Abstract
- The paper is concerned with the contact problem of a viscoelastic body with a rough rigid surface and the identification problem for the friction coefficient in the contact. Using a variational method, the authors give regularized solutions to the recovery problem, formulated as a minimization problem. A smoothness result for the fit-to-data functional is proved.
Published Online: 2013-09-07
Published in Print: 2001-02
© 2013 by Walter de Gruyter GmbH & Co.
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Articles in the same Issue
- Contents
- Reciprocity principle and crack identification in transient thermal problems
- Formulas for the inverse problem for kinetic equation and for integral geometry
- On iterative methods for solving ill-posed problems modeled by partial differential equations
- The problem of determining a coefficient in the parabolic equation and some properties of its solution
- An inverse problem of recovery of the properties of membrane in the acoustic medium
- A Sobolev space analysis of linear regularization methods for ill-posed problems
- Contact of a viscoelastic body with a rough rigid surface and identification of friction coefficients
- An inverse problem of ocean acoustics
Articles in the same Issue
- Contents
- Reciprocity principle and crack identification in transient thermal problems
- Formulas for the inverse problem for kinetic equation and for integral geometry
- On iterative methods for solving ill-posed problems modeled by partial differential equations
- The problem of determining a coefficient in the parabolic equation and some properties of its solution
- An inverse problem of recovery of the properties of membrane in the acoustic medium
- A Sobolev space analysis of linear regularization methods for ill-posed problems
- Contact of a viscoelastic body with a rough rigid surface and identification of friction coefficients
- An inverse problem of ocean acoustics