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Homogenization of a spectral equation with drift in linear transport

2001
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E S A I M: Control, Optimisation and Calculus of Variations
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This paper deals with the homogenization of a spectral equation posed in a periodic domain in linear transport theory. The particle density at equilibrium is given by the unique normalized positive eigenvector of this spectral equation. The corresponding eigenvalue indicates the amount of particle creation necessary to reach this equilibrium. When the physical parameters satisfy some symmetry conditions, it is known that the eigenvectors of this equation can be approximated by the product of

doi:10.1051/cocv:2001125
fatcat:qm6plju42bhwnci44vst62hstm