This book includes research on the Lax-Milgram theorem, which can be used to prove existence and uniqueness of weak solutions to partial differential equations and several examples of its application to relevant boundary value problems are presented. The authors also investigate nonlinear control problems for couple partial differential equations arising from climate and circulation dynamics in the equatorial zone; the integration of partial differential equations (PDE) with the help of non-commutative analysis over octonions and Cayley-Dickson algebras; and the existence and properties of solutions, applications in sequential optimal control with pointwise in time state constraints.
| ISBN: | 9781634826433 |
| Publication date: | 1st June 2015 |
| Author: | Deborah E Richards |
| Publisher: | Nova Science Publishers an imprint of Nova Science Publishers, Inc |
| Format: | Hardback |
| Pagination: | 244 pages |
| Series: | Mathematics Research Developments |
| Genres: |
Differential calculus and equations |
This book includes research on the Lax-Milgram theorem, which can be used to prove existence and uniqueness of weak solutions to partial differential equations and several examples of its application to relevant boundary value problems are presented. The authors also investigate nonlinear control problems for couple partial differential equations arising from climate and circulation dynamics in the equatorial zone; the integration of partial differential equations (PDE) with the help of non-commutative analysis over octonions and Cayley-Dickson algebras; and the existence and properties of solutions, applications in sequential optimal control with pointwise in time state constraints.
Partial Differential Equations features in the following genres: Differential calculus and equations
Hardback. Not Available.
Partial Differential Equations was written by Deborah E Richards and published by Nova Science Publishers an imprint of Nova Science Publishers, Inc
Partial Differential Equations has 244 pages
Yes it is part of Mathematics Research Developments series