Holonomic Quantum Fields. V

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概要

• 論文の詳細を見る
• 京都大学の論文

著者

• Sato Mikio

  Research Institute For Mathematical Sciences Kyoto University

• MIWA Tetsuji

  Research Institute for Mathematical Sciences, Kyoto University

• JIMBO Michio

  Research Institute for Mathematical Sciences, Kyoto University

• Jimbo Michio

  Research Institute For Mathematical Sciences Kyoto University

• Miwa Tetsuji

  Research Institute For Mathematical Sciences Kyoto University

関連論文

• Determinant Formula for Solutions of the Quantum Knizhnik-Zamolodchikov Equation Associated with $U_q(sl_n)$ at $|q|=1$
• Supplement to Holonomic Quantum Fields. IV
• Holonomic Quantum Fields. V
• Holonomic Quantum Fields. IV
• Holonomic Quantum Fields III
• Holonomic Quantum Fields. II-The Riemann-Hilbert Problem-
• Holonomic Quantum Fields I
• Monodromy Preserving Deformation of Linear Differential Equations and Quantum Field Theory (非線形発展方程式に関する数理物理的研究(研究会報告))
• Holonomy Structure of Landau Singularities and Feynman Integrals
• Quasi-Periodic Solutions of the Orthogonal KP Equation-Transformation Groups for Soliton Equations V-
• Transformation Groups for Soliton Equations-Euclidean Lie Algebras and Reduction of the KP Hierarchy-
• KP Hierarchies of Orthogonal and Symplectic Type : Transformation Groups for Soliton Equations VI
• Operator Approach to the Kadomtsev-Petviashvili Equation : Transformation Groups for Soliton Equations III
• Notes on Highest Weight Modules of the Elliptic Algebra [numerical formula]
• Introduction to Microlocal Analysis
• New $R$ Matrices Associated with Cyclic Representations of $U\sb q(A\sp {(2)}\sb 2)$
• Cyclic Representations of $\textit{U}_q(\mathfrak{s}\mathcal{I}$(n+1, $\textbf{C}))$
• Method for Generating Discrete Soliton Equations.IV
• Method for Generating Discrete Soliton Equation.III
• Method for Generating Discrete Soliton Equation.II
• Method for Generating Discrete Soliton Equations.I
• An Inverse Scattering Problem and the Fifth Painleve Transcendent
• Solitons and Infinite-Dimensional Lie Algebras
• Painleve Property of Monodromy Preserving Deformation Equations and the Analyticity of $\tau$ Functions
• Monodromy Problem and the Boundary Condition for Some Painleve Equations
• Chifford Operators and Riemann's Monodromy Problem

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