Unique continuation results for abstract quasi-linear evolution equations in Banach spaces
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[1] Igor Leite Freire,et al. The Cauchy problem and continuation of periodic solutions for a generalized Camassa–Holm equation , 2022, Applicable Analysis.
[2] Igor Leite Freire,et al. Structural and qualitative properties of a geometrically integrable equation , 2022, Commun. Nonlinear Sci. Numer. Simul..
[3] Igor Leite Freire. Persistence properties of a Camassa–Holm type equation with (n + 1)-order non-linearities , 2020, Journal of Mathematical Physics.
[4] Igor Leite Freire. Geometrical demonstration for persistence properties of a bi-Hamiltonian shallow water system , 2020, Journal of Mathematical Physics.
[5] Igor Leite Freire,et al. Existence, persistence, and continuation of solutions for a generalized 0-Holm-Staley equation , 2020, Journal of Differential Equations.
[6] Igor Leite Freire,et al. Corrigendum Corrigendum : Conserved quantities , continuation and compactly supported solutions of some shallow water models ( 2021 J . Phys . A : Math . Theor . 54 015207 ) , 2021 .
[7] Priscila Leal da Silva. CONTINUATION OF SOLUTIONS AND GLOBAL ANALYTICITY FOR A GENERALIZED 0-EQUATION , 2021 .
[8] Igor Leite Freire,et al. A geometrical demonstration for continuation of solutions of the generalised BBM equation , 2020, Monatshefte für Mathematik.
[9] Igor Leite Freire. Conserved quantities, continuation and compactly supported solutions of some shallow water models , 2020, Journal of Physics A: Mathematical and Theoretical.
[10] G. Ponce,et al. Unique continuation properties for solutions to the Camassa-Holm equation and related models , 2020 .
[11] Z. Yin,et al. Blow-up phenomena and local well-posedness for a generalized Camassa–Holm equation in the critical Besov space , 2015, Monatshefte für Mathematik.
[12] Susanna V. Haziot. Wave breaking for the Fornberg–Whitham equation , 2017 .
[13] J. Holmes. Well-posedness of the Fornberg–Whitham equation on the circle , 2016 .
[14] J. Holmes,et al. Well-posedness and Continuity Properties of the Fornberg-Whitham Equation in Besov Spaces , 2016, 1606.00010.
[15] T. Hayat,et al. On blow-up of solutions to the two-component π-Camassa–Holm system , 2015 .
[16] Igor Leite Freire,et al. A family of wave-breaking equations generalizing the Camassa-Holm and Novikov equations , 2014, 1412.4415.
[17] A. Alexandrou Himonas,et al. Persistence properties and unique continuation for a generalized Camassa-Holm equation , 2014 .
[18] Martin Kohlmann,et al. On a two-component π-Camassa–Holm system , 2011, 1103.3154.
[19] Yong Zhou. On solutions to the Holm–Staley b-family of equations , 2010 .
[20] Vladimir S. Novikov,et al. Generalizations of the Camassa–Holm equation , 2009 .
[21] D. Henry. Persistence properties for a family of nonlinear partial differential equations , 2009 .
[22] A. Himonas,et al. On unique continuation for the modified Euler-Poisson equations , 2007 .
[23] Yong Zhou,et al. Persistence Properties and Unique Continuation of Solutions of the Camassa-Holm Equation , 2006, math/0604192.
[24] F. Tiglay. The Cauchy problem and integrability of a modified Euler-Poisson equation , 2005, math/0501279.
[25] Darryl D. Holm,et al. A New Integrable Equation with Peakon Solutions , 2002, nlin/0205023.
[26] A. Constantin,et al. The initial value problem for a generalized Boussinesq equation , 2002, Differential and Integral Equations.
[27] A. Constantin. Existence of permanent and breaking waves for a shallow water equation: a geometric approach , 2000 .
[28] J. Escher,et al. Global existence and blow-up for a shallow water equation , 1998 .
[29] Darryl D. Holm,et al. An integrable shallow water equation with peaked solitons. , 1993, Physical review letters.
[30] Randall J. LeVeque,et al. Solitary‐Wave Interactions in Elastic Rods , 1986 .
[31] Tosio Kato,et al. Quasi-linear equations of evolution, with applications to partial differential equations , 1975 .
[32] G. M.,et al. Partial Differential Equations I , 2023, Applied Mathematical Sciences.