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      by 
      Symposium on Nonlinear Evolution Equations (1977 : Madison)
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      Nonlinear evolution equations / Symposium on Nonlinear Evolution Equations (1977 : Madison)
      by 
      ICM 2002 Satellite Conference on nonlinear evolution equations and dynamical systems (2002 : Huang Mountains, China)
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      ICM 2002 Satellite Conference on nonlinear evolution equations and dynamical systems (2002 : Huang
      by 
      Calogero, F.
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      Spectral transform and solitons : tools to solve and investigate nonlinear evolution equations /
      by 
      Sakhnovich, Alexander.
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      Inverse problems and nonlinear evolution equations : solutions, Darboux matrices and Weyl
      by 
      Wang, Baoxiang.
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      Harmonic analysis method for nonlinear evolution equations, I Wang, Baoxiang.
      by 
      Ambrosio, Luigi.
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      Evolution equations, Nonlinear.
      by 
      Kukudzhanov, Vladimir N.
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      . III. Finite-difference methods for solving nonlinear evolution equations of continuum mechanics.
      by 
      Hutchinson, John W.
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      . Model Equations; III. Evolution toward Solitary Waves; IV. Solitary Waves; V. Discussion and Future Work
      by 
      Friedman, John L., 1945-
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      configurations and the nonlinear evolution of their oscillations. The presentation of fundamental equations
      by 
      Atiyah, Michael Francis, 1929-
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      / Hamiltonian methods in nonlinear evolution equations / On some recent mthods for nonlinear partial
      by 
      Dafermos, C. M. (Constantine M.)
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      . Vespri: Current issues on singular and degenerate evolution equations; -- L. Hsiao, S. Jiang: Nonlinear
      by 
      International Conference on Trends in the Theory and Practice of Non-linear Analysis (6th : 1984 : University of Texas at Arlington)
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      Multipoint Boundary Value Problems for Higher Order Differential Equations; A Theory of Nonlinear Evolution
      by 
      Mimura, Masayasu.
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      -Diffusion EquationsCHChapter 8. On Some Non-linear Dispersive Systems and the Associated Nonlinear Evo-lution Operators
      by 
      Moschidis, Georgios, author.
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      spacetimes; such spacetimes arise naturally as models of the final state of the evolution of isolated self
      by 
      Karpman, Vladimir Iosifovich.
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      Adiabatic Invariants; A 3 Non-linear Geometrical Optics; APPENDIX B: EVOLUTION OF ELECTRO-ACOUSTIC WAVES IN
      by 
      Dafermos, C. M. (Constantine M.)
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      introduction on the linear theory, a class of non-linear equations is investigated, with applications to
      by 
      Adamatzky, Andrew. editor.
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      -Zhabotinsky Computing through Simulated Evolution -- On Synthesis and Solutions of Nonlinear Differential Equations - a
      by 
      Blomberg, Clas.
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      . Stochastic Processes -- 19. Random Walk* -- 20. Stochastic Step Processes; Master Equations* -- 21. Brownian
      by 
      Cârjă, Ovidiu.
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      inclusions or to semilinear or even fully nonlinear evolution equations, systems and inclusions. In the
      by 
      Gao, Xiao-Shan.
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      Polynomial Differential Systems. Z. Li, Exact Solitary Wave Solutions of Non-linear Evolution Equations. H
      by 
      Ames, William F.
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      Trajectories; Chapter 4. Lower Bounds on Eigenfunctions and the First Eigenvalue Gap; Chapter 5. Nonlinear
      by 
      Amouroux, M.
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      STRONGLY DAMPED FLEXIBLE SYSTEMS; REFERENCES; Chapter 2. Stabilization of Second Order Evolution Equations
      by 
      Eckhaus, Wiktor.
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      approach; 6.3. Some evolution equations for isospectral potentials by ad hoc prosedures; 6.4. The general
      by 
      De Mottoni, Piero.
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      PERIODIC ORBITS; REFERENCES; CHAPTER 9. BOUNDARY VALUE PROBLEMS FOR NONLINEAR DIFFERENTIAL EQUATIONS ON NON
      by 
      Curtain, Ruth F.
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      METHODS -- 13.1 General principles and introduction -- 13.2 Linear equations -- 13.3 Nonlinear equations
      by 
      Li, Sitai, author. (orcid)0000-0002-6078-8069
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      This thesis is concerned with the study of two main types of nonlinear evolution equations of
      by 
      Hutson, V.
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      Eigenfunction Expansions Associated with Ordinary Differential Equations -- 10.1 Introduction -- 10.2 Extensions
      by 
      Fujita, Hiroshi, 1928- editor.
      Format: 
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      / Nash's implicit function theorem and the Stefan problem / Quasi-linear equations of evolution in
      by 
      Gilʹ, M. I. (Mikhail Iosifovich)
      Format: 
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      -variant) linear equations. An essential role in this chapter is played by the evolution operator. In addition, we
      by 
      Agrawal, G. P. (Govind P.), 1951-
      Format: 
      Excerpt: 
      Birefringence -- 6.1.1.Origin of Nonlinear Birefringence -- 6.1.2.Coupled-Mode Equations -- 6.1.3.Elliptically
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