Continuous dependence on the coefficients II

Please use this identifier to cite or link to this item: https://doi.org/10.15480/882.4169

Publisher DOI:	10.1007/978-3-030-89397-2_14
Title:	Continuous dependence on the coefficients II
Language:	English
Authors:	Seifert, Christian Trostorff, Sascha Waurick, Marcus
Issue Date:	2022
Publisher:	Springer
Source:	Operator Theory: Advances and Applications 287: 221-241 (2022)
Abstract (english):	This chapter is concerned with the study of problems of the form (∂t,νMn(∂t,ν)+A)Un=F (∂ t,ν Mn(∂ t,ν )+A)Un=F for a suitable sequence of material laws (Mn)n when A ≠ 0. The aim of this chapter will be to provide the conditions required for convergence of the material law sequence to imply the existence of a limit material law M such that the limit U =limn→∞Un exists and satisfies (∂t,νM(∂t,ν)+A)U=F. (∂ t,ν M(∂ t,ν )+A)U=F.
URI:	http://hdl.handle.net/11420/11742
DOI:	10.15480/882.4169
ISBN:	978-3-030-89397-2 978-3-030-89396-5
Institute:	Mathematik E-10
Document Type:	Chapter (Book)
License:	CC BY 4.0 (Attribution)
Part of Series:	Operator theory
Volume number:	287
Appears in Collections:	Publications with fulltext