Results 41 to 50 of about 218,663 (179)
Universal character, phase model and topological strings on $$\pmb {\mathbb {C}^3}$$ C3
In this paper, we consider two different subjects: the algebra of universal characters $$S_{[\lambda ,\mu ]}(\mathbf{x},\mathbf{y})$$ S[λ,μ](x,y) (a generalization of Schur functions) and the phase model of strongly correlated bosons.
Na Wang, Chuanzhong Li
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Towards massless sector of tensionless strings on AdS5
A Higher Spin Gravity in five dimensions is constructed. It was shown recently that constructing formally consistent classical equations of motion of higher spin gravities is equivalent to finding a certain deformation of a given higher spin algebra.
Alexey Sharapov +2 more
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Main result (Theorem 1.4): For a variety V the fact that for each \(A\in V\), each \(a\in A\) the natural mapping \(R\mapsto \{x\); \(\in R\}\) \(R\in Con A\) is a lattice homomorphism is equivalent to congruence permutability of V. The concept of a so called coset is a generalization of the concept of ideal in universal algebra.
AGLIANO', PAOLO, URSINI, ALDO
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The Pure Virtual Braid Group Is Quadratic
If an augmented algebra K over Q is filtered by powers of its augmentation ideal I, the associated graded algebra grK need not in general be quadratic: although it is generated in degree 1, its relations may not be generated by homogeneous relations of ...
A Papadima +30 more
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Algebraic generalization of Diffie–Hellman key exchange
The Diffie–Hellman key exchange scheme is one of the earliest and most widely used public-key primitives. Its underlying algebraic structure is a cyclic group and its security is based on the discrete logarithm problem (DLP).
Partala Juha
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On the Directly and Subdirectly Irreducible Many-Sorted Algebras
A theorem of single-sorted universal algebra asserts that every finite algebra can be represented as a product of a finite family of finite directly irreducible algebras.
Climent Vidal J., Soliveres Tur J.
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Universal enveloping algebras of Poisson Ore extensions
We prove that the universal enveloping algebra of a Poisson-Ore extension is a length two iterated Ore extension of the original universal enveloping algebra.
Lü, Jiafeng +2 more
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Universal logic-in-memory cell enabling all basic Boolean algebra logic
Among the promising approaches for implementing high-performance computing, reconfigurable logic gates and logic-in-memory (LIM) approaches have been drawing increased research attention.
Eunwoo Baek, Kyoungah Cho, Sangsig Kim
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Universal Bethe Ansatz and Scalar Products of Bethe Vectors
An integral presentation for the scalar products of nested Bethe vectors for the quantum integrable models associated with the quantum affine algebra U_q(^gl_3) is given.
Eric Ragoucy +2 more
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On light-like deformations of the Poincaré algebra
We investigate the observational consequences of the light-like deformations of the Poincaré algebra induced by the jordanian and the extended jordanian classes of Drinfel’d twists.
Zhanna Kuznetsova, Francesco Toppan
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