Article
Licensed
Unlicensed
Requires Authentication
Identification of a source for parabolic and hyperbolic equations with a parameter
-
N. L. Abasheeva
Published/Copyright:
August 19, 2009
Abstract
In this paper we consider an inverse problem of identification of a right-hand side in a second order parabolic and hyperbolic equations with a parameter. We prove theorems on existence and uniqueness of solutions to these problems.
Received: 2007-04-16
Published Online: 2009-08-19
Published in Print: 2009-August
© de Gruyter 2009
You are currently not able to access this content.
You are currently not able to access this content.
Articles in the same Issue
- Identification of a source for parabolic and hyperbolic equations with a parameter
- A sensitivity matrix based methodology for inverse problem formulation
- Well-posedness of an inverse problem of Navier–Stokes equations with the final overdetermination
- Modified Landweber iterations in a multilevel algorithm applied to inverse problems in piezoelectricity
- A variational approach to the Cauchy problem for nonlinear elliptic differential equations
- A new robust algorithm for solution of pressure/rate deconvolution problem
- International Conference and Young Scientists School Theory and Computational Methods for Inverse and Ill-posed Problems
- 5th International Conference Inverse Problems: Modeling and Simulation
Articles in the same Issue
- Identification of a source for parabolic and hyperbolic equations with a parameter
- A sensitivity matrix based methodology for inverse problem formulation
- Well-posedness of an inverse problem of Navier–Stokes equations with the final overdetermination
- Modified Landweber iterations in a multilevel algorithm applied to inverse problems in piezoelectricity
- A variational approach to the Cauchy problem for nonlinear elliptic differential equations
- A new robust algorithm for solution of pressure/rate deconvolution problem
- International Conference and Young Scientists School Theory and Computational Methods for Inverse and Ill-posed Problems
- 5th International Conference Inverse Problems: Modeling and Simulation