Periodicities of T-systems and Y-systems, Dilogarithm Identities, and Cluster Algebras I\hspace{-.1em}I : Types ${C}_r$, ${F}_4$, and ${G}_2$

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概要

• 論文の詳細を見る
• 2013-04-00

著者

• Kuniba Atsuo

  Institute Of Physics College Of Arts And Sciences University Of Tokyo

• Inoue Rei

  Faculty Of Pharmaceutical Sciences Suzuka University Of Medical Science

• Nakanishi Tomoki

  Graduate School Of Mathematics Nagoya University

• KUNIBA Atsuo

  Institute of Physics, University of Tokyo

• KELLER Bernhard

  Universite Paris Diderot

• IYAMA Osamu

  Graduate School of Mathematics, Nagoya University

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• Difference equations and cluster algebras I : Poisson bracket for integrable difference equations (Infinite Analysis 2010 Developments in Quantum Integrable Systems)
• The Quantum Nonlinear Schrodinger Model;Gelfand-Levitan Equation and Classical Soliton
• Inhomogeneous Eight-Vertex SOS Model and Solvable IRF Hierarchies
• Exactly Solvable IRF Models.V.A Further New Hierarchy
• Exactly Solvable IRF Models.IV.Generalized Rogers-Remanujan Identities and a Solvable Hierarchy
• Exactly Sovable IRF Models.III.A New Hierarchy of Solvable Models
• Exactly Solvable IRF Models.II.S_N-Generalizations
• Exactly Solvable IRF Models.I.A Three-State Model
• The Quantum Nonlinear Schrodinger Model;Conserved Quantities
• Tropical Jacobian and the generic fiber of the ultra-discrete periodic Toda lattice are isomorphic (Expansion of Integrable Systems)
• Periodicities of T-systems and Y-systems, Dilogarithm Identities, and Cluster Algebras I\hspace{-.1em}I : Types ${C}_r$, ${F}_4$, and ${G}_2$
• Periodicities of T-systems and Y-systems, Dilogarithm Identities, and Cluster Algebras I: Type ${B}_r$

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