Maximal Regularity for Flexible Structural Systems in Lebesgue Spaces

dc.creator	Fernández, Claudio
dc.creator	Lizama, Carlos
dc.creator	Poblete Oviedo, Verónica
dc.date.accessioned	2010-06-17T19:04:16Z
dc.date.available	2010-06-17T19:04:16Z
dc.date.created	2010-06-17T19:04:16Z
dc.date.issued	2010
dc.identifier	Mathematical Problems in Engineering, Volume 2010, Article ID 196956, 15 pages
dc.identifier	doi:10.1155/2010/196956
dc.identifier	https://repositorio.uchile.cl/handle/2250/119041
dc.description.abstract	We study abstract equations of the form λu t u t c2Au t c2μAu t f t , 0 < λ < μ which is motivated by the study of vibrations of flexible structures possessing internal material damping. We introduce the notion of α; β; γ -regularized families, which is a particular case of a; k - regularized families, and characterize maximal regularity in Lp-spaces based on the technique of Fourier multipliers. Finally, an application with the Dirichlet-Laplacian in a bounded smooth domain is given.
dc.language	en
dc.publisher	Hindawi Publishing Corporation
dc.title	Maximal Regularity for Flexible Structural Systems in Lebesgue Spaces
dc.type	Artículo de revista