A Generalization of Kovasznay's Theory of Isotropic Turbulence

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概要

著者

Matsuno Yoshimasa
Department Of Applied Science Faculty Of Engineering Yamaguchi University
Matsuno Yoshimasa
Department Of Physics Faculty Of Science Kyoto University

関連論文

Bilinearization of Nonlinear Evolution Equations. IV. : Higher-Order Benjamin-Ono Equations
New Type of Algebraic Solitons Expressed in Terms of Pfaffians
The Small Dispersion Limit of the Benjamin-Ono Equation and the Evolution of a Step Initial Condition
Bilinearization of Nonlinear Evolution Equations. II. : Higher-Order Modified Korteweg-de Vries Equations
A New Proof of the Rational N-Soliton Solution for the Kadomtsev-Petviashvili Equation
N-Soliton and N-Periodic Wave Solutions of the Higher Order Benjamin-Ono Equation
Bilinearization of Nonlinear Evolution Equations
Exact One-and Two-Periodic Wave Solutions of Fluids of Finite Depth
Dynamical Motions of Algebraic Solitons of a Model Equation for Deep Water Waves
Solutions of the Higher Order Benjamin-Ono Equation
N-Soliton Solution of the Higher Order Wave Equation for a Fluid of Finite Depth
A Direct Proof of the N-Soliton Solution of the Benjamin-Ono Equation by Means of Jacobi's Formula
Bilinearization of Nonlinear Evolution Equations. III. : Backlund transformations of Higher-Order Korteweg-de Vries Equations
Properties of Conservation Laws of Nonlinear Evolution Equations
Linearization of a Novel Nonlinear Integro-Differential Evolution Equation and Its Exact Solutions
A Unified Theory of Nonlinear Wave Propagation in Two-Layer Fluid Systems
A Generalization of Kovasznay's Theory of Isotropic Turbulence
New Representations of Multiperiodic and Multisoliton Solutions for a Class of Nonlocal Soliton Equations(General)
Calogero-Moser-Sutherland Dynamical Systems Associated with Nonlocal Nonlinear Schrodinger Equation for Envelope Waves
Similarity Solution of a Nonlinear Diffusion Equation Describing Alfven Wave Propagation

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