Handbook of Differential Equations: Evolutionary Equations: Handbook of Differential Equations: Evolutionary Equations, cartea 2
Editat de C.M. Dafermos, Eduard Feireislen Limba Engleză Hardback – 4 oct 2005
. Volume I of this Handbook does focus on the abstract theory of evolutionary equations. . Volume 2 considers more concrete problems relating to specific applications. . Together they provide a panorama of this amazingly complex and rapidly developing branch of mathematics.
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Specificații
ISBN-13: 9780444520487
ISBN-10: 0444520481
Pagini: 676
Dimensiuni: 165 x 240 x 32 mm
Greutate: 1.85 kg
Ediția:New.
Editura: ELSEVIER SCIENCE
Seria Handbook of Differential Equations: Evolutionary Equations
ISBN-10: 0444520481
Pagini: 676
Dimensiuni: 165 x 240 x 32 mm
Greutate: 1.85 kg
Ediția:New.
Editura: ELSEVIER SCIENCE
Seria Handbook of Differential Equations: Evolutionary Equations
Public țintă
University libraries and Research mathematicians.Cuprins
Contents
Preface
1. Euler Equations and Related Hyperbolic Conservations Laws, (G.-Q. Chen).
2. Blow-up of Solutions of Supercritical Parabolic Equations, (M. Fila).
3. The Boltzmann Equation and Its Hydrodynamic limits, (F. Golse).
4. Long-Time Behaviour of Solutions to Hyperbolic Equations with Hysteresis, (P. Krejci).
5. Mathematical Issues Concerning the Navier-Stokes Equations and some of their Generalizations, (J. Málek, K.R. Rajagopal).
6. Evolution of Rate-Independent Systems, (A. Mielke).
7. On the Global Weak Solutions to a Variational Wave Equation, (P. Zhang, Y. Zheng).
Preface
1. Euler Equations and Related Hyperbolic Conservations Laws, (G.-Q. Chen).
2. Blow-up of Solutions of Supercritical Parabolic Equations, (M. Fila).
3. The Boltzmann Equation and Its Hydrodynamic limits, (F. Golse).
4. Long-Time Behaviour of Solutions to Hyperbolic Equations with Hysteresis, (P. Krejci).
5. Mathematical Issues Concerning the Navier-Stokes Equations and some of their Generalizations, (J. Málek, K.R. Rajagopal).
6. Evolution of Rate-Independent Systems, (A. Mielke).
7. On the Global Weak Solutions to a Variational Wave Equation, (P. Zhang, Y. Zheng).