Results 11 to 20 of about 575,106 (294)
40 bilinear relations of q-Painlevé VI from N $$ \mathcal{N} $$ = 4 super Chern-Simons theory
We investigate partition functions of the circular-quiver supersymmetric Chern-Simons theory which corresponds to the q-deformed Painlevé VI equation.
Sanefumi Moriyama, Tomoki Nosaka
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Generalised twisted partition functions [PDF]
We consider the set of partition functions that result from the insertion of twist operators compatible with conformal invariance in a given 2D Conformal Field Theory (CFT).
Petkova, V. B., Zuber, J. -B.
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Submodular partition functions
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Amini, Omid +3 more
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A partition function estimator [PDF]
We propose an estimator that allows us to calculate the value of a simple system’s partition function using finite sampling. The core idea is to neglect the contribution from high energy microstates, which are difficult to be sampled properly, and then calculate a volume correction term to compensate for this.
Ying-Chih Chiang +2 more
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Instanton counting in Class $\mathcal{S}_k$ [PDF]
We compute the instanton partition functions of $\mathcal{N}=1$ SCFTs in class $\mathcal{S}_k$. We obtain this result via orbifolding Dp/D(p-4) brane systems and calculating the partition function of the supersymmetric gauge theory on the worldvolume of $
Bourton, Thomas, Pomoni, Elli
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In this paper, we prove a particular case of a conjecture of Andrews on two partition functions Aλ,k,a(n) and Bλ,k,a(n).
Padmavathamma, T. G. Sudha
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Partition functions of the tensionless string
We consider string theory on AdS3 × S3 × 𝕋4 in the tensionless limit, with one unit of NS-NS flux. This theory is conjectured to describe the symmetric product orbifold CFT.
Lorenz Eberhardt
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From Symmetric Functions to Partition Identities
In this paper, we show that some classical results from q-analysis and partition theory are specializations of the fundamental relationships between complete and elementary symmetric functions.
Mircea Merca
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On a Multiplicative Partition Function [PDF]
Let $D(s)=\sum^\infty_{m=1}a_mm^{-s}$ be the Dirichlet series generated by the infinite product $\prod^\infty_{k=2}(1-k^{-s})$. The value of $a_m$ for squarefree integers $m$ with $n$ prime factors depends only on the number $n$, and we let $f(n)$ denote this value.
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A Simple Method to Estimate Entropy and Free Energy of Atmospheric Gases from Their Action
A convenient practical model for accurately estimating the total entropy (ΣSi) of atmospheric gases based on physical action is proposed. This realistic approach is fully consistent with statistical mechanics, but reinterprets its partition ...
Ivan Kennedy +3 more
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