Solving \(1\)D plasmas and \(2\)D boundary problems using Jack polynomials and functional relations.

DOI10.1007/BF02181204zbMath1081.82538arXivhep-th/9409176MaRDI QIDQ1593244

R. Smith

Publication date: 16 January 2001

Published in: Journal of Statistical Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/9409176

zbMATH Keywords

Jack polynomialsCoulomb gasexactconductance

Mathematics Subject Classification ID

Exactly solvable models; Bethe ansatz (82B23) Statistical mechanics of plasmas (82D10)

Related Items (11)

Analytic theory of the eight-vertex model ⋮ Energy from the gauge invariant observables ⋮ Thermodynamics of two-component log-gases with alternating charges ⋮ Full counting statistics in the spin-1/2 Heisenberg XXZ chain ⋮ A probabilistic approach of ultraviolet renormalization in the boundary sine-Gordon model ⋮ Exactly solvable field theory of tunneling between edge states in the fractional quantum Hall effect ⋮ Differential equations and duality in massless integrable field theories at zero temperature. ⋮ Relevant deformations in open string field theory: a simple solution for lumps ⋮ Comments on lumps from RG flows ⋮ Supersymmetric Calogero-Moser-Sutherland models and Jack superpolynomials ⋮ A unified framework for the Kondo problem and for an impurity in a Luttinger liquid

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