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Title:          Persistence of periodic traveling waves and Abelian integrals
Subject:        Journal of Differential Equations, 293 (2021) 48–69. 10.1016/j.jde.2021.05.033
Author:         Armengol Gasull
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      Title: Persistence of periodic traveling waves and Abelian integrals
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       Item: 
        Title: 1 Introduction
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        Title: 2 Definitions and main results
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        Title: 3 Some particular Abelian integrals
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        Title: 4 Applications
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         Item: 
          Title: 4.1 Second order PDE
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           Item: 
            Title: 4.1.1 A toy example
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            Title: 4.1.2 Reduced Ostrovsky equation
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            Title: 4.1.3 Perturbed non-linear Klein-Gordon equation
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            Title: 4.1.4 Perturbed sine-Gordon equation
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          Title: 4.2 PDE with order greater than 2
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            Title: 4.2.1 Perturbed generalized Korteweg-de Vries equation
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            Title: 4.2.2 Perturbed Rosenau-Hyman equation
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            Title: 4.2.3 Camassa-Holm equation and related PDE
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            Title: 4.2.4 Boussinesq-type equations
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        Title: Acknowledgments
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       Item: 
        Title: References
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   Type: CRC32
  Checksum: b8834fc6caa04cf9f919854926c60582
   Type: MD5
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   Type: SHA-1