Invariant Stable Manifolds of $$\mathcal {E}$$ -Class for Partial Neutral Functional Differential Equations on a Half-Line
DOI10.1007/978-3-030-77704-3_2zbMath1481.35371OpenAlexW3208914401MaRDI QIDQ5024557
Vu Thi Ngoc Ha, Nguyen Thieu Huy, Xuan Yen Trinh
Publication date: 26 January 2022
Published in: STEAM-H: Science, Technology, Engineering, Agriculture, Mathematics & Health (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/978-3-030-77704-3_2
exponential dichotomypartial neutral functional differential equationsstable and center-stable manifolds of admissible class
Asymptotic behavior of solutions to PDEs (35B40) Partial functional-differential equations (35R10) Nonlinear evolution equations (47J35)
Cites Work
- Invariant stable manifolds for partial neutral functional differential equations in admissible spaces on a half-line
- Stable and unstable manifolds for nonlinear partial neutral functional differential equations
- Integral manifolds for partial functional differential equations in admissible spaces on a half-line
- Invariant manifolds of admissible classes for semi-linear evolution equations
- Stable manifolds for semi-linear evolution equations and admissibility of function spaces on a half-line
- Semigroups of linear operators and applications to partial differential equations
- Geometric theory of semilinear parabolic equations
- Exponential stability, exponential expansiveness, and exponential dichotomy of evolution equations on the half-line
- Spectral decomposition and invariant manifolds for some functional partial differential equations
- Invariant manifolds of partial functional differential equations.
- Theory and applications of partial functional differential equations
- The spectral mapping theorem for evolution semigroups on spaces of vector-valued functions
- Exponential dichotomy of evolution equations and admissibility of function spaces on a half-line
- Admissibly integral manifolds for semilinear evolution equations
- One-Parameter Semigroups for Linear Evolution Equations
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