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02144cam a2200433 4500 |
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PPN074076485 |
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http://www.sudoc.fr/074076485 |
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20190627110400.0 |
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|a 3-540-67296-6
|b acid-free paper
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|a US
|b 0041043
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|a (OCoLC)44090578
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|a 9783540672968
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|a 20030915h20002000k y0engy0103 ba
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|a eng
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|a DE
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|a a a 001yy
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|a r
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|a Numerical bifurcation analysis for reaction-diffusion equations
|b Texte imprimé
|f Zhen Mei
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|a Berlin
|a New York
|c Springer
|d cop. 2000
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|a 1 vol. (XIV-414 p.)
|c ill.
|d 24 cm
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|a Springer series in computational mathematics
|x 0179-3632
|v 28
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|a Bibliogr. p. [395]-410. Index
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|b 1. Reaction-diffusion equations
|b 2. Continuation methods
|b 3. Detecting and computing bifurcation points
|b 4. Branch switching at simple bifurcation points
|b 5. Bifurcation problems with symmetry
|b 6. Liapunov-Schmidt method
|b 7. Center manifold theory
|b 8. A bifurcation function for homoclinic orbits
|b 9. One-dimensional reaction-diffusion equations
|b 10. Reaction-diffusion equations on a square
|b 11. Normal forms for Hopf bifurcations
|b 12. Steady/Steady state mode interactions
|b 13. Hopf/Steady state mode interactions
|b 14. Homotopy of boundary conditions
|b 15. Bifurcations along a homotopy of BCs
|b 16. A mode interaction on a homotopy of BCs
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|0 013586823
|t Springer series in computational mathematics
|x 0179-3632
|v 28
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|3 PPN028631560
|a Bifurcation, Théorie de la
|2 rameau
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|3 PPN031697089
|a Équations de réaction-diffusion
|2 rameau
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|a 515/.353
|v 21
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|a QA901
|b .M45 2000
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|3 PPN105641243
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