Results 21 to 30 of about 3,856,070 (304)
A message recovery attack on multivariate polynomial trapdoor function [PDF]
PeerJ Computer Science, 2023 Cybersecurity guarantees the exchange of information through a public channel in a secure way. That is the data must be protected from unauthorized parties and transmitted to the intended parties with confidentiality and integrity. In this work, we mount
Rashid Ali +4 more
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An algebraic characterization of the affine canonical basis [PDF]
Duke Mathematical Journal, 1999 The canonical basis for quantized universal enveloping algebras associated to the finite--dimensional simple Lie algebras, was introduced by Lusztig. The principal technique is the explicit construction (via the braid group action) of a lattice over $\bz[q^{-1}]$.
Beck, Jonathan +2 more
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Some new operations on fuzzy soft sets and their applications in decision-making [PDF]
Songklanakarin Journal of Science and Technology (SJST), 2022 This paper aims to introduce various types of useful operations on fuzzy soft sets (FSSs), such as Einstein sum, Einstein product, algebraic sum, algebraic product, bounded product, bounded sum, and the basic properties of these new operations have ...
Ajoy Kanti Das +2 more
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Extending algebraic modelling languages for Stochastic Programming [PDF]
, 2003 Extending algebraic modelling languages for Stochastic ...
Mitra, G, Sadki, M, Valente, P
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Positive basis for surface skein algebras [PDF]
Proceedings of the National Academy of Sciences, 2014 Significance The Jones polynomial of knots is one of the simplest and most powerful knot invariants, at the center of many recent advances in topology; it is a polynomial in a parameter q . The skein algebra of a surface is a natural generalization of the Jones polynomial to
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Invariant Basis Number for $C^{*}$-algebras [PDF]
Illinois Journal of Mathematics, 2015 We develop the ring-theoretic notion of Invariant Basis Number in the context of unital $C^*$-algebras and their Hilbert $C^*$-modules. Characterization of $C^*$-algebras with Invariant Basis Number is given in $K$-theoretic terms, closure properties of the class of $C^*$-algebras with Invariant Basis Number are investigated, and examples of $C ...
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A basis for the symplectic group branching algebra [PDF]
Journal of Algebraic Combinatorics, 2011 The symplectic group branching algebra, B, is a graded algebra whose components encode the multiplicities of irreducible representations of Sp(2n-2,C) in each irreducible representation of Sp(2n,C). By describing on B an ASL structure, we construct an explicit standard monomial basis of B consisting of Sp(2n-2,C) highest weight vectors.
Kim, Sangjib, Yacobi, Oded
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Algebraic basis of the algebra of block-symmetric polynomials on $\ell_1 \oplus \ell_{\infty}$
Karpatsʹkì Matematičnì Publìkacìï, 2019 We consider so called block-symmetric polynomials on sequence spaces $\ell_1\oplus \ell_{\infty}, \ell_1\oplus c, \ell_1\oplus c_0,$ that is, polynomials which are symmetric with respect to permutations of elements of the sequences.
V.V. Kravtsiv
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Relative integral basis for algebraic number fields
International Journal of Mathematics and Mathematical Sciences, 1986 At first conditions are given for existence of a relative integral basis for OK≅Okn−1⊕I with [K;k]=n. Then the constrtiction of the ideal I in OK≅Okn−1⊕I is given for proof of existence of a relative integral basis for OK4(m1,m2)/Ok(m3).
Mohmood Haghighi
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Representation of spectra of algebras of block-symmetric analytic functions of bounded type
Karpatsʹkì Matematičnì Publìkacìï, 2016 The paper contains a description of symmetric convolution of the algebra of block-symmetric analytic functions of bounded type on $\ell_{1}$-sum of the space $\mathbb{C}^{2}.$ We show that the specrum of such algebra does not coincide of point evaluation
V.V. Kravtsiv, A.V. Zagorodnyuk
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