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On some generalization of the weighted Strichartz estimates for the wave equation and self-similar solutions to nonlinear wave equations (Harmonic Analysis and Nonlinear Partial Differential Equations)

机译：关于波动方程加权Strichartz估计的某些一般化以及非线性波动方程的自相似解（调和分析和非线性偏微分方程）

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Kato Jun; Nakamura Makoto; Ozawa Tohru;
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年度 2004
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正文语种 en
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专利

1. A generalization of the weighted Strichartz estimates for wave equations and an application to self-similar solutions [J] . Kato J, Nakamura M, Ozawa T Communications on Pure and Applied Mathematics . 2007,第2期

机译：波动方程加权Strichartz估计的推广及其在自相似解中的应用
2. Weighted Strichartz Estimates and Existence of Self-similar Solutions for Semilinear Wave Equations [J] . Jun Kato, Tohru Ozawa Indiana University Mathematics Journal . 2003,第6期

机译：半线性波动方程的加权Strichartz估计和自相似解的存在
3. IMPROVED STRICHARTZ ESTIMATES FOR A CLASS OF DISPERSIVE EQUATIONS IN THE RADIAL CASE AND THEIR APPLICATIONS TO NONLINEAR SCHR?DINGER AND WAVE EQUATIONS [J] . Zihua Guo, Yuzhao Wang Journal d'analyse mathematique . 2014,第Null期

机译：径向情况下一类色散方程的改进STRICHARTZ估计及其在非线性Schringer和波方程中的应用
4. Dynamic Behavior of Traveling Wave Solutions for a class of nonlinear partial differential equations [C] . Ruo Feng Zhang International Symposium on Computers and Informatics . 2015

机译：一类非线性偏微分方程的行进波解的动态行为
5. Global existence of solutions to nonlinear wave equations by weighted Strichartz inequalities. [D] . Alpay, Nimet. 2004

机译：加权Strichartz不等式对非线性波动方程解的整体存在性。
6. Colloquium PaperNonlinear partial differential equations and applications: Solitary waves and Bohmian mechanics [O] . Alberto Abbondandolo, Vieri Benci 2007

机译：非线性偏微分方程及其应用：孤波和Bohmian力学
7. Strichartz estimates for wave equations in the homogeneous Besov space (Harmonic Analysis and Nonlinear Partial Differential Equations) [O] . Nakamura Makoto 1999

机译：均匀贝索夫空间中波动方程的Strichartz估计（调和分析和非线性偏微分方程）
8. Solutions of Certain Integrable Nonlinear PDEs (Partial Differential Equations) Describing Nonresonant n-Wave Interactions [R] . Calogero, F. 1988

机译：描述非共振n波相互作用的某些可积非线性偏微分方程（偏微分方程）的解

On some generalization of the weighted Strichartz estimates for the wave equation and self-similar solutions to nonlinear wave equations (Harmonic Analysis and Nonlinear Partial Differential Equations)

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