Asymptotic stability of linear differential equations in Banach spaces

Yu Lyubich; Phóng Vũ

Studia Mathematica (1988)

  • Volume: 88, Issue: 1, page 37-42
  • ISSN: 0039-3223

How to cite

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Lyubich, Yu, and Vũ, Phóng. "Asymptotic stability of linear differential equations in Banach spaces." Studia Mathematica 88.1 (1988): 37-42. <http://eudml.org/doc/218818>.

@article{Lyubich1988,
author = {Lyubich, Yu, Vũ, Phóng},
journal = {Studia Mathematica},
keywords = {asymptotic stability; first order differential equations; Cauchy problem},
language = {eng},
number = {1},
pages = {37-42},
title = {Asymptotic stability of linear differential equations in Banach spaces},
url = {http://eudml.org/doc/218818},
volume = {88},
year = {1988},
}

TY - JOUR
AU - Lyubich, Yu
AU - Vũ, Phóng
TI - Asymptotic stability of linear differential equations in Banach spaces
JO - Studia Mathematica
PY - 1988
VL - 88
IS - 1
SP - 37
EP - 42
LA - eng
KW - asymptotic stability; first order differential equations; Cauchy problem
UR - http://eudml.org/doc/218818
ER -

Citations in EuDML Documents

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  1. Zhong-Jie Han, Gen-Qi Xu, Exponential stability of Timoshenko beam system with delay terms in boundary feedbacks
  2. Rabah Rabah, Grigory Mikhailovitch Sklyar, Pavel Yurevitch Barkhayev, Stability and stabilizability of mixed retarded-neutral type systems
  3. Rabah Rabah, Grigory Mikhailovitch Sklyar, Pavel Yurevitch Barkhayev, Stability and stabilizability of mixed retarded-neutral type systems
  4. Yaxuan Zhang, Genqi Xu, Controller design for bush-type 1-d wave networks
  5. Yaxuan Zhang, Genqi Xu, Controller design for bush-type 1-d wave networks
  6. C. Batty, D. Greenfield, On the invertibility of isometric semigroup representations
  7. Phóng Vũ, Semigroups with nonquasianalytic growth
  8. Ralph Chill, Tauberian theorems for vector-valued Fourier and Laplace transforms
  9. Yaxuan Zhang, Genqi Xu, Controller design for bush-type 1-d wave networks
  10. Zhong-Jie Han, Gen-Qi Xu, Exponential stability of Timoshenko beam system with delay terms in boundary feedbacks

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