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[PDF] Top 20 δ- Best Approximation in 2-Normed Almost Linear Space

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δ- Best Approximation in 2-Normed Almost Linear Space

δ- Best Approximation in 2-Normed Almost Linear Space

... Where 𝐶 0 (𝐴) stands for the convex hull of A and 𝐴 stands for the closure of A. ■ Definition: 2.8. Let X be a 2-normed almost linear spaces and ф≠ G ⊂𝑉 𝑋 . We define R 𝑋 (G) ⊂X in the ... See full document

8

Fuzzy boundedness and contractiveness on intuitionistic 2-fuzzy 2-normed linear space

Fuzzy boundedness and contractiveness on intuitionistic 2-fuzzy 2-normed linear space

... of 2-norm on a linear space has been introduced and developed by Gahler ...fuzzy linear space in a different way. The notion of 2-fuzzy 2-normed linear ... See full document

9

Mazur Ulam theorem under weaker conditions in the framework of 2 fuzzy 2 normed linear spaces

Mazur Ulam theorem under weaker conditions in the framework of 2 fuzzy 2 normed linear spaces

... every 2-isometry without any other conditions from a fuzzy 2-normed linear space to another fuzzy 2-normed linear space is affine, and to give a new result of ... See full document

9

On Fuzzy Ward Continuity in an Intuitionistic 2-Fuzzy 2-Normed Linear Space

On Fuzzy Ward Continuity in an Intuitionistic 2-Fuzzy 2-Normed Linear Space

... in linear spaces. The concept of 2-normed space was developed by Gahler in the middle of 1960’s ...in 2-normed spaces, analogous with that in classical normed spaces and ... See full document

7

An introduction to 2 fuzzy n normed linear spaces and a new perspective to the Mazur Ulam problem

An introduction to 2 fuzzy n normed linear spaces and a new perspective to the Mazur Ulam problem

... a linear 2-normed ...a linear n-normed space, that is, the Mazur-Ulam theorem holds, when the n-isometry mapped to a linear n-normed space is ...in ... See full document

17

On 2 - normed space valued paranormed null sequence space

On 2 - normed space valued paranormed null sequence space

... of 2normed space was initially introduced by ...interesting linear generalization of a normed linear space, which was further studied by ... See full document

11

Fuzzy n normed linear space

Fuzzy n normed linear space

... of 2-norm and n-norm on a linear space has been introduced and developed by G¨ahler in [9, ...n-normed space is an (n-1)-normed space. Best approximation ... See full document

15

Uniform Boundedness Principle on 2-Fuzzy Normed Linear Spaces

Uniform Boundedness Principle on 2-Fuzzy Normed Linear Spaces

... of 2-norm on a linear space has been introduced and developed by Gahler in ...fuzzy linear space in a different way. Bag and Samanta [2] defined fuzzy bounded linear ... See full document

9

On strictly convex and strictly 2 convex 2 normed spaces II

On strictly convex and strictly 2 convex 2 normed spaces II

... Motivated by the concepts of bounded linear functionals, and duality mappings on normed linear spaces [2, 9], bounded linear 2-functionals on 2-normed spaces were introduced by White [15[r] ... See full document

7

Lacunary Δ statistical convergence in intuitionistic fuzzy n normed space

Lacunary Δ statistical convergence in intuitionistic fuzzy n normed space

... the approximation theory []. -normed and n-normed linear spaces were initially intro- duced by Gähler [, ] and further studied by Kim and Cho [], Malceski [] and Gu- nawan and ... See full document

12

BEST COAPPROXIMATION IN L∞(µ, X)

BEST COAPPROXIMATION IN L∞(µ, X)

... of best coapproximation in normed linear spaces was developed as a coun- terpart to the theory of best ...Banach space and G a bounded subset of ... See full document

6

2. Approximately $n$-multiplicative and approximately additive functions in normed algebras

2. Approximately $n$-multiplicative and approximately additive functions in normed algebras

... (ε, δ, n)-multiplicative maps between normed algebras and establish the superstability of (δ, n)-multiplicative func- tionals on normed ...(ε, δ, n)-multiplicative such that in the case ... See full document

8

On Multi Normed Linear Spaces

On Multi Normed Linear Spaces

... Multiset (bag) is a well established notion both in mathematics and in computer science ([9], [10], [22]). In mathematics, a multiset is considered to be the generalization of a set. In classical set theory, a set is a ... See full document

9

Properties of Fuzzy Compact Linear Operators on Fuzzy Normed Spaces

Properties of Fuzzy Compact Linear Operators on Fuzzy Normed Spaces

... compact linear operator from a fuzzy normed space into another fuzzy normed space in order to investigate the basic properties of this type of ...compact linear operator to fuzzy ... See full document

7

Some Characterizations of Strictly Convex 2- Normed Spaces

Some Characterizations of Strictly Convex 2- Normed Spaces

... concept 2 normed space was introduced by ...strictly 2 convex 2normed ...convex 2-nornmed ...convex 2 normed ... See full document

8

A class of generalized best approximation problems in locally convex linear topological spaces

A class of generalized best approximation problems in locally convex linear topological spaces

... In a locally convex linear topological space every element possesses at least one best approximation with respect to every closed, convex and finite dimensional set.. In a finite dimensi[r] ... See full document

10

On some spaces of almost lacunary convergent sequences derived by Riesz mean and weighted almost lacunary statistical convergence in a real n normed space

On some spaces of almost lacunary convergent sequences derived by Riesz mean and weighted almost lacunary statistical convergence in a real n normed space

... of almost convergent sequences derived by Riesz mean and lacunary sequence in a real n-normed ...weighted almost lacunary statistical convergence in a real n-normed ...of almost ... See full document

11

Projections in a normed linear space and a generalization of the pseudo inverse

Projections in a normed linear space and a generalization of the pseudo inverse

... The concept of a ''projection function" in a finite-dimensional real or comple::r norrned line.ar space H the function PM 1rhich carries every element int o the closest eleruen·t of a gi[r] ... See full document

36

Some fixed point results in fuzzy cone normed linear space

Some fixed point results in fuzzy cone normed linear space

... The concept of fuzzy norm was first introduced by Katsaras [1] in the year 1984. After that, in 1992, Felbin [2] defined a fuzzy norm on a linear space with an associated metric of the Kaleva and ... See full document

14

Module structure of a Hilbert space

Module structure of a Hilbert space

... complex linear -space X is called an inner product. The. inner -product of two vectors is not a vector.. 1.7 Normed Space[r] ... See full document

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