Exactly solvable lattice model of rooted branched polymers

DOI10.1007/BF01015117zbMath0815.60101OpenAlexW2023362492MaRDI QIDQ1804132

V. B. Priezzhev, E. I. Kornilov

Publication date: 17 May 1995

Published in: Theoretical and Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf01015117

zbMATH Keywords

partition functionmatrix procedureKirchhoff's theoremlattice model of rooted branched polymers

Mathematics Subject Classification ID

Statistical mechanics of polymers (82D60) Other physical applications of random processes (60K40)

Cites Work

• A q-difference analogue of \(U({\mathfrak g})\) and the Yang-Baxter equation
• Classical orthogonal polynomials of a discrete variable and representations of the three-dimensional rotation group
• Finite dimensional representations of the quantum analog of the enveloping algebra of a complex simple Lie algebra
• Poisson manifolds and the Schouten bracket
• The \(q\)-boson operator algebra and \(q\)-Hermite polynomials
• \(q\)-orthogonal polynomials and the oscillator quantum group
• On q-analogues of the quantum harmonic oscillator and the quantum group SU(2)_q
• Relations for Clebsch–Gordan and Racah coefficients in suq(2) and Yang–Baxter equations
• A simple derivation of the quantum Clebsch–Gordan coefficients for SU(2)q
• The quantum group SU_q(2) and a q-analogue of the boson operators
• On the q oscillator and the quantum algebra su_q(1,1)
• Quantum algebra deforming maps, Clebsch–Gordan coefficients, coproducts, R and U matrices
• On the Wigner and the Racah coefficients of suq(2) and suq(1,1)
• Generalized basic hypergeometric functions and the q-analogues of 3-j and 6-j coefficients
• General recurrence relations for Clebsch-Gordan coefficients of the quantum algebra U_q(su₂)
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