Results 31 to 40 of about 550,472 (283)
Effective Lagrangian for non-Abelian two-dimensional topological field theory
We develop a systematic approach to obtain an effective Lagrangian for 2D non-Abelian topological BF theory. A general expression is presented in a diagrammatic representation containing solely scalar fields. Expressions for the SU(2) and SU(3) effective
Pongwit Srisangyingcharoen +1 more
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Duality, Partial Supersymmetry, and Arithmetic Number Theory [PDF]
We find examples of duality among quantum theories that are related to arithmetic functions by identifying distinct Hamiltonians that have identical partition functions at suitably related coupling constants or temperatures.
Spector, Donald
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Memoir on the theory of the partitions of numbers. Part V.—Partitions in two-dimensional space [PDF]
This paper is principally concerned with the enumerations of the partitions of numbers in two-dimensional space. Such partitions are such that the parts are placed at the points or nodes of a lattice, rectangular in shape, and . . . . . . . . . . . .
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Quantum Phase Transitions in Mass-Deformed ABJM Matrix Model [PDF]
When mass-deformed ABJM theory is considered on S(3), the partition function of the theory localises and is given by a matrix model. We solve this model at large-N in the decompactification limit, where the radius of the three-sphere is taken to infinity.
Anderson, Louise, Zarembo, Konstantin
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Dimensi Partisi pada Graf Hasil Operasi Korona Tingkat-k
Graph theory is one of the subjects in Discrete Mathematics that have long been known and are widely applied in various fields. The topics that are often discussed in graph theory include labeling, coloring, chromatic numbers, metric dimensions, and ...
Rica Amalia +4 more
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3d N $$ \mathcal{N} $$ = 3 generalized Giveon-Kutasov duality
We generalize the Giveon-Kutasov duality for the 3d N $$ \mathcal{N} $$ = 3 U(N) k,k+nN Chern-Simons matter gauge theory with F fundamental hypermultiplets by introducing SU(N) and U(1) Chern-Simons levels differently.
Naotaka Kubo, Keita Nii
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VIII. Memoir on the theory of the partitions of numbers.—Part II [PDF]
Art. 64. The subject of the partition of numbers, for its proper development, requires treatment in a new and more comprehensive manner. The subject-matter of the theory needs enlargement. This will be found to be a necessary consequence of the new method of regarding a partition that is here brought into prominence.
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Holomorphic Anomalies in Topological Field Theories [PDF]
We study the stringy genus one partition function of $N=2$ SCFT's. It is shown how to compute this using an anomaly in decoupling of BRST trivial states from the partition function.
Aspinwall +37 more
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3d expansions of 5d instanton partition functions
We propose a set of novel expansions of Nekrasov’s instanton partition functions. Focusing on 5d supersymmetric pure Yang-Mills theory with unitary gauge group on ℂq,t−12×S1 $$ {\mathrm{\mathbb{C}}}_{q,{t}^{-1}}^2\times {\mathbb{S}}^1 $$, we show that ...
Fabrizio Nieri, Yiwen Pan, Maxim Zabzine
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Ehrhart Polynomials of a Cyclic Polytopes [PDF]
Computing the volume of a polytope in Rn is a very important subject indifferent areas of mathematic. A pplications range from the very pure (number theory, toric Hilbert functions, Kostant's partition function in representation theory) to the most ...
Shatha Assaad Salman, Fatema Ahmed Sadeq
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