DISCRETIZATION METHODS FOR DIFFERENTIAL EQUATIONS.

reportActive / Technical Report | Accession Number: AD0712711 | Need Help?

Abstract:

The report summarizes the research under the Contract. The main emphasis was on stability regions of discretization methods for ordinary differential equations. Results were also obtained in the following areas Stability and monotonicity properties of discretizations of two-point boundary value problems Systematic Richardson extrapolation applied to the solution of stiff systems of differential equations Methods of characteristics for hyperbolic differential equations and, Nonlinear instability phenomena. Author

Author(s):
Stetter, Hans J.
Author Organization(s):
TECHNISCHE HOCHSCHULE VIENNA (AUSTRIA) INSTITUT FUER NUMERISCHE MATHEMATIK
Descriptive Note:
Final scientific rept. 1 Jul 66-30 Jun 70,
Pagination:
0010

Security Markings

DOCUMENT & CONTEXTUAL SUMMARY

Distribution:
Approved For Public Release

RECORD

Collection: TR
Identifying Numbers
Report Number(s):
AFOSR-70-2482TR
Contract/Grant Number(s):
AF 61(052)-960
Project Number(s):
AF-9749
Monitor Series:
70-2482TR
 Subject Terms
Communities of Interest:
No COI(s) Identified
Descriptor(s):
(*DIFFERENTIAL EQUATIONS, NUMERICAL INTEGRATION), PARTIAL DIFFERENTIAL EQUATIONS, BOUNDARY VALUE PROBLEMS, NUMERICAL ANALYSIS, DIFFERENCE EQUATIONS, STABILITY, AUSTRIA
Field(s)/Group(s):
Numerical Mathematics
Keyword(s):
ORDINARY DIFFERENTIAL EQUATIONS, PREDICTOR CORRECTOR METHODS, HYPERBOLIC DIFFERENTIAL EQUATIONS, STIFF DIFFERENTIAL EQUATIONS, TWO POINT BOUNDARY VALUE PROBLEMS, DISCRETIZATION(MATHEMATICS)
Report Date:
1970 Sep 21