This book consists of five introductory contributions by leading mathematicians on the functional analytic treatment of evolutions equations. In particular the contributions deal with Markov semigroups, maximal L^p-regularity, optimal control problems for boundary and point control systems, paraboli
Functional Analytic Methods for Evolution Equations
β Scribed by Giuseppe Da Prato, Peer C. Kunstmann, Lutz Weis, Irena Lasiecka, Alessandra Lunardi, Roland Schnaubelt (auth.), Mimmo Iannelli, Rainer Nagel, Susanna Piazzera (eds.)
- Book ID
- 127453105
- Publisher
- Springer
- Year
- 2004
- Tongue
- English
- Weight
- 3 MB
- Edition
- 1
- Category
- Library
- City
- Berlin; New York
- ISBN
- 3540446532
- ISSN
- 0075-8434
- DOI
- 10.1007/b100449
No coin nor oath required. For personal study only.
β¦ Synopsis
This book consist of five introductory contributions by leading mathematicians on the functional analytic treatment of evolutions equations. In particular the contributions deal with Markov semigroups, maximal L^p-regularity, optimal control problems for boundary and point control systems, parabolic moving boundary problems and parabolic nonautonomous evolution equations. The book is addressed to PhD students, young researchers and mathematicians doing research in one of the above topics.
β¦ Subjects
Probability Theory and Stochastic Processes
π SIMILAR VOLUMES
This book consists of five introductory contributions by leading mathematicians on the functional analytic treatment of evolutions equations. In particular the contributions deal with Markov semigroups, maximal L^p-regularity, optimal control problems for boundary and point control systems, paraboli
This book consists of five introductory contributions by leading mathematicians on the functional analytic treatment of evolutions equations. In particular the contributions deal with Markov semigroups, maximal L^p-regularity, optimal control problems for boundary and point control systems, paraboli
This comprehensive two-volume textbook presentsΒ the whole area of Partial Differential Equations - of the elliptic, parabolic, and hyperbolic type - in two and several variables. Special emphasis is put on the connection of PDEs and complex variable methods. In this second volumeΒ the following topi