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G. Duvaut, J. L. Lions (1976)
Inequalities in Mechanics and Physics
J. E. Muñoz Rivera, R. Racke (2001)
Polynomial stability in two-dimensional magneto-elasticityIMA J. Appl. Math., 66
G. Lebeau, E. Zuazua (1999)
Decay rates for the three-dimensional linear system of thermoelasticityArch. Rat. Mech. Anal., 145
A. Pazy (1983)
Semigroups of Linear Operators and Applications to Partial Diferential Equations
H. Koch (2000)
Slow decay in linear thermoelasticityQuart. J. Appl. Math., 57
E. Andreou, G. Dassios (1997)
Dissipation of energy for magnetoelastic waves in a conductive mediumQuart. Appl. Math., 55
R. Leis (1986)
Initial Boundary Value Problems in Mathematical Physics
C. A. Erigen, G. A. Maugin (1990)
Eletrodynamics of Continua I
G. Perla Menzala, E. Zuazua (1998)
Energy decay of magnetoelastic waves in a bounded conductive mediumAsymptot. Anal., 18
J. E. Muñoz Rivera, R. Racke (2001)
Magneto-thermoelasticity-large time behavior for linear systemAdv. Differential Equations, 6
In this work we show that the energy associated to the linear three-dimensional magneto-elastic system decays polynomially to zero as time goes to infinity, provided the initial data is smooth enough.
Acta Applicandae Mathematicae – Springer Journals
Published: Oct 11, 2004
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