In the equation of viscoelasticity related to a geometric cylinder, we recover the spatial part p of a factorized Lamé kernel depending on two spatial sectional variables. More explicitly, we determine sufficient conditions on the data ensuring the (local) uniqueness of p and its continuous dependence on the data in suitable metrics.

Recovering a Lamé kernel in a viscoelastic system / A. Lorenzi, F. Messina, V.G. Romanov. - In: APPLICABLE ANALYSIS. - ISSN 0003-6811. - 86:11(2007 Nov), pp. 1375-1395.

Recovering a Lamé kernel in a viscoelastic system

A. Lorenzi
Primo
;
F. Messina
Secondo
;
2007

Abstract

In the equation of viscoelasticity related to a geometric cylinder, we recover the spatial part p of a factorized Lamé kernel depending on two spatial sectional variables. More explicitly, we determine sufficient conditions on the data ensuring the (local) uniqueness of p and its continuous dependence on the data in suitable metrics.
Inverse problem ; Viscoelastic system ; Recovering a kernel
Settore MAT/05 - Analisi Matematica
nov-2007
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2434/37504
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