The phase space of an initial-boundary value problem for the Hoff equation.
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Publication:1810070
DOI10.1023/A:1013919500605zbMath1130.37401OpenAlexW170515247MaRDI QIDQ1810070
V. O. Kazak, Georgiĭ Anatol'evich Sviridyuk
Publication date: 15 June 2003
Published in: Mathematical Notes (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1023/a:1013919500605
KdV equations (Korteweg-de Vries equations) (35Q53) Invariant manifold theory for dynamical systems (37D10) Infinite-dimensional dissipative dynamical systems (37L99)
Related Items (17)
Numerical Solution for Non-Stationary Linearized Hoff Equation Defined on Geometrical Graph ⋮ Invariant Manifolds of the Hoff Model in "Noise" Spaces ⋮ Blow-up of solutions of strongly nonlinear equations of pseudoparabolic type ⋮ On nonlocal solutions of semilinear equations of the Sobolev type ⋮ Unnamed Item ⋮ Semilinear Sobolev Type Mathematical Models ⋮ Semilinear Models of Sobolev Type. Non-Uniqueness of Solution to the Showalter-Sidorov Problem ⋮ Invariant Manifolds of Semilinear Sobolev Type Equations ⋮ Invariant manifolds of the Hoff equation ⋮ Sobolev-Type Systems and Applied Problems ⋮ Degenerate Nonlinear Semigroups of Operators and Their Applications ⋮ The Splitting of the Domain of the Definition of the Elliptic Self-Adjoint Pseudodifferential Operator ⋮ MORPHOLOGY OF THE PHASE SPACE OF ONE MATHEMATICAL MODEL OF A NERVE IMPULSE PROPAGATION IN THE MEMBRANE SHELL ⋮ On the blow-up of the solution of a strongly nonlinear equation of pseudoparabolic type with double nonlinearity ⋮ Numerical Investigation for the Start Control and Final Observation Problem in Model of an I-Beam Deformation ⋮ Устойчивость уравнений Хоффа на графе ⋮ On nonextendable solutions and blow-ups of solutions of pseudoparabolic equations with coercive and constant-sign nonlinearities: analytical and numerical study
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