Δεν σας αρέσει; Δεν πειράζει! Μπορείτε αν θέλετε να κάνετε επιστροφή εντός 30 ημερών.
Δεν θα κάνετε ποτέ λάθος με μια δωροεπιταγή. Χαρίστε στους αγαπημένους σας την επιλογή να διαλέξουν οι ίδιοι οτιδήποτε από τη συλλογή μας.
30 ημέρες για την επιστροφή των προϊόντων
This book mainly serves as an elementary, self-contained introduction to several important aspects of the theory of global solutions to initial value problems for nonlinear evolution equations. The book employs the classical method of continuation of local solutions with the help of a priori estimates obtained for small data. The existence and uniqueness of small, smooth solutions that are defined for all values of the time parameter are investigated. Moreover, the asymptotic behaviour of the solutions is described as time tends to infinity. The methods for nonlinear wave equations are discussed in detail. Other examples include the equations of elasticity, heat equations, the equations of thermoelasticity, Schrödinger equations, Klein-Gordon equations, Maxwell equations and plate equations. To emphasize the importance of studying the conditions under which small data problems offer global solutions, some blow-up results are briefly described. Moreover, the prospects for corresponding initial boundary value problems and for open questions are provided. In this second edition, initial-boundary value problems in waveguides are additionally considered.