Results 11 to 20 of about 311,052 (319)
The chiral algebra of the symmetric product orbifold of a single-boson CFT corresponds to a “higher spin square” algebra in the large N limit. In this note, we show that a symmetrized collection of N bosons defines a similar structure that we refer to as
Menika Sharma
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Pythagorean fuzzy deductive system of BCL-algebra [version 1; peer review: 2 approved] [PDF]
Background The deductive system of BCL-algebra has not been thoroughly explored, and its fuzzification remains undefined. This study aims to the association of this gap by introducing a fuzzy extension of the deductive system of BCL-algebra using ...
Berhanu Assaye Alaba +2 more
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Combinatorial Hopf algebra structure on packed square matrices [PDF]
We construct a new bigraded Hopf algebra whose bases are indexed by square matrices with entries in the alphabet $\{0, 1, ..., k\}$, $k \geq 1$, without null rows or columns.
Cheballah, Hayat +2 more
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Mayer–Vietoris squares in algebraic geometry [PDF]
AbstractWe consider various notions of Mayer–Vietoris squares in algebraic geometry. We use these to generalize a number of gluing and push out results of Moret‐Bailly, Ferrand–Raynaud, Joyet and Bhatt. An important intermediate step is Gabber's rigidity theorem for henselian pairs, which our methods give a new proof of.
Jack Hall, David Rydh
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The algebraic square peg problem [PDF]
63 pages, 29 figures. This Master's thesis contains the complete results referred to in the Notices of the AMS, April 2014, p ...
Wouter van Heijst
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To help students in solving the linear equations in one variable, teacher can use a learning media such as algebra tiles. Algebra tiles are square and rectangle-shaped tiles that represent numbers and variables.
Dyah Sinto Rini
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MASALAH EIGEN DAN EIGENMODE MATRIKS ATAS ALJABAR MIN-PLUS
Eigen problems and eigenmode are important components related to square matrices. In max-plus algebra, a square matrix can be represented in the form of a graph called a communication graph.
Eka Widia Rahayu +2 more
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We describe the Kantor square (and Kantor product) of multiplications, extending the classification proposed in [J. Algebra Appl. 2017, 16 (9), 1750167].
R. Fehlberg Júnior, I. Kaygorodov
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Mathematical manipulatives and the concrete–representational–abstract (CRA) instructional approach are common in elementary classrooms, but their use declines significantly by high school.
Sherri K. Prosser, Stephen F. Bismarck
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Magic Squares of Lie Algebras [PDF]
Theorems 1 and 3 corrected (theta replaced by its inverse)
Christine H Barton, Sudbery, A.
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