) 2 -27 ( 2 N 1 0 1 -=% r q . /- >W M 1 W N " 5W] ! : P$ PI 5 Q = ) 2 -28 ( $P $ P $IP 5 $W RIP 1 Macro- Scale 2 Mellor , Blumberg 3 Clayson, Kantha
4 General Ocean Turbulent Model
= P V P bS T UP VbW S X b PY + P .B $ PZ[ ) 2 -29 ( IP $IP I P 5 I\ Q R$P = P 5 P ,S T 5UP V ,WQ S ] X Q, P 5Y + P Q .B I Q PZ^ ) 2 -30 ( %P %$P %IP 5 %\ Q = + P Q ./ % Q P_ PZT ) 2 -31 ( (P ($P (IP 5 (\ Q = + P Q ./ ( Q PZS ) 2 -32 ( , = ,3%4 (6 ) 2 -33 ( W " B -/- @= q ! N %` K A2Q : PZ[b cd9B $e 509B 3 $ 5 I 68 ) 2 -34 ( PZ^ b c9B 3 $ 5 I 6e 50d9B I 58 ) 2 -35 ( PfZT4 ZS4 Zgh4 Zghij b c 9/ 5 9/ 5 e 3%4 (4 k 4 k l6 ) 2 -36 ( 4 1 Am 8 Ah # 1 # S =% B6 ; K# S 8 ibRK . 2^ - > I =0 W M 1 /-/- > : $ Q4 I Q = P ,S.Bfmn[4 mn^j4 \ = op p , 4
% Q = P ,'". q1r3 4 54 6 (73 4 54 4 6s ( Q= (3p op6P ./, t ) 2 -37 ( 2q 8 = -1 /-> /- W R : $ Q4 I Q = P ,S.Bfmu[4 mu^j4 \ = 1u F4 % Q= 9HP rv ./ 9H r v % r ( Q= 9HP rv ./ 9H r v ( r ) 2 -38 ( 2 -4 -3 -. &/ :,O Q M = FVCOM 4 1 @= W " B - 1 f | r 1 /- NiA = = 28 / 5 @> = W] ! N > 8 Li L , 1 - \ W[A2 =% r r2 . 1 8 E2 j 1 @> 5 Q/- #- % % 6 1 1 N /T; . ‚K i% FVCOM Q= 1@ T - L1 \ E2 @> 5 6 1 B /- @= - 8 W . 6 0 = <1 l 8 W " B -x ) e - 1 ( 8 y ) - 1 ? A ( 1 8 @ = 1 >W M 1 E I1 8 : = wxyz{3| |S64 A = w3{ {S6 ) 2 -39 ( 4 1 r Q N > F ! c Q r2 ? 4 d Q r2 | 0 c 8 0 d | 8 ? 4 /- %R r2 . A W TM z ] 1 - 1 . /Rz 8 N > ^ - /-. N Li W " B -) 2 -10 ( /- @= @ . O .
Li 2 -10 : 8 W " B -= ) 3D ( 8 8 W " 5/ 5 W] ! 6 Li =!1 -/- N %` : $ + }'~#•€ • | ‚xyz{ { ƒ „ … ‚• w ;<={ • w †‚• = ‡• }'~#• ˆ ‡• ,S}'~#•T |U• V ‰Š… S ‹ X …‰ • |Y + • … Œ• … •Ž•‹‹ ) 2 -40 ( ‚ + }'~#•€ ‚• | ‚ xyz{ { ƒ ‚„ … • w ;<={ ‚• w † • = ‡• } •• ‡• ,S}T {U• V ‰Š… S ‹ X …‰ • {Y + • … Œ• ‚ … •Ž‘‹‹ ) 2 -41 ( + }'~#•c • | ‚xyz{• { e „ … = ) 2 -42 ( ?• + }'~#•c ? • | ?‚xyz{• { e ?„ … = + • Q ./ % Q Pp PZT
) 2 -43 ( ’• + }'~#•c ’ • | ’‚xyz{• { e ’„ … = + • Q ./ ( Q PZS ) 2 -44 ( ‰ = ‰3?4 ’4 N6 ) 2 -45 ( 4 1 ω, v, u 6 0 6 / - # 1 y, x W A / - 8 Q T Q S Q & O a 8 %R , <` A2 ? ! /- , <` 1 Q P Q O f Q , K g 8 O ; 9 km 8 ib K A %RB` # S kh @ 1 ib K ; K # S 1 @= R- 0 ] 1 @= V "4[ B1 6 ?= > @ T - /-. e . ; @ U 1 A . Fv 8 Fu 8 FT 8 FS /- K8 ; Q / 5@> = K W[A2# 1 /- @= R- 0 iB% ; A- K :8 > @ T - 1 . N 1 w R W !\ 8 A / - 8 /- N %` : ω = $ }'~#•3Q P ˆ ˆ6 I }3Q P • •6 Q P ) 2 -46 ( 1 perturbation
2 -4 -4 -T 8 . B 8 B& S, Li 31 ) 2 -11 ( ?= 6 r FVCOM /- W MN 1 ? - 6= ; u,v \ 8 6 r Q@ ; w H, ,(, D, S, ), q2, q2l, Am, kh \ = . Li 2 -11 : iR 6? - ?= 6 r ; \/ !\ ) @ ; • ? - Q (
D -
L
:8
3 -1 -= 6 ; @> = - 1 1 = 1 QL N LM =5 9 %2 1 a % , =%1 8 8 = k- 6 = K /- @ ) Li 3 -1 (. 6 ; @> = N = 1 > M R 2004 y 2005 - \ @ <O68JK I-2 D 8 6 @> = L 9 8 . 2 @ \ W[ | 8 3A L5 - 1 A = 200 @= D $ 4 1 }/-L 17 R @ 1 8 6 @ 1 @ < B 2004 y Q 2005 8 2005 D $ 8 /- @= t%-. 2 I- 6 . 2 RCM9 Œ% -@ \ W[ | e A 20 Q 50 8 200 = @= ;@> = ) Li 3 -2 ( . ?= 6 @ > - @ @ 0 . > ‚K COHERENS /- @= @ { ?= 1 ? A 1 . ?= 6 $ @ 0 N %bA6 FVCOM /- @= @ ^ S . 1 1 6 @ ? A 8 . Li 3 -1 : = 6@ / !\
Li 3 -2 : 8 1Q. 2 6@ ;@> = 6@ < B / !\ CTD 3 -2 -. B.& ' 3 -2 -1 -) "&? . B /- @= ; @> = q 6 3A 6 8 - W 2 = @ 4 . A6 . ?8 @ < B ) 1 w 1 Œ% 20 ( e A @ < - 8 5 8 18 Q D8 @ < B ) Œ% 50 ( e A @ < - 8 5 8 47 8 D - @ < B ) Œ% 200 ( @ < - -e A t%-. 2 3 Q 58 8 122 /- @= # . Li 3 -3 : ?8 @ < B 0 - >8 0 - ]W 2/ ) @= ;@> = 6@ ( 10/30/2004 12/19/2004 02/07/2005 -20 0 20 40 60 80 Time V el oc ity (c m /s ) U components of currents:"station 1" surface current depth current 10/30/2004 12/19/2004 02/07/2005 -20 0 20 40 60 80 Time V el oc ity (c m /s ) V components of currents:"station 1"
Li 3 -4 : ?8 @ < B K % - 18 0 -W 2/ -) @= ;@> = 6@ ( 10/30/2004-100 11/04/2004 11/09/2004 11/14/2004 11/19/2004 11/24/2004 11/29/2004 12/04/2004 0 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in November(U): "Station1"
-10 0 10 w in d ve lo ci ty (m /s ) surface current wind 10/30/2004-100 11/04/2004 11/09/2004 11/14/2004 11/19/2004 11/24/2004 11/29/2004 12/04/2004 -50 0 50 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in November(V): "Station1"
-20 -10 0 10 w in d ve lo ci ty (m /s ) 11/29/2004-100 12/04/2004 12/09/2004 12/14/2004 12/19/2004 12/24/2004 12/29/2004 01/03/2005 -50 0 50 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in December(U): "Station1"
-10 0 10 w in d ve lo ci ty (m /s ) surface current wind 11/29/2004-100 12/04/2004 12/09/2004 12/14/2004 12/19/2004 12/24/2004 12/29/2004 01/03/2005 -50 0 50 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in December(V): "Station1"
-20 -10 0 10 w in d ve lo ci ty (m /s ) 12/29/2004-100 01/03/2005 01/08/2005 01/13/2005 01/18/2005 01/23/2005 01/28/2005 02/02/2005 -50 0 50 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in January (U): "Station1"
-10 -8 -6 -4 -2 0 2 4 6 8 10 w in d ve lo ci ty (m /s ) surface current wind 12/29/2004-100 01/03/2005 01/08/2005 01/13/2005 01/18/2005 01/23/2005 01/28/2005 02/02/2005 -50 0 50 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in January(V): "Station1"
-15 -10 -5 0 5 w in d ve lo ci ty (m /s )
Li ) 3 -3 ( ?8 @ < B 1 w 1 ) Œ% 20 ( . 9 . - ? 4 L5 - > W 2 /- ` 3A 8 ^ - W 2 f[ 8 =% B6 B1 . / - N O 1 K @ < B N 0 -W 2 cm/s 67 . B > 8 cm/s 73 /-. Li ) 3 -4 ( 6 @ =6 . O >=5 0 -W 28 1N 1 1 Qq . Li N 1 2 1 Q 0 - W 2 8 1 N 1 . A > < BRA6 8 w R 6 . > # a [ 5 - W 2 8 1 1 N 7 @= \ 1 7 M 6 . > =%` 6 A @=6 O O /- j B0 8 • . Li ) 3 -5 ( =6= . O D8 @ < B 0 - >8 0 - W 2 / . 3A @ < B N % 50 ?8 @ < B 1 O 0 - 8 0 - > 6 ] W 2 / - Q/-=% B6 < =i 1 B1 . K W 2 / - N O 1 @ < B N cm/s 94 . B > 8 cm/s 82 /-. Li 3 -5 : D8 @ < B 0 - >8 0 - ]W 2/ ) @= ;@> = 6@ ( 1 8 0 - W 2 @ < B N = =A6 8 = @= B < =i 1 < BRA6 l > % = ; @> = 1 1 T !S w R @ < B N 0 -W 2 Q?8 @ < B =% A6 ) Li 3 -6 .( 8 =% B > <%6 A68 w R D8 8 ?8 @ < B L5 - 1 A 0 -W 2 W 2/ -/- ?8 @ < B > O 1 = f[ 1 D8 @ < B . L5 - 1 A W 2 N 1 1 8 L5 - 1 A W 2 N 1 4 R N %bA6 Q = 28 M 1 O L5 - > W 2 8 A @=6 O L5 - 1 A . 10/30/2004 12/19/2004 02/07/2005 0 50 100 Time (hour) V el o ci ty (c m /s ) U components of currents:"station 2" surface current depth current 10/30/2004 12/19/2004 02/07/2005 0 50 100 Time (hour) V e lo ci ty (c m /s ) V components of currents:"station 2"
Li 3 -6 : D8 @ < B K % - 18 0 -W 2/ -) @= ;@> = 6@ ( 10/30/2004 11/04/2004 11/09/2004 11/14/2004 11/19/2004 11/24/2004 11/29/2004 12/04/2004 -50 0 50 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in November(U): "Station2"
-10 -5 0 5 10 w in d ve lo ci ty (m /s ) surface current wind 10/30/2004-100 11/04/2004 11/09/2004 11/14/2004 11/19/2004 11/24/2004 11/29/2004 12/04/2004 -50 0 50 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in November(V): "Station2"
-20 -15 -10 -5 0 5 w in d ve lo ci ty (m /s ) 11/29/2004-100 12/04/2004 12/09/2004 12/14/2004 12/19/2004 12/24/2004 12/29/2004 01/03/2005 0 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in December(U): "Station2"
-10 0 10 w in d ve lo ci ty (m /s ) surface current wind 11/29/2004-100 12/04/2004 12/09/2004 12/14/2004 12/19/2004 12/24/2004 12/29/2004 01/03/2005 -50 0 50 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in December(V): "Station2"
-20 -10 0 10 w in d ve lo ci ty (m /s ) 12/29/2004-100 01/03/2005 01/08/2005 01/13/2005 01/18/2005 01/23/2005 01/28/2005 02/02/2005 0 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in January(U): "Station2"
-10 0 10 w in d ve lo ci ty (m /s ) surface current wind 12/29/2004-100 01/03/2005 01/08/2005 01/13/2005 01/18/2005 01/23/2005 01/28/2005 02/02/2005 -50 0 50 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in January(V): "Station2"
-20 -10 0 10 w in d ve lo ci ty (m /s )
Li ) 3 -7 ( 0 -W 2 / -Q 0 - > q 8 @ < B -=6= . O D . 3A N @ < B 200 8 @ 1 W 2 / -> 0 - 6 ] q Q > 4 1 /- O W8 T /- @= - B1 q W 2 N / . > \ K W 2 / - @ < B N 6 B1 0 - > 8 0 - ] ~ 1 6 ] N 1 / - f[ . B > 8 /- . B > /- Bi = R 3A ^ -> W 2/ - 8 /- @ = K . Li 3 -7 : D -@ < B 0 - >8 0 - ]W 2/ ) @= ;@> = 6@ ( W 2 / - @> = @ < B W8 T N 1 =% B6"6 R R D - 8 D8 @ < B 0 -= ; 1 A / - D . O 1 @ < B - 4 1 W 2 Q ; @> = \ =% B6/ 5 ? 5 9 a 1e /E2 L5 - > . ?= 6= ; @> = i% L , 1 !, N R, COHERENS R 5000 \ 8 ‚K @ 1 t%- . 2 - N . i ) 20 Q 50 Q 200 ( iR 6= ; > = ; 8 6 @ 3A ‚k- 8 1 .8 . > - A6 @= /- ; \ Q . N . 2 6 @ B 1 ‚K 3A 1 6 @ > Q?= 1 % 200 ) @ 1 1 @ N #- % i% L , 1 ( @ T -/- @= 10/30/2004-50 12/19/2004 02/07/2005 0 50 100 Time V el oc ity (c m /s )
u components measurment currents: "Station3"
surface current subsurface current depth 10/30/2004-50 12/19/2004 02/07/2005 0 50 100 Time V el oc ity (c m /s )
Li 3 -8 : 18 0 -W 2/ -D -@ < B K % -) @= ;@> = 6@ ( . 10/30/2004 11/04/2004 11/09/2004 11/14/2004 11/19/2004 11/24/2004 11/29/2004 12/04/2004 -50 0 50 100 Time cu rr e n t ve lo ci ty (c m /s
) diagrams of current and wind in November(U): "Station3"
-10 -5 0 5 10 w in d ve lo ci ty (m /s ) surface current wind 10/30/2004 11/04/2004 11/09/2004 11/14/2004 11/19/2004 11/24/2004 11/29/2004 12/04/2004 -50 0 50 Time cu rr e n t ve lo ci ty (c m /s
) diagrams of current and wind in November(V): "Station3"
0 w in d ve lo ci ty (m /s ) 11/29/2004-100 12/04/2004 12/09/2004 12/14/2004 12/19/2004 12/24/2004 12/29/2004 01/03/2005 0 100 Time cu rr e n t ve lo ci ty (c m /s
) diagrams of current and wind in December(U): "Station3"
-10 0 10 w in d ve lo ci ty (m /s ) surface current wind 11/29/2004-100 12/04/2004 12/09/2004 12/14/2004 12/19/2004 12/24/2004 12/29/2004 01/03/2005 -50 0 50 100 Time cu rr e n t ve lo ci ty (c m /s
) diagrams of current and wind in December(V): "Station3"
-15 -10 -5 0 5 w in d ve lo ci ty (m /s ) 12/29/2004-100 01/03/2005 01/08/2005 01/13/2005 01/18/2005 01/23/2005 01/28/2005 02/02/2005 -50 0 50 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in January(U): "Station3"
-10 -8 -6 -4 -2 0 2 4 6 8 10 w in d ve lo ci ty (m /s ) surface current wind 12/29/2004-100 01/03/2005 01/08/2005 01/13/2005 01/18/2005 01/23/2005 01/28/2005 02/02/2005 -50 0 50 100 cu rr e n t ve lo ci ty (c m /s ) Time
diagrams of current and wind in January(V): "Station3"
-15 -10 -5 0 5 w in d ve lo ci ty (m /s )
3 -2 -2 -. - . B 8 3A @ \ W[ # > O 18 @ \ W[ 8 . W r 8 9 200 T - 1 , =%1 8 8 = k- 6 LM =5 9 %2 1 a % > @ 6 ; @> = = K 6 L ) R ( E1 Q ) ( . B > 8 ) y ( /- @= D $ /- @= Li ) 3 -9 ( v A @= ;@> = 6@ N 6 9 @ A @ < B /- @= . @ j - 1 = 6 ) @= ; @> = ( Li ) 3 -9 ( @=6 O 6 .= - L , 1 K L /- 2 L1 \ / S 0 - ] / S . = 6 @ 3R4 . B > L /- @= fc5 N [ . 1 F8 N [ ] Q 6 $ = .= D ; 1 E1 L $ 0 - ] >8 @ A ; Li . Li 3 -9 : , % E18 . B >Q KL 6v " ) @= ;@> = 6@ ( 5 10 15 20 25 -20 -15 -10 -5 0 Temperature (c) D ep th (m )
profile of Temperature (Station 1)
fall winter spring 5 10 15 20 25 -20 -15 -10 -5 0 Temperature (c) D ep th (m )
profile of Temperature (Station 2)
fall winter spring 5 10 15 20 25 -30 -20 -10 0 Temperature (c) D ep th (m )
profile of Temperature (Station 3)
fall winter spring 5 10 15 20 25 -40 -30 -20 -10 0 Temperature (c) D ep th (m )
profile of Temperature (Station 4)
fall winter spring 5 10 15 20 25 -60 -40 -20 0 Temperature (c) D e p th (m )
profile of Temperature (Station 5)
fall winter spring 5 10 15 20 25 -80 -60 -40 -20 0 Temperature (c) D e p th (m )
profile of Temperature (Station 6)
fall winter spring 5 10 15 20 25 -200 -150 -100 -50 0 Temperature (c) D e p th (m )
profile of Temperature (Station 7)
fall winter spring 5 10 15 20 25 -300 -200 -100 0 Temperature (c) D ep th (m )
profile of Temperature (Station 8)
fall winter spring 5 10 15 20 25 -200 -150 -100 -50 0 Temperature (c) D e p th (m )
profile of Temperature (Station 9)
fall
winter spring
Li 1 2 1 ) 3 -10 ( @=6 O @= - W r % N KL "h \ B1 /- " . N 1 @ \ W[ > U 12.5 12.4 r @ 1 . ] 1 N %bA6 Li 3 -10 : , % E18 . B >Q KL 6v " ) @= ;@> = 6@ ( 11.8 12 12.2 12.4 12.6 -20 -15 -10 -5 0 Salinity D e p th (m )
profile of Salinity (Station 2)
fall winter spring 11.8 12 12.2 12.4 12.6 -20 -15 -10 -5 0 Salinity D e p th (m )
profile of Salinity (Station 1)
fall winter spring 11.8 12 12.2 12.4 12.6 -40 -30 -20 -10 0 Salinity D e p th (m )
profile of Salinity (Station 4)
fall winter spring 11.8 12 12.2 12.4 12.6 -30 -20 -10 0 Salinity D e p th (m )
profile of Salinity (Station 3)
fall winter spring 11.8 11.9 12 12.1 12.2 12.3 12.4 -80 -60 -40 -20 0 Salinity D e p th (m )
profile of Salinity (Station 6)
fall winter spring 11.8 11.9 12 12.1 12.2 12.3 12.4 -60 -40 -20 0 Salinity D e p th (m )
profile of Salinity (Station 5)
fall winter spring 11.8 12 12.2 12.4 12.6 -300 -200 -100 0 Salinity D ep th (m )
profile of Salinity (Station 8) fall winter spring 11.8 12 12.2 12.4 12.6 -200 -150 -100 -50 0 Salinity D e p th (m )
profile of Salinity (Station 7)
fall winter spring 11.8 12 12.2 12.4 12.6 -200 -150 -100 -50 0 Salinity D e pt h (m )
profile of Salinity (Station 9)
fall winter spring
8 / %i N [ 12.35 1 N [ ] > 8 @ 1 12.15 /- @= . L /- @= q !S K 1 /RB =%1 ] N %bA6 8 6 B1 W r . B > . T- 28L , 1 8 @ A = K \ =%1 ] A @> = 1 E1 L A % 8 = /- @ = K 6 L5 - i . "h \ - W r /T; . F A$ /- @ 1 ` % N . 3 -3 -8 . D U* COHERENS 3 -3 -1 -8 - V, . B P -&,H> *B : B1 -=%6 6 @ 1 R Q % > -6@ j - 1 1 GEBCO @ 1 = . Q 6 @ N \ " iT A2 > 6 @ < 1 /RB @ 1 ETOPO1 /- \ iT > /\ 1 ] 1 =% B6 . B1 -=%6 6 @ ) GEBCO ( Q > ‚K .8 1 8 ?= 1 ‚k- 8 5 3A L\ = 7 8 @= ; i1 . 1 Q 5 6 @ N I-B = ?= Q > - A6 = @= ) Li 3 -11 ( . Li 3 -11 : ?= 1@= 8 B1 ; K COHERENS ) (
W -> . B : Q 6 @ N - 1 6 @ re-analysis ECMWF LM 0.5 × 0.5 /- @= {[M - % j \ @ <O68JK @ 1 2 ) Q. iA68 6 l 2013 ( . @ N / - 6 T, L 6 u 8 v > 10 Q# D I- 1 .8 > ‚K @ 1 8 ?= 1 6@ N ?= B = I- N %bA6}= @= 6 >LM -15 7 = 1 1 ] 1 /\ > W 2Li # N =1 = @= 1 .8 . M -B % 7 . . B : - 6 @ > Q 6 @ N re-analysis ECMWF LM 0.5 × 0.5 2 /- @= 1 .8 l % 1 /- @= U -. -@ > X& .&> Y- = ( ZH > [ . B : !1 i% L , 1 /1 4 A2> 6 @ > g RB re-analysis ECMWF Q = 28 - 6 @ > 6 @ N NCEP/NCAR re-analysis LM 2.5 × 2.5 2 /- @= U -‚k- 8 @= 1 .8 l % 1 /-. -. - . B ) \" &-:( 8 6 @ 1 9 6 ] 1 ?= Q @ > 6 6 8 Kara et al (2010) /- @= @ T -@ N 8 @= 1 .8 % 6 = . -B N . . B : 6 8 8 8 1 6 8 L <,8Q? 8 ) 8 8 -( Q 6@ > 1 GRDC 6 4 1 @= @ T -) A 3 -1 ( 8 1 8 8 = T-@ > 9 W 0 6 @= @ T - /-. ?= Q 6 8 N 8 8 j - 1 6 > 1 > @ 1 8 > -) ? - -iR W8 T W 1 /- @= 9 ( 8 1 1 8 <,8 > 6 8 6 < Q > 8 ) ? -( /- @= ; l .
8 iR – /- . iR !1 -"h \ 30 W ] 1 1 8 150 /- 7 . = K w / w = 1 1 @ 8 1 “ D • –—=3+ † 4 “˜•™š d›‡˜•œ• 6 6? -8 ˜•œ• 3A z =5 1Courant-Friedrichs-Lewy + ,+++ -++++ -,+++ .++++ .,+++
Jan Feb Mar Apr
A 3 -1 ( M 6 8 1 8 ' *B : F > ?= =%1 iR 2 ) 8=5 5 ( 8 @= ; l . =!1 8 > 15 8 . 1 1 @ =!1 - 8 7 ` @> = 1 = 1 =!1 8 >D ; @ 1 : “ =!1 8 >D ; Q “˜•™š - @> = L\ =5 /- - 1 .
r May Jun Jul Aug Sep Oct Nov Dec
River discharge (
-*B . *> +Z-0.046 × 0.046 A< - /-. > D ; 1 N = L5 =% . < W R 1 ) 3 -1 ( 4 1 D 1 % 9 c Volga Kura Ural(
m /s)
+ †= + dF#žr • ) 3 -2 ( . F 8 N >: ; 8 >/ -• /- r2| 8 > . 3 -4 -&? ] 8 . B COHERENS !, N Q /- @= 2 /, 5 - ?= . 1 1 / 8 7 /0 E% ?= = 1 @ 8 , -) 2004 ( ,8 I N %bA6Q 8 8 2 / 8 L < > 8 @= 2 ) 8 9 ( =% A L5 8 W] ! I N ?= 4 1 @= l% M . 2 QD8 > 8 /- @= ? A ?= 6 8 8 8 W 7 E% < 6 / 8 ‚k- 8 @= l% M /, 5N 2 Q > I . % 1 2 / 8 W 7 A Q % 1 % 8 I . 8 8?= 1 ,8 .= - 1 ?= ? ! /, 5 1 Q W= 1 5 2 ? -/- @= . 2 q 6 /, 5 B 8 t 3 \ - 1 1 L - 1 N %bA6 8 < =i 1 ?= 6 @ > 6 4 1 2 6 / 8 N < Q9 : ; <, 1 E 7 8 2 / 8 6 . = N < > 1 . /- @= ,8 =2 8 6Li /- @= R- 0 -8 % O 1N %bA68 6/ 8 N A @=6 O 6 Li 6/ 8 % A . P ( B ) ^ - . _ . ? ) 8 2004 ( 6 6 N < \ 9 %2 L5 - = % O 1 Qj @ = % A 1 , A , A 5 /- @= -. Li 1 2 1 ) 3 -12 ( 1 K N < < 1 /RB \ 9 %2 5 : 1 v 8 @ 1 N O 1 \ 9 %2 5 5 Q = % O 1 .
Li 3 -12 : N < 2 6/ 8 6. = 6 Q 1 KQ 6 RB /1 4 8 : 1v ) j 2004 ( W ( - . B ) ^ " % . ? ) 8 2004 ( \ 9 %2 L5 - = % O 1 Q @ 6 6 N < /- @= - = % A 1 , A \ ? A 5 . 1 2 1 Li ) 3 -13 ( K N < 8 , A 5 1 /- @ 1 ] 1 RB . \ 5 : 1 v N %bA6 = % O 1 5 < 1 /RB 1 %28 /-.
Li 3 -13 : Q 6 2 6/ 8 6. = 6 N < RB /1 4 8 : 1v Q 1 K ) 2004 ( M -$N. " >) ^ ) 2004 ( ? - N < 1 <, 2004 Li 31 ) 3 -14 ( j 8 @ 6 Li N 31 /-Q @ 1 q !S RB 1 W= @ 8 = R k- 8 /- ; 6 \ L5 - ~ 1 1 W /- <AO` .
Li 3 -14 : < ? - 1. = 6 N 2004
Li 3 -14 : < 1. = 6 N N N < 8 % O 1N %bA6 W M 1 6@ ,8 =2 /- @= .
?8=2 3 -1 ( ? -q 6@ @> 5L : 1v % O 18 N < 2004 8 . B ^ @ >X& ) kg/m s ( * > @ >X& ) kg/m s ( y 6 -10 × 7.136 5 -10 × 1.9 6 -10 × 9.158 5 -10 × 2.3 j 5 -10 × 1.11 5 -10 × 5.4 L 8 5 -10 × 2.04 5 -10 × 7.3 6 -10 × 4.76 6 -10 × 3.2 . 2 6 -10 × 2.015 5 -10 × 1.3 ] 2 6 -10 × 4.5 5 -10 × 2.3 /- ; 7 -10 × 1.932 6 -10 × 3 R k-6 -10 × 5.418 5 -10 × 2.9 R 5 -10 × 1.306 5 -10 × 5.6 R 5 -10 × 2.134 5 -10 × 5.1 R -5 -10 × 2.108 5 -10 × 6.6 ?8=2 3 -2 ( ? -q 6@ @> 5L 1 K % O 18 N < 2004 8 . B ^ .&> Y- = (%) * > .&> Y- = (%) y 0.43 0.58 0.48 0.61 j 0.69 0.83 L 8 0.44 0.52 0.53 0.83 . 2 0.26 0.45 ] 2 0.29 0.45 /- ; 0.22 0.37 R k-0.27 0.39 R 0.34 0.46 R 0.49 0.61 R -0.50 0.61
?8=2 3 -3 ( 6 % O 18 N < ? -q 6@ @> 5L 2004 8 . B ^ B. ) C ( * > B. ) C ( y 5.71 12.91 6.33 12.35 j 8.5 13.4 L 8 11.61 15.96 17.72 22.75 . 2 22.79 28 ] 2 24.06 28.20 /- ; 26.40 30.24 R k-22.71 26.90 R 17.17 22.06 R 12.91 18.46 R -6.06 12.35 ?8=2 3 -4 ( ? -q 6@ @> 5L 6 O % O 18 N < 2004 . B 8 ^ B % ) Pa ( * > B % ) Pa ( y 98921 104222 99026 104349.9 j 99395 104604.3 L 8 98901 104093.9 98502 103547.9 . 2 98423 103321.6 ] 2 98371 103370 /- ; 98303 103149.6 R k-98949 103900.3 R 98373 104546.1 R 99150 104394.8 R -99389 104759.9
?8=2 3 -5 ( ? -q 6@ @> 5L /1 4 % O 18 N < 2004 8 . B ^ B > [ ) % ( * > B > [ ) % ( y 0.82 0.96 0.77 0.93 j 0.48 0.57 L 8 0.68 0.86 0.46 0.60 . 2 0.40 0.55 ] 2 0.52 0.75 /- ; 0.46 0.68 R k-0.56 0.75 R 0.69 0.84 R 0.80 0.91 R -0.83 0.97 ?8=2 3 -6 ( ? -q 6@ @> 5L 1/ - % O 18 N < 2004 8 . B ^ > & ) m/s ( * > > & ) m/s ( y 2.35 5.45 1.15 2.69 j 0.93 2.97 L 8 1.07 3.39 1.09 3.12 . 2 1.28 3.62 ] 2 2.25 5.42 /- ; 2.17 4.62 R k-1.88 4.21 R 1.22 4.04 R 1.17 3.24 R -1.37 3.84
3 -4 -8 . D U* FVCOM N 2 q I 8 ?= /- @= . ?8 /, 5 Q 8 . Bi @> = l > ?= 6 iR ?= 6 iR 1 O E @> = 8 =% B6 / %i COHERENS 1 6 @> = 4 1 @ 5000 = @= E . D8 /, 5 Q %2 /AB\ 4 1 @ 1 . Bi a ?= 6 iR 1 6 iR 3000 6 iR , A /AB\ 8 6500 w < 8 Q 6 ? - @> = 4 1 iR 5000 = @= @ . ?= Q 1 @= @ ?8 L 4 . A6 FVCOM W 2 ; Li L N AE 1 / 8 E% @= 2 , 5 . 1 /-?= 6 28 1 . 6 28 t 8 @= ? A COHERENS 7 /0 E% , 5 /- @= B @ 1 1/ 8 . 3 -4 -1 -8 - V, . B
P
-&,H> *B : 6 @ ?= =% A6 B1 -=%6 COHERENS Q 6 @ j - 1 GEBCO @ 1 . ?= N iR $ 1 Q D > SMS @ T -= @ Q D N > @ T - 1 I = 1 5 -> - A6 z z 6 ? - Q D N 3A 6 @ . 8 > ‚K 8 /- @= - % 1 D N . N @> = a . Bi = iR L 6? -8 9 . Bi 1 > - A6 D ~ W A l% > @ T - 1 B1 6 @ SMS Q /- D $ L1 \ 1 I- - 4 1 LA N . 2 1 iR F 8 > !, N ?= /- @= @ T . Li ) 3 -15 ( . Bi 6 @> = 1 6 ? - Q?= iR 5000 /-/- . Bi 34 % A iR L w " @=6 O 4 . A6 8 . iR N 18047 8 . A, 35312 28@ ; .
Li 3 -15 : D I- @= $ . Bi z z 6 iR SMS 1 Li ) 3 -16 ( { S8 8 A%; 1 1 . Bi 6 @> = 1 1 %2 iR z z 6 ? -> AB\ =6 . O ] 1 .
Li 3 -16 : AB\ D I- @= $ . Bi z z 6 iR SMS 1 ) O 1{ S8 1 ( 1 %2/AB\ 4 1 =% B6W8 T @> = l > ?= iR 6 ? -Q 2 D8 /, 5 1 %2 Q i` 6 ? -) 3000 ( 8 @> = 6 ? -, A 5 ) 6500 ( 8 < R\ /, 5 1 O 6 ? - 6 @> = 34 % 2 ) 5000 ( /-. =! iR N 24365 8 . A, 47873 28@ ; . N W 2 1 3 \ = 8 - 1 . Q 5 - 34 % g!1 6 ? - . 1 / 34 % . Li ) 3 -17 ( @= W8 T 6 ? - 1 iR . 1 %2 /AB\ \ 8 =! /AB\ 8 @= @ W M 1 @= > Q iT W =\ L , 1 6 ? -L1 \ N 8 w W M 1 Q 6 ? - " 6 8 6 ? - @> = . 1 • 1 L , 1 , A /- @=6 O . Li 1 %2 9 %2 /AB\ 6 ? - Q E1 { S8 1 ) 3 -18 ( . O /- @= @ .
Li 3 -17 : D I- @= $ . Bi a 6? - 1 z z 6 iR SMS 1
Li 3 -18 : AB\ > D I- @= $ . Bi a z z 6 iR SMS 1 ) O 1{ S8 1 ( W -> . B : - 1 6 @ Q?= @= @ T - 1 6 @ ECMWF LM 0.5 × 0.5 {[M - % j \ @ <O68JK @ 1 2 ?= 8 /- @= @ T -. 6 @ N / - 6 T, L u 8 v > 10 z z = =2 iR 1 1 .8 > ‚K @ 1 Li Q = @= 8?= 1 .
A
YO>
4 -1 -L N Q ?= > @ T - 1 9 : ; <, = > - R > LM 5 t COHERENS @= /-j - 1 > - R N @> = @ <O68JK 2 = 6 ; - % j \ 2 D 8 ) 6 @ CTD , @ 8=0 W 2 / - 8 ( - 1 w 1 ? 2004 /- @= D $ . 8 8 / 8 Q 2 / 8 68 ? A 1 > - ?= N 8 ? A N %bA6 ,8 I . % 1 9 1 9 : ; <, 8 W 2 Q ; Li / 8 q L > 6 7 8 ; \ - 1 , - 8 6 4 W 2 Q /- ; \ !, . = 6 ; @> = 1 > - ?= > LM 5 t Q 8 - @= B 2 • O > - R > LM 5 t /0M . = > - R COHERENS > 8 ,8 I ? A 1 @= D $ > ‚K Q/-E` , 2 ? -Q L5 ‚k-8 @= - K /, 5 1 = ? - 6 28 "$%K 2 @= t Q . L N /- @= . N L Q N %bA6 R 1 > 0 - W 2 <, - 1 1 = > -= ?= I-FVCOM % > 0 -W 2 <, N 1 B ‚k- 8 ;W M ?= 1 COHERENS 8 FVCOM @= D $ /-. 4 -2 -8 . Z- b" , COHERENS 8 . &> 2004 4 -2 -1 -&? . > - 8 D > 8 2 N Q I ? - 1 1 / 8 2004 ?= 1 @= ? A L5 / 5 @> = W] ! ?= 8 = A L5 2 N 8 W] ! ,8@ A . 6 28 . 2 > LM 5 ?= 6 @ > 1 ? -Li W M ) 4 -1 ( /- @=6 O L1 \ . ?8=2 4 . A6 ) 3 -6 ( Q @=6 O W= y 1 @ 1 \ 6 @ < 1 /RB ) y 1 / - % O 1 5.45 8 7 1 ] 2 5.42 @ 1 7 1 ( 4 1 Q L5 - W 2 W= 8 ; O @= u 1 1 34 % < > 1 a 9 %2 8 1 %2Q \ L5 - ~ O 1 8 N %bA6 W 2/
-O 1 / - ? - 6 @ N 1 > @ 1 1 > W 2 / - N < 4 1 } y 1.81 ] 2 8 7 1 -2.05 7 1 - /-. 1 /E2 31 N %bA6 @ y Q > 8 1 %2 \ L5 - W 2 Li -8 @ 1 ? A 1 9 %2 1 a L5 -Q W 2 1 /A-9 %2 @ 1 ‚K }/-4 1 <, /T; . W 2 1 7 /0 y K W M 1 /- @ 1 < . j Q 6 @ 8 2 Q/- @= - 1 / -> N < L\ =5 4 1 @= q !S 1> W @ W 2/ m/s 1.19 8 j m/s 1.21 @ 1 /-. 6 @ N N %bA6 E% \ 9 %2 8 ? A 5 - 5 Q \w < 1 /RB 1 <, 6. i 1 <, 1 2 1 NA @= =K 3R4 " % @=6 O O 1 W= 1 W 2 Q/-Q /E2 W 2 /- ? A - 1 . 2 @ . K e 9 %2 L5 . 5 1 W= @ L5 - \ @ A 1 F8 8 /- @= \ B1 . W= ] 2 @ . 2 . 6 @ N E 3R4 @=6 O f 4 1 \ L5 - > 2 @= =K $ 1 \ 34 % N 1 . = . 1 \ . NA @= =K /B 34 % N . 6 @ > @ 18 8 @= q !S 1 %2 W 2 N R k-8 /- ; \ 8 - 4 1 R k- @ 4 1 @ =$ ; Li 1 F8 R @ = @= .
Li 4 -1 : < N W 2 6 ) E% 1/ 8 7 /0 (
Li 4 -1 : < N W 2 6 ) E% 1/ 8 7 /0 (
4 -2 -2 -2 8 / 8 ? A 1?= Q? 8 8 E` 1 4 1 Q/- @= ? A ?= 1 8 / 8 E% 2 N 3 4 > 8 = T- 8 <,8 Q 6 = @= ? A ?= 1 8 > 1 > . Li ) 4 -2 ( 28 6 1 6 4 1 ?= > 6 @ /- @= @ . O . Li 4 -2 : < N W 2 6 ) E% 6 8 / 8 7 /0 ( Li 31 ) 4 -2 ( L 6 8 > W 2 / - @=6 O 6 @ O 1 @> 5 , A > 1 a L5 - W 2 <, ; Li "6 Q/B l5[ L1 \ = ?
-/- AE B1 1 %2 < - K : ; - "6 8 1 %2 . W= 8 1 L , 1 @ 6 8 > W 2 Li 8 @= \ B1 <,8 /- AE 7 , A 1 a 5 W 2 ; . 4 -2 -3 -B N - "&? > - "&? ^ > H" 6 Li 1 2 1 ) 4 -1 ( Q ) 4 -2 ( ?8=2 8 ) 3 -6 ( W 2 • O 1 @= 6 @ Q ] 2 Q y . L , /- ? - 6 @ < > \ /- ; 8 R -\ 1 " y . > 4 . 2 8 6 @ 6 8 8 8 > W 2 / -O 1 B1 6 @ < > 8 /-/ 8 I- @= $ W 2 N 8 Q W 2 ; Li 7 8 "E . 6 8 I- @= $ W 2/ - R 4 1 S W 2/ -1 /RB N . 2 8 6 @ /- 1 > / 8 7 . 1 \ @=%6 . O =-/- 6 8 . ?8=2 4 -7 : B 6@ @> 5L 6 8 8 8> W 2/ -8 1> W 2/ - 6N < ? -q 2004 DDDDD . B 8 ? - 6@ / -N < 1 m/s) ( / -N < > W 2 1 ) cm/s ( / -N < > W 2 8 8 8 6 ) cm/s ( / - % O 1 > W 2 1 ) cm/s ( / - % O 1 > W 2 8 8 8 6 ) cm/s ( y 2.35 1.81 0.14 15.8 22.78 1.15 1.19 0.17 7.5 24.60 j 0.93 1.21 0.17 7.5 22.36 L 8 1.07 1.56 0.22 9.4 30.41 1.09 1.25 0.40 8.1 64 . 2 1.28 1.35 0.23 8.7 30.41 ] 2 2.25 2.05 0.17 15.6 20.31 /- ; 2.17 1.58 0.16 8.2 18.39 R k-1.88 1.56 0.16 8.3 17.89 R 1.22 1.57 0.16 10.8 18.07 R 1.17 1.3 0.16 8.3 19.27 R -1.37 1.98 0.17 9.7 20.14
6 8 8 8> W 2 8 1 > W 2 / - % O 1 B 1 " % @=6 O 6 8 8 8 1 W 2 / - % O 1 ) <,8 1 8 8 L0 ( 1 / 8 > O 1 B1 L , /-. /- <,8 8 1 > = 8 W= . D>] /- V 1 @= /-=1 > O 1 6 8 8 1 7 ?8=2 ) 4 -7 ( R 8 1 =6 8 1 3 \ 4 1 =% A 8 / 8 > 8 1 / 8 > > -=%6 . O W 2 / - N %bA6 8 ; Li 8 $ 6 8 . N 1 1 L , $ }= =6 @> 5 , <` W r $ u 1 -8 N 18 % R 7 . % 1 1 . > W 2 AE- " B a 4 1 / ; l /- , <` . L , 1 "6 6 8 4> , <` r $ u 1 . O 8 T 8 " 1=%6 7 B1 , <`> W 2N %bA68 8 % E 8 = @= @> 5 . 4 -2 -4 -&? . B - D 8 D > 8 2 N Q 6 O Q 6 Q 1 K A2 > 2 6 / 8 A v 8 RB /1 4 : 1 > I . % 1 8 6 / 8 8 8 % 9 8 ,8 I . % 1 1 /- @= ? A ?= . @ . O 2 N t W 2 / -34 % g!1 : ; <, ; W =\ 8 W= /-. 28 1 1 %2 8 34 % - 6 b K 4 > 1 6 b K N W 2 / - 4 1 @= =%% = K 6 6 . . <, N < Li ?= > - R I- 0 - W 2 , -) 4 -3 ( /- @= @ . O N 1 2 1 Li 8 /AB\ . .= \ 8 , A 1 W 2 / - . 1 q !S . / -1 W 2 1 %2 <AO` 4 1 @=6 O . , - <, ) 2004 ( \ L5 - > 2 . @=6 O 9 a - 1 . 5 N %bA6 a @= $ < - ib K 9 . b KN 28? - 6 @ L R 6 @ > g!1 ) Li 4 -4 ( 1 W= .= q !S 1 2 1 @= i` # 1 1 /E2 r 8 /- @ = K ; 9 %2 /A- 1 8 . > R - /- ; @ > b K N l @> = ; O 8 /- @= \ 8 ; 1 QW 2 . 1 a 9 %2 L5 -< - ib K y @ ) 37.2°N, 50.8° E ( 1 a /AB\ @= 28 1 \ 4 1 4 1 < • 1 b K Q. < - K ) 38.2°N, 50.2°E ( < - K b KN > AB\ 28 q !S W =\ 1
=r < - b K W 2 > . ; e /A- 1 < - K b K N @ B1 < - b K N R k- @ } ; \ < - b K ] 1 /AB\ 4 1 1 8 \ < - K b K - 8 @= ; \ . ] 1 /AB\ /- N 1 > . > " % @=6 O 9 a - 1 \ L5 -> 2/- ; @ 8 @ I- 8 /- @= % N 2 @= =K $ u 1 8 /- % 1 % > . W 2 N 7 @=6 O , - <, \ L5 - NA . Li 4 -3 : < , - 0 -W 2N ) 2004 ( ?= @= > - R COHERENS Li B 1 6 ) 4 -1 ( 8 ) 4 -4 ( Q A > W 2 <, " % @=6 O 6 / 8 l5[ L1 \ 4 1 Q 1 > W 2 <, 1 /RB ,8 I 8 2 . 2 6 / 8 < ? A \ 8 N %bA6 8 c< 7 % 9 8 R 8 1 1 ? A ,8 I W8 T q 6 3A 8 34 % 9 , <` Q @= $ , <` . ; N 8 @= = =6 % 2 $ u 1 . 1 /RB % . ; i% L , 1 4 >
W r > @= 1 W 2 ) 2004 ( 2 1 /RB W 2 ‚K Q/- " B1 . Li 4 -4 : < 0 -W 2 6 N B1 . ; ; \ %