Uniqueness Problems for Degenerating Equations and Nonclassical Problems (Inverse and Ill-Posed Problems Series)

Shishatskii, S. P., Asanov, A., Atamanov, E. R.

ISBN 10: 9067643416 / ISBN 13: 9789067643412

Edité par De Gruyter, 2001

A propos de cet article

No DJ. Ex University of California, Berkeley library book with usual library markings. Binding is tight, text clean. Divided into 4 sections: Elliptic Equations; Parabolic and operator-differential Equations; Volterra Equations of the third kind and degenerating equations; Nonclassical problems for pseudoparabolic and pseudohyperbolic equations.

N° de réf. du vendeur mon0000018088

Détails bibliographiques

• Titre: Uniqueness Problems for Degenerating Equations and Nonclassical Problems (Inverse and Ill-Posed Problems Series)
• Éditeur: De Gruyter
• Date de parution: 2001
• Langue: anglais
• ISBN à 10 chiffres: 9067643416
• ISBN à 13 chiffres: 9789067643412
• Reliure: Hardcover
• État de l'article: Good

A propos de ce titre

Synopsis

01/07 This title is now available from Walter de Gruyter. Please see www.degruyter.com for more information. The study of Cauchy problems for degenerating equations and systems is a wide and actively developing area. However, the majority deals mainly with Cauchy problems for hyperbolic equations and systems and characteristic Cauchy problems for parabolic equations and systems. This volume in the Inverse and Ill-Posed Problems Series presents the results that were obtained on uniqueness for the main (ill-posed in the regular case) Cauchy problems for equations of the second order with exponential degeneracy. The Cauchy problem for a degenerating elliptic equation, the noncharacteristic Cauchy problem, and the mixed problem with reversed time for a degenerating parabolic equation are considered. Stability estimates that guarantee conditional well-posedness of the considered Cauchy problems in terms of the inverse problems theory are given, along with uniqueness theorems.