Download Asymptotic Methods in Nonlinear Wave Phenomena: In Honor of by T. Ruggeri, M. Sammartino PDF

By T. Ruggeri, M. Sammartino

This publication brings jointly a number of contributions from prime specialists within the box of nonlinear wave propagation. This box, which over the past 3 many years has noticeable very important breakthroughs from the theoretical standpoint, has lately received elevated relevance as a result of advances within the know-how of fluids e.g. at microscale or nanoscale and the popularity of an important purposes to the certainty of organic phenomena. Nonlinear wave idea calls for using disparate methods, together with formal and rigorous asymptotic equipment, Lie team idea, power tools, numerical research, and bifurcation conception. This ebook provides a distinct mixture within which various features of the idea are enlightened and a number of other real-life functions are investigated. The publication may be a important source for utilized scientists attracted to essentially the most contemporary advances within the thought and within the purposes of wave propagation, surprise formation, nonequilibrium thermodynamics and effort equipment.

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14. M. Ilmanen, Lei Ni, Entropy and reduced distance f o r Ricci ezpanders, J. Geom. Anal. 15 (2005), no. 1, 49-62. 15. Lei Ni, The entropy formula f o r linear heat equation, J. Geom. Anal. 14 (2004), no. 1, 87-100. 16. Lei Ni, Addenda to: The entropy formula for linear heat equation J. Geom. Anal. 14 (2004), no. 2, 369-374. 17. L. Gross, Logarithmic Sobolev inequalities and contractivity properties of semigroups, Dirichlet forms. E. Session held in Varenna, June 8-19, 1992. Edited by G. Dell’Antonio and U.

Marzuoli, Model geometries in the space of Riemannian structures and Hamilton’s flow, Class. Quantum Grav. 5 (1988) 659-693. 3. T. Aubin, Some nonlinear problems in Riemannian Geometry, Springer Verlag (1998). 4. B. Chow, D. Knopf, The Ricci Flow: A n Introduction, Math. Surveys and Monographs 110, (2004) Am. Math. SOC. 5. R. S. Hamilton, The formation of singularities in the Ricci flow, Surveys i n Diflerential Geometry Vol 2, International Press, (1995) 7-136. 6. G. DG/0211159. 7. T. Buchert and M.

M. Ilmanen, Lei Ni, Entropy and reduced distance f o r Ricci ezpanders, J. Geom. Anal. 15 (2005), no. 1, 49-62. 15. Lei Ni, The entropy formula f o r linear heat equation, J. Geom. Anal. 14 (2004), no. 1, 87-100. 16. Lei Ni, Addenda to: The entropy formula for linear heat equation J. Geom. Anal. 14 (2004), no. 2, 369-374. 17. L. Gross, Logarithmic Sobolev inequalities and contractivity properties of semigroups, Dirichlet forms. E. Session held in Varenna, June 8-19, 1992. Edited by G. Dell’Antonio and U.

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