By Adélia Sequeira, Hugo Beirão da Veiga, Juha H. Videman

ISBN-10: 0306463032

ISBN-13: 9780306463037

ISBN-10: 0306470969

ISBN-13: 9780306470967

This booklet is intended as a gift to honor Professor at the th social gathering of his 70 birthday. It collects refereed contributions from sixty-one mathematicians from 11 international locations. They conceal many various parts of analysis on the topic of the paintings of Professor together with Navier-Stokes equations, nonlinear elasticity, non-Newtonian fluids, regularity of ideas of parabolic and elliptic difficulties, operator concept and numerical equipment. the belief of this booklet couldn't were made attainable with no the beneficiant help of Centro de Matemática Aplicada (CMA/IST) and Fundação Calouste Gulbenkian. specified thank you are as a result of Dr. Ulrych for the cautious instruction of the ultimate model of this booklet. final yet no longer least, we want to exhibit our gratitude to Dr. for her worthwhile the aid of the very starting. This venture couldn't were effectively concluded with out her enthusiasm and loving take care of her father. On behalf of the editors ADÉLIA SEQUEIRA v venerated by means of the Order of benefit of the Czech Republic via Václav Havel, President of the Czech Republic, at the October 28, 1998, Professor Emeritus of arithmetic on the Charles college in Prague, Presidential learn Professor on the Northern Illinois collage and health care provider Honoris Causa on the Technical collage of Dresden, has been enriching the Czech and global arithmetic along with his new principles within the parts of partial differential equations, nonlinear sensible research and purposes of the either disciplines in continuum mechanics and hydrodynamics for greater than 40 years.

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22) where the left-hand side is physically expected to be small for large but the right-hand side can be quite great under large fluctuations especially in homogeneous turbulence. 22) to eliminate this flaw. K. (1982). The Theory of Homogeneous Turbulence. Cambridge University Press, Cambridge. [2] Carbone, F. and Aubry, N. (1996). Hierachical order in wall-bounded shear turbulence. Phys. Fluids, A8:1061–1074. H. (1985). Large eddy simulation: its role in turbulence research. In Theoretical Approaches to Turbulence.

Though it bypasses solving the equations as well as prescribing the initial and boundary conditions, this procedure does not necessarily guarantee a proper model for due to the approximate nature of the model; for instance, depends on then and the closed set of equations may not yield solutions for compatible with that directly obtained for To remedy this flaw, we may propose a form for according to the criterion for producing reasonable solutions for from the closed model, instead of focusing on the matching of This scheme can be used even if is not available.

And Sohr, H. (1992). On a new class of generalized solutions for the Stokes equations in exterior domains. Ann. Scuola Norm. Sup. Pisa, Ser. IV, 19:155-181. [13] Leray, J. (1934). Sur le mouvement d’un liquide visqueux emplissant l’espace. , 63:193-248. [14] Nirenberg, L. (1959). On elliptic partial differential equations. Ann. Scuola Norm. Sup. Pisa, 13:116-162. [15] Specovius Neugebauer, M. (1994). Weak Solutions of the Stokes Problem in Weighted Sobolev Spaces. Acta Appl. , 37:195-203. [16] Tartar, L.

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Applied nonlinear analysis by Adélia Sequeira, Hugo Beirão da Veiga, Juha H. Videman


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