Wave Breaking and Measure of Momentum Support for an Integrable Camassa‐Holm System with Two Components
暂无分享,去创建一个
[1] Guilong Gui,et al. On the global existence and wave-breaking criteria for the two-component Camassa-Holm system , 2010 .
[2] Ying Fu,et al. Well-posedness and blow-up solution for a modified two-component periodic Camassa–Holm system with peakons , 2010 .
[3] Wave breaking for a modified two-component Camassa–Holm system , 2012 .
[4] Athanassios S. Fokas,et al. Symplectic structures, their B?acklund transformation and hereditary symmetries , 1981 .
[5] Yong Zhou,et al. Wave breaking for a shallow water equation , 2004 .
[6] Octavian G. Mustafa,et al. On smooth traveling waves of an integrable two-component Camassa-Holm shallow water system , 2009 .
[7] W. Strauss,et al. Stability of peakons , 2000 .
[8] Yong Zhou,et al. Persistence Properties and Unique Continuation of Solutions of the Camassa-Holm Equation , 2006 .
[9] A. Bressan,et al. GLOBAL DISSIPATIVE SOLUTIONS OF THE CAMASSA–HOLM EQUATION , 2007 .
[10] Yong Zhou,et al. Blow up and propagation speed of solutions to the DGH equation , 2009 .
[11] Zhengguang Guo,et al. On a two-component Degasperis–Procesi shallow water system , 2010 .
[12] D. Henry. Infinite propagation speed for a two component Camassa-Holm equation , 2009 .
[13] The Cauchy problem for a two-component generalized θ-equations , 2010 .
[14] Yong Zhou,et al. A new asymptotic behavior of solutions to the Camassa-Holm equation , 2012 .
[15] Darryl D. Holm,et al. An integrable shallow water equation with peaked solitons. , 1993, Physical review letters.
[16] A. Constantin,et al. The Hydrodynamical Relevance of the Camassa–Holm and Degasperis–Procesi Equations , 2007, 0709.0905.
[17] Shun-Guang Kang,et al. The support of the momentum density of the Camassa-Holm equation , 2011, Appl. Math. Lett..
[18] Joachim Escher,et al. Well-posedness and blow-up phenomena for the 2-component Camassa-Holm equation , 2007 .
[19] Youjin Zhang,et al. A Two-component Generalization of the Camassa-Holm Equation and its Solutions , 2005, nlin/0501028.
[20] Eigenvalues associated with the vortex patch in 2-D Euler equations , 2004 .
[21] J. Escher,et al. Global existence and blow-up for a shallow water equation , 1998 .
[22] P. Olver,et al. Well-posedness and Blow-up Solutions for an Integrable Nonlinearly Dispersive Model Wave Equation , 2000 .
[23] A. Constantin. Finite propagation speed for the Camassa-Holm equation , 2005 .
[24] Yue Liu,et al. Stability of Solitary Waves and Wave-Breaking Phenomena for the Two-Component Camassa–Holm System , 2009 .
[25] Marcus Wunsch,et al. The Generalized Hunter-Saxton System , 2010, SIAM J. Math. Anal..
[26] G. Misiołek. Classical solutions of the periodic Camassa—Holm equation , 2002 .
[27] Yong Zhou,et al. Wave Breaking of the Camassa–Holm Equation , 2012, J. Nonlinear Sci..
[28] Z. Yin,et al. Global existence and blow-up phenomena for a periodic 2-component Camassa–Holm equation , 2011, Monatshefte für Mathematik.
[29] R. Johnson,et al. Camassa–Holm, Korteweg–de Vries and related models for water waves , 2002, Journal of Fluid Mechanics.
[30] Yong Zhou,et al. On Solutions to a Two‐Component Generalized Camassa‐Holm Equation , 2010 .
[31] Yong Zhou. Wave breaking for a periodic shallow water equation , 2004 .
[32] G. Falqui,et al. On a Camassa-Holm type equation with two dependent variables , 2005, nlin/0505059.
[33] J. Escher,et al. Wave breaking for nonlinear nonlocal shallow water equations , 1998 .
[34] Rossen I. Ivanov,et al. On an integrable two-component Camassa–Holm shallow water system , 2008, 0806.0868.
[35] Zhengguang Guo,et al. Persistence Properties and Unique Continuation of Solutions to a Two-component Camassa–Holm Equation , 2011 .
[36] Zhengguang Guo. Blow up, global existence, and infinite propagation speed for the weakly dissipative Camassa–Holm equation , 2008 .
[37] H. McKean. Breakdown of a shallow water equation , 1998 .
[38] A. Bressan,et al. Global Conservative Solutions of the Camassa–Holm Equation , 2007 .
[39] A. Alexandrou Himonas,et al. The Cauchy problem for an integrable shallow-water equation , 2001, Differential and Integral Equations.
[40] J. Escher,et al. Well-posedness, global existence, and blowup phenomena for a periodic quasi-linear hyperbolic equation , 1998 .
[41] Z. Popowicz. A 2-component or N=2 supersymmetric Camassa–Holm equation , 2005, nlin/0509050.
[42] Zhengguang Guo,et al. Blow-up and global solutions to a new integrable model with two components , 2010 .
[43] W. N. Everitt. Spectral Theory and Differential Equations , 1975 .
[44] P. Olver,et al. Tri-Hamiltonian duality between solitons and solitary-wave solutions having compact support. , 1996, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.