On solutions of semilinear wave equations

Author:

Ebihara Yukiyoshi

Publisher

Elsevier BV

Subject

Applied Mathematics,Analysis

Reference24 articles.

1. Un théoreme de compacité;Aubin;C. r. hebd. Seanc. Acad. Sci. Paris,1963

2. On Non-Linear Wave Equation;Browder;Math. Z.,1962

3. Asymptotic for □u = m2u + G(x, t, ux, ut), I, II;Chadam;Annali Scu. norm. sup. Pisa,1972

4. Asymptotic for □u = m2u + G(x, t, ux, ut), I, II;Chadam;Annali Scu. norm. sup. Pisa,1972

5. On the global classical solution of nonlinear wave equations;Ebihara;Funkcialaj Ekvacioj,1975

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1. Local solution of carrier's equation in a noncylindrical domain;Journal of Inequalities and Applications;2005

2. Global existence in time and decay property of solutions of boundary value problems for semilinear hyperbolic equations of second order in the interior domain;Publications of the Research Institute for Mathematical Sciences;1998

3. Decay and global existence for some nonlinear dissipative wave equations;World Congress of Nonlinear Analysts '92;1996-12-31

4. Local solution of a mixed problem for a degenerated hyperbolic equation;Acta Mathematica Hungarica;1992-03

5. ON GLOBAL SMOOTH SOLUTION FOR THE QUASI-LINEAR WAVE EQUATION WITH A DISSIPATION;Memoirs of the Faculty of Science, Kyusyu University. Series A, Mathematics;1992

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