Adaptive multilevel solution of nonlinear parabolic PDE systems
theory, algorithm, and applications
Gespeichert in:
Verfasser / Beitragende:
Jens Lang
Ort, Verlag, Jahr:
Berlin :
Springer,
2001
Beschreibung:
157 S. : Ill.
Format:
Buch
Online Zugang:
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| 245 | 1 | 0 | |a Adaptive multilevel solution of nonlinear parabolic PDE systems |b theory, algorithm, and applications |c Jens Lang |
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| 691 | 7 | |B u |a NONLINEAR PARTIAL DIFFERENTIAL EQUATIONS (MATHEMATICAL ANALYSIS) |z eng |u 517.957 |2 nebis E1 | |
| 691 | 7 | |B u |a ÉQUATIONS AUX DÉRIVÉES PARTIELLES NON LINÉAIRES (ANALYSE MATHÉMATIQUE) |z fre |u 517.957 |2 nebis E1 | |
| 691 | 7 | |B u |a PARABOLIC DIFFERENTIAL EQUATIONS (MATHEMATICAL ANALYSIS) |z eng |u 517.956.4 |2 nebis E1 | |
| 691 | 7 | |B u |a ÉQUATIONS DIFFÉRENTIELLES PARABOLIQUES (ANALYSE MATHÉMATIQUE) |z fre |u 517.956.4 |2 nebis E1 | |
| 691 | 7 | |B u |a NONLINEAR EVOLUTION EQUATIONS (MATHEMATICAL ANALYSIS) |z eng |u 517.938,21 |2 nebis E1 | |
| 691 | 7 | |B u |a ÉQUATIONS D'ÉVOLUTION NON LINÉAIRES (ANALYSE MATHÉMATIQUE) |z fre |u 517.938,21 |2 nebis E1 | |
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| 956 | 4 | |B NEBIS |C EAD50 |D EBI01 |a E01 |u https://opac.nebis.ch/objects/pdf/000022563_e01_3540679006_02.pdf |y Abstract / Autoreninformation |x VIEW |q pdf | |
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