摘要: We study the approximation of linear parabolic Cauchy problems by means ofGalerkin methods in space and A(Theta)-stable multistep schemes of arbitrary order in time. The error is evaluated in the energy norm and in norm of a given type.
| 作者 | Savare, G. | ||
|---|---|---|---|
| 原报告号 | PB95167680 | 总页数 | 38 |
| 报告分类号 | [72B Algebra, Analysis, Geometry,and Mathematical Logic] | ||
| 报告类别/文献类型 | PB / NTIS科技报告 | ||
| 关键词 | Parabolic differential equations Cauchy problem Linear differential equations Galerkin method Hilbert space Sobolev space Approximation Convergence Stability Theorems | ||
