Numerical approaches in optimization with PDE constraints:recent progress and future challenges

来源 :第八届工业与应用数学国际大会 | 被引量 : 0次 | 上传用户:yfyzp
下载到本地 , 更方便阅读
声明 : 本文档内容版权归属内容提供方 , 如果您对本文有版权争议 , 可与客服联系进行内容授权或下架
论文部分内容阅读
  The numerical treatment of optimization problems with PDE constraints is a very active field of mathematical research with great importance for many practical applications.
其他文献
  In this talk,we present a fully discrete method for solving the nonlinear convection-diffusion equations.The time discreteization is firstly advanced by a s
会议
  Much progress in mixed finite elements for the Laplacian and electromagnetics came from their relationship with the de Rham complex within the framework of
会议
  In many real world applications it is more convenient or efficient to utilize structured meshes for solving different types of interface problems.Since the
会议
  In this talk,I will report some recent works on the discretization of linear elasticity and related problems.Judging from theoretical and/or numerical analy
会议
  We construct,in a unified fashion,lower order,conforming,symmetric finite elements on triangular and tetrahedral grids.These spaces are Pk polynomials(k is
会议
  The elasticity equations are solved in many scientific and engineering problems where the stress is often more important than the displacement.In this sense
会议
  Several parallel domain decomposition algorithms for solving optimal control problems governed by parabolic partial differential equations are proposed.
会议
  Convergent adaptive finite element method is proposed to solve distributed optimal control problems governed by elliptic partial differential equations.
会议
  We shall present our recent work on the relationship among three important measures used in financial derivative field: the expectation of integrated return
会议
  We develop a combined finite element and multiscale finite element method(FE-MsFEM)for the multiscale elliptic problems.The transmission conditions across t
会议