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第4始值问题重特征方程存在性中的离散现象
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作者 蔡日增 吴建成 《江南大学学报(自然科学版)》 CAS 2003年第4期423-426,共4页
讨论了重特征方程Uxx-x2Utt+pUt=0的第4始值问题.证明了除去p的可数集S外问题的解不单是存在的,也是唯一的,对于p∈S,问题的唯一性被破坏了,存在性也不成立.或者更确切地说,在一定的相容条件下,并补充适当的数据,新的解才是存在唯一的.
关键词 始值问题 重特征方程 离散现象
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解KdV方程无反射始值问题的代数方法
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作者 郭福奎 《山东矿业学院学报》 CAS 1994年第2期196-201,207,共7页
KdV方程的纯N-孤子解,相应于无反射始值条件.用反散射变换解这种始值问题,要假设特征值与规模常数为已知,因而不具备具体的应用价值.本文建立的代数方法,正是从计算特征值、特征函数与规范常数入手,是解这种特殊始值问题的... KdV方程的纯N-孤子解,相应于无反射始值条件.用反散射变换解这种始值问题,要假设特征值与规模常数为已知,因而不具备具体的应用价值.本文建立的代数方法,正是从计算特征值、特征函数与规范常数入手,是解这种特殊始值问题的具体、独立而有效的方法。 展开更多
关键词 散射问题 无反射 始值问题 KDV方程
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Solution of Terzaghi one-dimensional consolidation equation with general boundary conditions 被引量:13
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作者 MEI Guo-xiong CHEN Qi-ming 《Journal of Central South University》 SCIE EI CAS 2013年第8期2239-2244,共6页
Boundary conditions for the classical solution of the Terzaghi one-dimensional consolidation equation conflict with the equation's initial condition. As such, the classical initial-boundary value problem for the Terz... Boundary conditions for the classical solution of the Terzaghi one-dimensional consolidation equation conflict with the equation's initial condition. As such, the classical initial-boundary value problem for the Terzaghi one-dimensional consolidation equation is not well-posed. Moreover, the classical boundary conditions of the equation can only be applied to problems with either perfectly pervious or perfectly impervious boundaries. General boundary conditions are proposed to overcome these shortcomings and thus transfer the solution of the Terzaghi one-dimensional consolidation equation to a well-posed initial boundary value problem. The solution for proposed general boundary conditions is validated by comparing it to the classical solution. The actual field drainage conditions can be simulated by adjusting the values of parameters b and c given in the proposed general botmdary conditions. For relatively high coefficient of consolidation, just one term in series expansions is enough to obtain results with acceptable accuracy. 展开更多
关键词 CONSOLIDATION boundary condition pore water pressure consolidation degree
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