Titlebook: Exact and Truncated Difference Schemes for Boundary Value ODEs; Ivan Gavrilyuk,Martin Hermann,Myroslav V. Kutniv Book 2011 The Editor(s) (

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難理解

Two-point difference schemes for systems of nonlinear BVPs,f IVPs on small subintervals and are theoretically supported by a posteriori error estimates. However, the advantage of our difference methods is that a unified theory of a priori estimates can be established.

Chipmunk

Three-point difference schemes for monotone second-order ODEs,int stencil and prove the existence and uniqueness of its solution. Moreover, on the basis of the EDS we develop an algorithm for the construction of a three-point TDS of rank . is a given natural number and [·] denotes the entire part of the argument in brackets. We prove the existence and uniquene

大酒杯

0373-3149 lue problems of ordinary differential equations (ODEs).Detai.The book provides a comprehensive introduction to compact finite difference methods for solving boundary value ODEs with high accuracy. The corresponding theory is based on exact difference schemes (EDS) from which the implementable trunca

CRAB

https://doi.org/10.1057/9780230355538a three-point TDS of rank . is a given natural number and [·] denotes the entire part of the argument in brackets. We prove the existence and uniqueness of the solution of the TDS and determine the order of accuracy. Numerical examples are given which confirm the theoretical results.

廢止

廢止

https://doi.org/10.1057/9781137431677 boundary value problems (BVPs) for systems of nonlinear ordinary differential equations (ODEs). However, it is not possible in general to determine the solution of nonlinear problems in a closed form. Therefore the exact solution must be approximated by numerical techniques.

信徒

CLOUT

可以任性

0373-3149 dy. Researchers and students from numerical methods, engineering and other sciences will find this book provides an accessible and self-contained introduction to numerical methods for solving boundary value ODE978-3-0348-0341-0978-3-0348-0107-2Series ISSN 0373-3149 Series E-ISSN 2296-6072