Results 51 to 60 of about 12,793,786 (229)
Polyadization of Algebraic Structures
A generalization of the semisimplicity concept for polyadic algebraic structures is proposed. If semisimple structures can be presented as block diagonal matrices (resulting in the Wedderburn decomposition), general forms of polyadic structures are given by block-shift matrices.
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Highly entangled multi-qubit states with simple algebraic structure [PDF]
Recent works by Brown et al (2005 J. Phys. A: Math. Gen. 38 1119) and Borras et al (2007 J. Phys. A: Math. Theor. 40 13407) have explored numerical optimization procedures to search for highly entangled multi-qubit states according to some ...
Juan E. Tapiador +3 more
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Towards a Generalized Cayley–Dickson Construction through Involutive Dimagmas
A generalized construction procedure for algebraic number systems is hereby presented. This procedure offers an efficient representation and computation method for complex numbers, quaternions, and other algebraic structures.
Nelson Martins-Ferreira +1 more
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PENGEMBANGAN BAHAN AJAR STRUKTUR ALJABAR UNTUK MENINGKATKAN KEMAMPUAN PEMBUKTIAN MATEMATIS MAHASISWA
Abstrak: Penelitian ini bertujuan untuk (1) mengembangkan bahan ajar struktur aljabar dalam meningkatkan kemampuan pembuktian matematis mahasiswa dan (2) mengetahui kemampuan pembuktian matematis mahasiswa setelah memperoleh pembelajaran dengan ...
Syarifah Fadillah, Jamilah Jamilah
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ON THE STRUCTURE OF BOCHVAR ALGEBRAS
AbstractBochvar algebras consist of the quasivariety $\mathsf {BCA}$ playing the role of equivalent algebraic semantics for Bochvar (external) logic, a logical formalism introduced by Bochvar [4] in the realm of (weak) Kleene logics. In this paper, we provide an algebraic investigation of the structure of Bochvar algebras.
Bonzio S., Baldi M. P.
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Conformal Field Theory and algebraic structure of gauge theory [PDF]
We consider various homotopy algebras related to Yang-Mills theory and twodimensional conformal field theory (CFT). Our main objects of study are Yang-Mills L∞ and C∞ algebras and their relation to the certain algebraic structures of Lian-Zuckerman type ...
A. Zeitlin
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algebra is one of the influential branches in the field of pure Mathematics. This field concentrate on the study of the algebraic structures and discussed the relationships among them.
mohd Shahoodh
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Vertex-algebraic structure of the principal subspaces of certain A_1^(1)-modules, I: level one case [PDF]
This is the first in a series of papers in which we study vertex-algebraic structure of Feigin-Stoyanovsky's principal subspaces associated to standard modules for both untwisted and twisted affine Lie algebras.
C. Calinescu, J. Lepowsky, A. Milas
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On the algebraic structure of Klimov-Shamir T-function
The algebraic structure of Klimov-Shamir T-function was studied,and some algebraic equations over the bina-ries of sequences generated by this T-function were presented.According to these equations,how to choose C which could make the algebraic structure
LUO Yong-long, QI Wen-feng
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Filters in Strong BI-Algebras and Residuated Pseudo-SBI-Algebras
The concept of basic implication algebra (BI-algebra) has been proposed to describe general non-classical implicative logics (such as associative or non-associative fuzzy logic, commutative or non-commutative fuzzy logic, quantum logic).
Xiaohong Zhang, Xiangyu Ma, Xuejiao Wang
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