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Isomorphism Classes

Crystallography in the Spaces E2, E3, E4, E5    N0II Isomorphism Classes and Study of Five Crystal Families of Space E5

Crystallography in the Spaces E2, E3, E4, E5 N0II Isomorphism Classes and Study of Five Crystal Families of Space E5

... The isomorphism classes have point groups belonging to the two sub-families N˚XXXa and N˚XXX so that it is useful to gather them, only groups of sub-family N˚XXXa are pointed ...

12

Directed Graphs representing isomorphism classes of C-Hypergroupoids

Directed Graphs representing isomorphism classes of C-Hypergroupoids

... representing isomorphism classes of C-hypergroupoids and we present the 17 such graphs that correspond to the 73 C- hypergroupoids associated with binary relations on three element ...

14

On groups with two isomorphism classes of central factors

On groups with two isomorphism classes of central factors

... Also structural information about insoluble B 2 -groups is given, in particular when such a group has the derived subgroup satisfying the minimal condition.. Clearly D 1 is the class of [r] ...

8

CSIDH  on  the  surface

CSIDH on the surface

... The red dots and lines represent the Montgomery + coefficients , which are 2-to-1 with the isomorphism classes on the surface and 1-to-1 with the isomorphism classes on the floor.. The b[r] ...

19

On perfect isometries for tame blocks

On perfect isometries for tame blocks

... three isomorphism classes of simple modules; in the case of two isomorphism classes arises the problem that in the classification up to Morita equivalence, some scalars remain undetermined ...

11

A Note on the Classification of Linking Pairings on 2 Groups

A Note on the Classification of Linking Pairings on 2 Groups

... consider isomorphism classes of linking pairings on 2-groups topologically, by realizing them as the linking forms on Seifert manifolds that are rational homology ...

9

Modular representations of Loewy length two

Modular representations of Loewy length two

... and isomorphism invariants which allow us to compute the number of isomorphism classes of K[G]-modules M such that dim K (M) = µ(M) + 1, where µ(M) is the minimum number of generators of the ...

10

Quasi-hereditary twisted category algebras

Quasi-hereditary twisted category algebras

... The fact that Theorem 1.1 is a common generalisation of the results on diagram algebras mentioned above, has been one of the motivations for the present paper. Boltje and Danz showed recently in [1] that certain double ...

16

On decomposable pseudofree groups

On decomposable pseudofree groups

... primes p. If N is a finitely generated Abelian group, then N has a trivial Mislin genus. This observation led Casacuberta and Hilton [2] to introduce the notion of extended genus. They define the extended genus ᏱᏳ (N) of a ...

12

Asymptotic Bounds for the Size of Hom(A,GL_n(q))

Asymptotic Bounds for the Size of Hom(A,GL_n(q))

... Part i follows from the fact that the dimensions and number of isomorphism classes of absolutely irreducible Fq A-modules over a splitting field are independent of that field.. Then ii f[r] ...

12

Variety of Jordan algebras in small dimensions

Variety of Jordan algebras in small dimensions

... In his survey [1] of the classification theory of finite dimensional associa- tive algebras E. Study gave a list of isomorphism classes of associative algebras up to dimension four. He considered all ...

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Some Properties of the Line Graphs Associated to the Total Graph of a Commutative Ring

Some Properties of the Line Graphs Associated to the Total Graph of a Commutative Ring

... x + ∈ . The question of the embedding of this graph is discussed in [4]. In that paper all isomorphism classes of finite commutative rings whose total graphs are planar or toroidal are listed. The goal of ...

5

Reflexive polytopes of higher index and the number 12

Reflexive polytopes of higher index and the number 12

... It is an interesting phenomenon that lattice polygons with primitive vertices exhibit peculiar behaviours which have a number-theoretic flavour [15]. In particular, notice the astonishingly slow growth in the number of ...

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Modularity of residual Galois extensions and the Eisenstein ideal

Modularity of residual Galois extensions and the Eisenstein ideal

... the modularity theorem of Skinner and Wiles [SW99] to conclude modularity of ρ. To the best of our knowledge the question of modularity of ρ in our strong sense has never been studied despite being rather natural. (In ...

23

CSIDH  on  Other  Form  of  Elliptic  Curves

CSIDH on Other Form of Elliptic Curves

... In order to achieve reasonable efficiency in CRS, one should use elliptic curves whose order is a product of small primes. So far there is no known efficient algorithms to generate such kind of ordinary elliptic curves. ...

18

Making nontrivially associated modular categories from finite groups

Making nontrivially associated modular categories from finite groups

... A modular category is a semisimple ribbon category ᏹ satisfying the following properties: 1 there are only a finite number of isomorphism classes of simple objects in ᏹ, 2 Schur’s lemma h[r] ...

34

The orbit space of a fusion system is contractible

The orbit space of a fusion system is contractible

... of isomorphism classes in F of chains of non-trivial subgroups of P , considered as topological space, is contractible, further generalising Symonds’ proof [19] of a conjecture of Webb [23, 24] and its ...

31

Matrix spread sets of p primitive semifield planes

Matrix spread sets of p primitive semifield planes

... Case p 5: There are 200 matrix spread sets of p-primitive planes of order 54 When we use these as input for ISO_B, we obtain 11 isomorphism classes: a representative of each class is giv[r] ...

5

MULTI LEVEL GROUP KEY MANAGEMENT TECHNIQUE FOR MULTICAST SECURITY IN MANET

MULTI LEVEL GROUP KEY MANAGEMENT TECHNIQUE FOR MULTICAST SECURITY IN MANET

... to isomorphism over the algebraic closure of the ground field or ground field) in various curves ...of isomorphism classes (up to isomorphism over ground field) of Jacobi quartic curves and ...

7

On finite posets of \(\pmb{inj}\)-finite type and their Tits forms

On finite posets of \(\pmb{inj}\)-finite type and their Tits forms

... The quadratic Tits form, introduced by P. Gabriel [1] for quivers, S. Brenner [2] for quivers with relations, Yu. A. Drozd [3] for posets, etc. plays an important role in representation theory (see e.g. the introduction ...

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