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Singular limits of solutions to the Cauchy problem for second order linear differential equations in Hilbert spaces.
Authors: Galina Rusu
ε(uε"(t)+A1uε(t))+uε'(t)+A0uε(t)=f(t), t>0,
uε(0)=u0, uε'(0)=u1
in the Hilbert space H as ε→0, where A1 and A2 are two linear selfadjoint operators.
– 0.16 Mb
Abstract
We study the behavior of solutions to the problemε(uε"(t)+A1uε(t))+uε'(t)+A0uε(t)=f(t), t>0,
uε(0)=u0, uε'(0)=u1
in the Hilbert space H as ε→0, where A1 and A2 are two linear selfadjoint operators.
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Contents
- Some extensions of the Buhlmann-Straub credibility formulae.
- Postoptimal analysis of multicriteria combinatorial center location problem.
- Flow of an Unsteady Dusty Visco-Elastic Fluid Between Two Moving Plates in Frenet-Frame Field System.
- On preradicals associated to principal functors of module categories. II
- On commutative Moufang loops with some restrictions for subloops and subgroups of its multiplication groups.
- Vector Form of the Finite Fields GF(pm)*.
- A lower bound for a quotient of roots of factorials.
- Some more results on b-Θ -open sets.
- Singular limits of solutions to the Cauchy problem for second order linear differential equations in Hilbert spaces.
- Free Moufang loops and alternative algebras.
- On π-quasigroups isotopic to abelian groups.
- Academician Vladimir Arnautov 70th anniversary.
- Academician Iurie Reabuhin 70th anniversary.
