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QA431 .M478
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Nonlinear Volterra integral equations / |
1 |
|
QA431 .M48
|
Numerical calculus : approximations, interpolation, finite differences, numerical integration and curve fitting. |
1 |
|
QA431 .M535 2020
|
Nonstandard Finite Difference Schemes |
1 |
|
QA431 .M55 1970eb
|
Volterra integral equations and topological dynamics / |
1 |
|
QA431 .M75 1985
|
Multigrid methods for integral and differential equations : based on lectures at a summer school/workshop held at Burwalls Conference Centre, University of Bristol, England, September 1983 / |
1 |
|
QA431 .M813
|
Singular integral equations : boundary problems of function theory and their application to mathematical physics / |
1 |
|
QA431 .M813 1992
|
Singular integral equations : boundary problems of function theory and their application to mathematical physics / |
1 |
|
QA431 .M813 2008
|
Singular integral equations : boundary problems of function theory and their application to mathematical physics / |
1 |
|
QA431 .M815
|
Singuläre Integralgleichungen : Randwertprobleme der Funktionentheorie und einige anwendungen auf die mathematische Physik / |
1 |
|
QA431 .N498 2014
|
New Trends in Difference Equations : Proceedings of the Fifth International Conference on Difference Equations Tampico, Chile, January 2-7, 2000 / |
1 |
|
QA431 .N585 2010
|
Nonlocal diffusion problems / |
1 |
|
QA431 .N6
|
Leçons sur les équations linéaires aux differences finies / |
1 |
|
QA431 .N63
|
Vorlesungen über differenzenrechnung / |
1 |
|
QA431 .N66 2021
|
Nonlinear analysis, differential equations, and applications / |
1 |
|
QA431 .N852 1990
|
Numerical solution of integral equations / |
1 |
|
QA431 .N852 1990eb
|
Numerical solution of integral equations / |
1 |
|
QA431 .O34 2021
|
Structural mechanics with a pen : a guide to solve finite difference problems / |
1 |
|
QA431 .O74 1998
|
Existence theory for nonlinear integral and integrodifferential equations / |
1 |
|
QA431 .P23 2002
|
Inequalities for finite difference equations / |
2 |
|
QA431 .P287 2011
|
Hadamard Expansions and Hyperasymptotic Evaluation : An Extension of the Method of Steepest Descents / |
1 |
