Rigorous numerics in dynamics : AMS Short Course, Rigorous Numerics in Dynamics, January 4-5, 2016, Seattle, Washington /

Gespeichert in:
Weitere Titel:
AMS short course, rigorous numerics in dynamics
Introduction to rigorous numerics in dynamics: General functional analytic setup and an example that forces chaos /
Validated numerics for equilibria of analytic vector fields: Invariant manifolds and connecting orbits /
Continuation of solutions and studying delay differential equations via rigorous numerics /
Computer-assisted bifurcation diagram validation and applications in materials science /
Dynamics and chaos for maps and the Conley index /
Rigorous computational dynamics in the context of unknown nonlinearities /
Hauptverfasser:
Berg, Jan Bouwe van den, Lessard, Jean-Philippe
Weitere Verfasser:
Berg, Jan Bouwe van den (HerausgeberIn), Lessard, Jean-Philippe (HerausgeberIn)
Format:
Elektronisch E-Book
Sprache:
Englisch
Veröffentlicht:
Providence, Rhode Island : American Mathematical Society, [2018]
Umfang:
1 online resource (viii, 213 pages : illustrations)
Mode of access : World Wide Web
Format Details:
Mode of access : World Wide Web
Bibliografie:
Includes bibliographical references and index.
Schriftenreihe:
Proceedings of symposia in applied mathematics,
Sekundärform:
Publikations­art: Electronic reproduction.
Verlag: Providence, Rhode Island :: American Mathematical Society.
Publikations­datum: 2018
ISBN:
9781470447298 (online)
ISSN:
2324-7088 ;
0160-7634
DOI:
10.1090/psapm/074
Zugangseinschränkungen:
Access is restricted to licensed institutions
Schlagworte:
Nonlinear mechanics.
Topological dynamics.
Dynamical systems and ergodic theory > Approximation methods and numerical treatment of dynamical systems > None of the above, but in this section.
Numerical analysis > Error analysis and interval analysis > None of the above, but in this section.
Dynamical systems and ergodic theory > Topological dynamics > Index theory, Morse-Conley indices.
Numerical analysis > Ordinary differential equations > None of the above, but in this section.
Partial differential equations > Qualitative properties of solutions > Bifurcation.
Numerical analysis > Partial differential equations, boundary value problems > Spectral, collocation and related methods.
Ordinary differential equations > Functional-differential and differential-difference equations > Periodic solutions.
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