Results 1 to 10 of about 548,760 (163)
Bosonic partition functions at nonzero (imaginary) chemical potential
We consider bosonic random matrix partition functions at nonzero chemical potential and compare the chiral condensate, the baryon number density and the baryon number susceptibility to the result of the corresponding fermionic partition function. We find
M. Kellerstein, J.J.M. Verbaarschot
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A note on circle compactification of tensile ambitwistor string [PDF]
We discuss a number of problems associated with the circle compactification of the bosonic tensile ambitwistor string with the asymmetric vacuum choice.
Kanghoon Lee, J.A. Rosabal
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Quantum gravity effects on the thermodynamic stability of 4D Schwarzschild black hole
Based on the Euclidean approach, we consider the effects of quantum gravity and mass-less matter on the thermodynamic properties of Schwarzschild black hole.
Basem Kamal El-Menoufi
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U(1) spin Chern-Simons theory and Arf invariants in two dimensions
The level-k U(1) Chern-Simons theory is a spin topological quantum field theory for k odd. Its dynamics is captured by the 2d CFT of a compact boson with a certain radius. Recently it was recognized that a dependence on the 2d spin structure can be given
Takuya Okuda +2 more
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On Some Structural Properties of Integer-Based Graphs and Their Topological Indices
Integer partition plays an important role in different fields like graph theory and number theory. This paper comprises different properties of the integer partition-based graphs.
Faqir M. Bhatti +4 more
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Fermi's Theory of the Generation of Pions and the Partition Theory of Numbers [PDF]
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Auluck, F. C., Kothari, D. S.
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The Hilbert space of large N Chern-Simons matter theories
We demonstrate that the known expressions for the thermal partition function of large N Chern-Simons matter theories admit a simple Hilbert space interpretation as the partition function of an associated ungauged large N matter theory with one additional
Shiraz Minwalla +3 more
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Equipartition of interval partitions and an application to number theory [PDF]
Let \(x\in [0,1)\), \(x=.d_1d_2\cdots\) its decimal expansion and \(x=[0;a_1,a_2,\cdots ]\) its regular continued fraction (RCF) expansion. Let \(y=.d_1d_2\cdots d_n\) and \(z=y+10^{-n}\). Let \(y=[0;b_1, b_2, \ldots , b_l]\) and \(z=[0;c_1, c_2, \ldots , c_k]\) be the RCF expansion of \(y\) and \(z\). Let \(m(n,x)=\max\{i\leq \min(l,k): \text{for all }
Dajani, K., Fieldsteel, A.
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Fault-Tolerant Partition Resolvability of Cyclic Networks
Graph invariants provide an amazing tool to analyze the abstract structures of networks. The interaction and interconnection between devices, sensors, and service providers have opened the door for an eruption of mobile over the web applications ...
Kamran Azhar +3 more
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A solvable model of flat space holography
We propose an explicit realization of flat space holography in two dimensions where both sides of the duality are independently defined and the boundary theory is completely solvable.
Felipe Rosso
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