Nitsche

Nitsche, J.C.C., The higher regularity of liquid edges in aggregates of minimal surfaces. Göttingen, Vandenhoeck & Ruprecht, 1978.

21 S. (AdW Gött. Nachr. d. Math-phys. Kl. 1978/2).

[KW: Mathematik/Mathematics]

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New Results in Numerical and Experimental Fluid Mechanics II : contributions to the 11th AG STAB/DGLR Symposium Berlin, Germany 1998 / ed. by Wolfgang Nitsche, Hans-Joachim Heinemann and Reinhard Hilbig. Braunschweig [u.a.] : Vieweg, 1999. ISBN: 3528031220
Condition: as new.

536 pp. Ill., num. graph. fig. Gr. 8°. OPpbd.; (Notes on Numerical Fluid Mechanics ; 72) (Contributions to the ... AG STAB/DGLR Symposium ... ; 11)

[KW: Aufsatzsammlung od. Kongressschrift, Strömungsmechanik, Aerodynamik, Windschnittigkeit Physik Englisch/Amerikan.(s.a. beim Sachgebiet).]

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Flaschka, H. and F. H. Busse (Eds.): Physica D: Nonlinear Phenomena, Volume 58, No. 1 - 4, Amsterdam, Elsevier North Holland, 1992. ISBN: 01672789
Contents:1. Using neural nets to look for chaos, A. M. AlbanoA. Passamante, T. Hediger and Mary Eileen Farrell 2. Power spectra of noise-driven nonlinear systems and stochastic resonance, M. I. Dykman and P. V. E. McClintock 3. Distinguishing between low-dimensional dynamics and randomness in measured time series, A. Provenzale, L. A. Smith, R. Vio and G. Murante 4. Identification and prediction of low dimensional dynamics, Leonard A. Smith 5. Testing for nonlinearity in time series: the method of surrogate data, James Theiler, Stephen Eubank, Andre Longtin, Bryan Galdrikian and J. Doyne Farmer 6. Singular-spectrum analysis: A toolkit for short, noisy chaotic signals, Robert Vautard, Pascal Yiou and Michael Ghil 7. Comparison of algorithms calculating optimal embedding parameters for delay time coordinates, Th. Buzug and G. Pfister 8. Problems in estimating dynamics from data, Eric J. Kostelich 9. Controlling chaotic dynamical systems using time delay coordinates, Gregor Nitsche and Ute Dressler 10. Controlling chaotic dynamical systems, Filipe J. Romeiras, Celso Grebogi, Edward Ott and W. P. Dayawansa 11. A noise reduction method for signals from nonlinear systems, Tim Sauer 12. Construction of phenomenological models from numerical scalar time series, G. Gouesbet and J. Maquet 13. Phase space reconstruction for symmetric dynamical systems, G. P. King and Ian Stewart 14. Topological analysis and synthesis of chaotic time series, Gabriel M. Mindlin and R. Gilmore 15. Dynamical signatures, Lyle Noakes and Alistair Mees 16. Extraction of dynamical equations from chaotic data, G. Rowlands and J. C. Sprott 17. Global unpredictability in nonlinear dynamics: capture, dispersal and the indeterminate bifurcations, J. M. T. Thompson 18. Nonlinear analysis of data sampled nonuniformly in time, Joseph L. Breedon and Norman H. Packard 19. Analysis of noisy signals, A. Rabinovitch and R. Thieberger 20. Using cluster analysis to classify time series, C. T. Shaw and G. P. King 21. Some comments on a bridge between nonlinear dynamicists and statisticians, Howell Tong 22. Hierarchical resolution of power spectra, R. Badii and M. FinardiG. BroggiM. A. Sepulveda 23. Evaluation of probabilistic and dynamical invariants from finite symbolic substrings - comparison between two approaches, R. StoopJ. Parisi 24. Dynamical description of spatial disorder, V. S. Afraimovich, A. B. Ezersky, M. I. Rabinovich, M. A. Shereshevsky and A. L. Zheleznyak 25. Spatiotemporal pattern formation and chaos in passive optical systems, M. Brambilla, G. Broggi and F. Prati 26. Thermodynamic aspects of the transition to spatiotemporal chaos, M. Caponeri and S. Ciliberto 27. Invariant measure in coupled maps, A. Politi and G. P. Puccioni 28. Phase-space analysis of bursting behavior in Kolmogorov flow, Dieter Armbruster, Randy Heiland, Eric J. Kostelich and Basil Nicolaenko 29. Low dimensional models of the wall region in a turbulent boundary layer: New results, Gal Berkooz, Philip Holmes and John L. Lumley 30. Complex bi-orthogonal decomposition of a chain of coupled wakes, M. P. Chauve and P. Le Gal 31. Turbulent convection in helium gas, Emily S. C. Ching, Leo P. Kadanoff, Albert Libchaber and Xiao-Zhong Wu 32. Combined approaches and characterizations of experimental chaotic attractors in thermal lensing, S. Meunier-Guttin-Cluzel, B. Maheu and G. Gouesbet 33. Characterization of experimental time series from Taylor-Couette flow, G. Pfister, Th. Buzug and N. Enge 34. Applications of singular systems analysis to 'baroclinic chaos', P. L. Read 35. Correlation of local stretchings as a way of characterising chaotic dynamics amid noise, C. D. Bertram and X. Tian 36. A technique for measuring fractal dimensions from time series on a real-time scale, A. NamajImagenas and A. TamaImageeviImageius 37. Estimation of the persistence of strain from experimental recordings from cardiac tissue, H. Zhang and A. V. HoldenM. Lab and M. Moutoussis ISBN 01672789 -

Interpretation of Time Series from Nonlinear Systems, edited by P. G. Drazin and G. P. King, figs., tabs., pp. 1 - 506, soft cover 01672789

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Davis, H.T.; J.C.C. Nitsche (Hrsg.): Statistical Thermodynamics and Differential Geometry of Microstructured Materials. New York, Springer, 1993. ISBN: 978-0-387-94027-4

Bd. 51. 38 Abb., XIII, 152 S. Geb. The IMA Volumes in Mathematics and Its Applications.; The IMA Volumes in Mathematics and Its Applications.

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