复杂流体的分析、模型与计算国际会议（International Conference on Analysis,Modeling and Computations of Complex Fluids）于2013年6月9-14日在浙江大学召开。此次会议由浙江大学主办,浙江大学数学系承办。美国艺术科学院院士、纽...复杂流体的分析、模型与计算国际会议（International Conference on Analysis,Modeling and Computations of Complex Fluids）于2013年6月9-14日在浙江大学召开。此次会议由浙江大学主办,浙江大学数学系承办。美国艺术科学院院士、纽约大学林芳华教授担任大会主席。展开更多
A -4/3|log |-2 result is obtained for the existence time of solutions of semi- linear different speed Klein-Gordon system in one space dimension for weakly decaying Cauchy data, of size , in certain circumstances of ...A -4/3|log |-2 result is obtained for the existence time of solutions of semi- linear different speed Klein-Gordon system in one space dimension for weakly decaying Cauchy data, of size , in certain circumstances of nonlinearity.展开更多
Consider quadratic quasi-linear Klein-Gordon systems with eventually different masses for small, smooth, compactly supported Cauchy data in one space dimension. It is proved that the global existence holds when a conv...Consider quadratic quasi-linear Klein-Gordon systems with eventually different masses for small, smooth, compactly supported Cauchy data in one space dimension. It is proved that the global existence holds when a convenient null condition is satisfied by nonlinearities.展开更多
In this paper we study the Goursat problem for semilinear wave equations with zero boundary condition in which the boundary is the characteristic cone for wave operator. Our result states that the solution is Lipschit...In this paper we study the Goursat problem for semilinear wave equations with zero boundary condition in which the boundary is the characteristic cone for wave operator. Our result states that the solution is Lipschitz and is smooth awayfrom the characteristic cone.展开更多
文摘复杂流体的分析、模型与计算国际会议（International Conference on Analysis,Modeling and Computations of Complex Fluids）于2013年6月9-14日在浙江大学召开。此次会议由浙江大学主办,浙江大学数学系承办。美国艺术科学院院士、纽约大学林芳华教授担任大会主席。
文摘A -4/3|log |-2 result is obtained for the existence time of solutions of semi- linear different speed Klein-Gordon system in one space dimension for weakly decaying Cauchy data, of size , in certain circumstances of nonlinearity.
文摘Consider quadratic quasi-linear Klein-Gordon systems with eventually different masses for small, smooth, compactly supported Cauchy data in one space dimension. It is proved that the global existence holds when a convenient null condition is satisfied by nonlinearities.
文摘In this paper we study the Goursat problem for semilinear wave equations with zero boundary condition in which the boundary is the characteristic cone for wave operator. Our result states that the solution is Lipschitz and is smooth awayfrom the characteristic cone.
