Researchers study linear stability and bifurcations in Hamiltonian systems, using topological/combinatorial methods to refine the Krein–Moser theorem.
Authors: Agustin Moreno; Francesco Ruscelli. Table of Links Abstract Introduction Preliminaries The B-signature GIT sequence: low dimensions GIT sequence: arbitrary dimension Appendix A. Stability, the Krein–Moser theorem, and refinements and References Appendix A.
Ekeland, Ivar. Convexity methods in Hamiltonian mechanics. Ergebnisse der Mathematik und ihrer Grenzgebiete , 19. Springer-Verlag, Berlin, 1990. x+247 pp. Aydin, Cengiz. From Babylonian lunar observations to Floquet multipliers and Conley-Zehnder Indices. Preprint arXiv:2206.07803, 2022. Aydin, Cengiz; Frauenfelder, Urs; Koh, Dayung; Moreno, Agustin. Symplectic methods in space mission design. Proceedings of the 2023 AAS/AIAA Astrodynamics Specialist Conference, 2023. Broucke, R. Stability of periodic orbits in the elliptic, restricted three-body problem.
United States Latest News, United States Headlines
Similar News:You can also read news stories similar to this one that we have collected from other news sources.
Leveraging Natural Supervision: Appendix B - Appendix To Chapter 6In this study, researchers describe three lines of work that seek to improve the training and evaluation of neural models using naturally-occurring supervision.
Read more »
Leveraging Natural Supervision: Appendix A - Appendix to Chapter 3In this study, researchers describe three lines of work that seek to improve the training and evaluation of neural models using naturally-occurring supervision.
Read more »
A Novel Method for Analysing Racial Bias: Collection of Person Level References: Appendix: WikidataIn this study, researchers propose a novel method to analyze representations of African Americans and White Americans in books between 1850 to 2000.
Read more »
Relaxing cosmological constraints on current neutrino masses: Acknowledgment, Appendix & ReferencesIn this paper, researchers present a mass-varying neutrino model driven by scalar field dark energy, relaxing the upper bound on current neutrino mass.
Read more »
Combinatorics of linear stability for Hamiltonian systems in arbitrary dimension: GIT sequence: lowResearchers study linear stability and bifurcations in Hamiltonian systems, using topological/combinatorial methods to refine the Krein–Moser theorem.
Read more »
Combinatorics of linear stability for Hamiltonian systems in arbitrary dimension: IntroductionResearchers study linear stability and bifurcations in Hamiltonian systems, using topological/combinatorial methods to refine the Krein–Moser theorem.
Read more »