Results 41 to 50 of about 240,417 (285)

A Note on Derived Geometric Interpretation of Classical Field Theories

, 2019
In this note, we would like to provide a conceptional introduction to the interaction between derived geometry and physics based on the formalism that has been heavily studied by Kevin Costello. Main motivations of our current attempt are as follows: (i)
Berktav, Kadri İlker
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Superconformal Field Theory and SUSY N=1 KdV Hierarchy II: The Q-operator

, 2005
The algebraic structures related with integrable structure of superconformal field theory (SCFT) are introduced. The SCFT counterparts of Baxter's Q-operator are constructed.
Anton M. Zeitlin, Baxter, Bazhanov, Bazhanov, Bazhanov, Bazhanov, Bazhanov, Bershadsky, Bilal, Faddeev, Feigin, Fioravanti, Inami, Kac, Khoroshkin, Kulish, Kulish, Kulish, Kulish, Kulish, Mathieu, Petr P. Kulish, Zamolodchikov   +22 more
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Conformal Field Theory and algebraic structure of gauge theory [PDF]

Journal of High Energy Physics, 2010
LaTeX2e, 33 pages, minor revisions, typos corrected, published ...
openaire   +2 more sources

Categorical structures for type theory in univalent foundations [PDF]

Logical Methods in Computer Science, 2018
In this paper, we analyze and compare three of the many algebraic structures that have been used for modeling dependent type theories: categories with families, split type-categories, and representable maps of presheaves. We study these in univalent type
Benedikt Ahrens, Peter LeFanu Lumsdaine, Vladimir Voevodsky   +2 more
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Algebras Generated by Finite Subgroups of Unitary Groups

Journal of Harbin University of Science and Technology, 2021
Group representation theory is one of the most powerful tools to study groups. The unitary group is an important research branch of group theories. We study a class of algebraic structures generated by unitary groups，and we prove that Alg( H) is a von ...
LUO Lai-zhen, LI Xing-hua, TAO Yuan-hong
doaj   +1 more source

Multiplicative structures on algebraic $K$-theory

Documenta Mathematica, 2015
The algebraic K -theory of Waldhausen \infty -categories is the functor corepresented by the unit object for a natural symmetric monoidal structure.
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Structure and Combinatorics on Right Groups

Mathematics
Right groups form an important bridge between group theory and semigroup theory, combining the algebraic symmetry of groups with the one-sided structure of right zero semigroups.
Aftab Hussain Shah, Dilawar Juneed Mir, Bana Al Subaiei   +2 more
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Exploring Hybrid H-bi-Ideals in Hemirings: Characterizations and Applications in Decision Making

Mathematics, 2023
The concept of the hybrid structure, as an extension of both soft sets and fuzzy sets, has gained significant attention in various mathematical and decision-making domains.
Asmat Hadi, Asghar Khan, Nosheen Faiz, Dost Muhammad Khan, Rashad A. R. Bantan, Mohammed Elgarhy   +5 more
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The algebraic hyperstructure of elementary particles in physical theory

, 2010
Algebraic hyperstructures represent a natural extension of classical algebraic structures. In a classical algebraic structure, the composition of two elements is an element, while in an algebraic hyperstructure, the composition of two elements is a set ...
A Kiseleva, A. Dehghan Nezhad, B. Davvaz, H Bhabha, K Antipin, M. Nadjafikhah, N Nimai Singh, S. M. Moosavi Nejad, T Galatyuk   +8 more
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Growth of generating sets for direct powers of classical algebraic structures [PDF]

, 2010
For an algebraic structure A denote by d(A) the smallest size of a generating set for A, and let d(A)=(d(A),d(A2),d(A3),…), where An denotes a direct power of A.
Quick, Martyn, Ruskuc, Nik
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