Bibliografías temáticas / KAM and Nekhoroshev theory / Libros
Siga este enlace para ver otros tipos de publicaciones sobre el tema: KAM and Nekhoroshev theory.

Libros sobre el tema "KAM and Nekhoroshev theory"

Autor: Grafiati
Publicado: 4 de junio de 2021
Última modificación: 31 de enero de 2023

Crea una cita precisa en los estilos APA, MLA, Chicago, Harvard y otros

Elija tipo de fuente:

Consulte los 28 mejores mejores libros para su investigación sobre el tema "KAM and Nekhoroshev theory".

Junto a cada fuente en la lista de referencias hay un botón "Agregar a la bibliografía". Pulsa este botón, y generaremos automáticamente la referencia bibliográfica para la obra elegida en el estilo de cita que necesites: APA, MLA, Harvard, Vancouver, Chicago, etc.

También puede descargar el texto completo de la publicación académica en formato pdf y leer en línea su resumen siempre que esté disponible en los metadatos.

Explore libros sobre una amplia variedad de disciplinas y organice su bibliografía correctamente.

1

Giancarlo, Benettin, Henrard J, Kuksin Sergej B. 1955-, Giorgilli Antonio, Centro internazionale matematico estivo y European Mathematical Society, eds. Hamiltonian dynamics theory and applications: Lectures given at the C.I.M.E.-E.M.S. Summer School, held in Cetraro, Italy, July 1-10, 1999. Berlin: Springer, 2005.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
2

Kappeler, Thomas. KdV & KAM. Berlin: Springer, 2003.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
3

Jürgen, Pöschel, ed. KdV & KAM. Berlin: Springer, 2003.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
4

Lazutkin, Vladimir F. KAM theory andsemiclassical approximations to eigenfunctions. Berlin: Springer-Verlag, 1993.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
5

Luo, Albert C. J. y Valentin Afraimovich, eds. Hamiltonian Chaos Beyond the KAM Theory. Berlin, Heidelberg: Springer Berlin Heidelberg, 2011. http://dx.doi.org/10.1007/978-3-642-12718-2.

Texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
6

Lazutkin, V. F. KAM theory and semiclassical approximations to eigenfunctions. Berlin: Springer-Verlag, 1993.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
7

Lazutkin, Vladimir F. KAM Theory and Semiclassical Approximations to Eigenfunctions. Berlin, Heidelberg: Springer Berlin Heidelberg, 1993.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
8

Lazutkin, Vladimir F. KAM Theory and Semiclassical Approximations to Eigenfunctions. Berlin, Heidelberg: Springer Berlin Heidelberg, 1993. http://dx.doi.org/10.1007/978-3-642-76247-5.

Texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
9

González-Enríquez, A. Singularity theory for non-twist KAM tori. Providence, Rhode Island: American Mathematical Society, 2013.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
10

Valentin, Afraimovich y SpringerLink (Online service), eds. Hamiltonian Chaos Beyond the KAM Theory: Dedicated to George M. Zaslavsky (1935–2008). Berlin, Heidelberg: Springer-Verlag Berlin Heidelberg, 2011.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
11

Boccaletti, D. Theory of orbits. Berlin: Springer-Verlag, 1996.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
12

G, Pucacco, ed. Theory of orbits. 3a ed. Berlin: Springer, 2004.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
13

Boccaletti, D. Theory of orbits. 2a ed. Berlin: Springer, 2001.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
14

Benettin, Giancarlo, Jacques Henrard, Sergej B. Kuksin y Antonio Giorgilli. Hamiltonian Dynamics - Theory and Applications: Lectures Given at the C. I. M. E. Summer School Held in Cetraro, Italy, July 1-10 1999. Springer London, Limited, 2010.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
15

Henrard, Jacques, Giancarlo Benettin y Sergei Kuksin. Hamiltonian Dynamics - Theory and Applications: Lectures given at the C.I.M.E. Summer School held in Cetraro, Italy, July 1-10, 1999 (Lecture Notes in Mathematics / Fondazione C.I.M.E., Firenze). Springer, 2005.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
16

Sorrentino, Alfonso. From KAM Theory to Aubry-Mather Theory. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691164502.003.0002.

Texto completo
Resumen
This chapter discusses an illustrative example, namely the properties of invariant probability measures and orbits on KAM tori (or more generally, on invariant Lagrangian graphs). This will prepare the ground for understanding the main ideas and techniques that will be developed in the following chapters, without several technicalities that might be confusing to a neophyte.
Los estilos APA, Harvard, Vancouver, ISO, etc.
17

Pöschel, Jürgen y Thomas Kappeler. KdV and KAM. Springer London, Limited, 2013.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
18

Kam, V. Kam Solutions Manual to Accompany Accounting Theory. John Wiley & Sons Inc, 1986.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
19

Sorrentino, Alfonso. The Hamilton-Jacobi Equation and Weak KAM Theory. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691164502.003.0005.

Texto completo
Resumen
This chapter describes another interesting approach to the study of invariant sets provided by the so-called weak KAM theory, developed by Albert Fathi. This approach can be considered as the functional analytic counterpart of the variational methods discussed in the previous chapters. The starting point is the relation between KAM tori (or more generally, invariant Lagrangian graphs) and classical solutions and subsolutions of the Hamilton–Jacobi equation. It introduces the notion of weak (non-classical) solutions of the Hamilton–Jacobi equation and a special class of subsolutions (critical subsolutions). In particular, it highlights their relation to Aubry–Mather theory.
Los estilos APA, Harvard, Vancouver, ISO, etc.
20

Afraimovich, Valentin y Albert C. J. Luo. Hamiltonian Chaos Beyond the KAM Theory: Dedicated to George M. Zaslavsky. Springer, 2014.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
21

Kappeler, Thomas y Jürgen Pöschel. KdV & KAM (Ergebnisse der Mathematik und ihrer Grenzgebiete. 3. Folge / A Series of Modern Surveys in Mathematics). Springer, 2003.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
22

Dumas, H. S. The KAM Story: A Friendly Introduction to the Content, History, and Significance of Classical Kolmogorov-Arnold-Moser Theory. World Scientific Publishing Company, 2014.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
23

Boccaletti, Dino y Giuseppe Pucacco. Theory of Orbits: Volume 2: Perturbative and Geometrical Methods (Astronomy and Astrophysics Library). Springer, 2004.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
24

Pucacco, G. y D. Boccaletti. Theory of Orbits: Volume 1: Integrable Systems and Non-perturbative Methods (Astronomy and Astrophysics Library). Springer, 2003.

Buscar texto completo
Los estilos APA, Harvard, Vancouver, ISO, etc.
25

Nolte, David D. From Butterflies to Hurricanes. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198805847.003.0009.

Texto completo
Resumen
Half a century after Poincaré first glimpsed chaos in the three-body problem, the great Russian mathematician Andrey Kolmogorov presented a sketch of a theorem that could prove that orbits are stable. In the hands of Vladimir Arnold and Jürgen Moser, this became the Kolmo–Arnol–Mos (KAM) theory of Hamiltonian chaos. This chapter shows how KAM theory fed into topology in the hands of Stephen Smale and helped launch the new field of chaos theory. Edward Lorenz discovered chaos in numerical models of atmospheric weather and discovered the eponymous strange attractor. Mathematical aspects of chaos were further developed by Mitchell Feigenbaum studying bifurcations in the logistic map that describes population dynamics.
Los estilos APA, Harvard, Vancouver, ISO, etc.
26

Sorrentino, Alfonso. Action-minimizing Methods in Hamiltonian Dynamics (MN-50). Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691164502.001.0001.

Texto completo
Resumen
John Mather's seminal works in Hamiltonian dynamics represent some of the most important contributions to our understanding of the complex balance between stable and unstable motions in classical mechanics. His novel approach—known as Aubry–Mather theory—singles out the existence of special orbits and invariant measures of the system, which possess a very rich dynamical and geometric structure. In particular, the associated invariant sets play a leading role in determining the global dynamics of the system. This book provides a comprehensive introduction to Mather's theory, and can serve as an interdisciplinary bridge for researchers and students from different fields seeking to acquaint themselves with the topic. Starting with the mathematical background from which Mather's theory was born, the book first focuses on the core questions the theory aims to answer—notably the destiny of broken invariant KAM tori and the onset of chaos—and describes how it can be viewed as a natural counterpart of KAM theory. The book achieves this by guiding readers through a detailed illustrative example, which also provides the basis for introducing the main ideas and concepts of the general theory. It then describes the whole theory and its subsequent developments and applications in their full generality.
Los estilos APA, Harvard, Vancouver, ISO, etc.
27

Mann, Peter. The Structure of Phase Space. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198822370.003.0023.

Texto completo
Resumen
This chapter introduces the reader to canonical perturbation theory as a tool for studying near-integrable systems. Many problems in physics and chemistry do not have exact analytical solutions; these systems are in direct opposition to integrable systems and action-angle variables. The chapter starts by considering tiny perturbations to integrable Hamiltonians. Poincaré in 1893 claimed this was the fundamental question of classical mechanics and, fittingly, Hamilton–Jacobi theory is the starting point. The chapter develops Poincaré’s fundamental equation as well as Delaunay’s small divisor problem. Resonant, near–resonant and non-resonant tori are investigated in the context of Poincaré’s theorem and KAM theory is described in detail. Chaos and Poincaré maps are presented before discussing determinism, deterministic chaos and Laplace’s demon.
Los estilos APA, Harvard, Vancouver, ISO, etc.
28

Kaloshin, Vadim y Ke Zhang. Arnold Diffusion for Smooth Systems of Two and a Half Degrees of Freedom. Princeton University Press, 2020. http://dx.doi.org/10.23943/princeton/9780691202525.001.0001.

Texto completo
Resumen
Arnold diffusion, which concerns the appearance of chaos in classical mechanics, is one of the most important problems in the fields of dynamical systems and mathematical physics. Since it was discovered by Vladimir Arnold in 1963, it has attracted the efforts of some of the most prominent researchers in mathematics. The question is whether a typical perturbation of a particular system will result in chaotic or unstable dynamical phenomena. This book provides the first complete proof of Arnold diffusion, demonstrating that that there is topological instability for typical perturbations of five-dimensional integrable systems (two and a half degrees of freedom). This proof realizes a plan John Mather announced in 2003 but was unable to complete before his death. The book follows Mather's strategy but emphasizes a more Hamiltonian approach, tying together normal forms theory, hyperbolic theory, Mather theory, and weak KAM theory. Offering a complete, clean, and modern explanation of the steps involved in the proof, and a clear account of background material, the book is designed to be accessible to students as well as researchers. The result is a critical contribution to mathematical physics and dynamical systems, especially Hamiltonian systems.
Los estilos APA, Harvard, Vancouver, ISO, etc.
También puede estar interesado en las bibliografías sobre el tema "KAM and Nekhoroshev theory" para otros tipos de fuentes:
Artículos de revistas
Ofrecemos descuentos en todos los planes premium para autores cuyas obras están incluidas en selecciones literarias temáticas. ¡Contáctenos para obtener un código promocional único!

Pasar a la bibliografía