A carregar...

Código QR

The special theory of relativity

other_versions_link

Detalhes bibliográficos
Autor principal:	Bohm, David
Formato:	Printed Book
Idioma:	English
Publicado em:	New York, W.A. Benjamin, 1965.
Assuntos:	Hamiltonian systems Lagrange equations Mathematical physics

Registos relacionados

Lagrangian and Hamiltonian mechanics /
Por: Calkin, M. G.
Publicado em: (1996)

Classical mechanics and relativity
Por: Muller-Kirsten, Harald J W
Publicado em: (2008)

Theoretical mechanics
Por: Spiegel, Murray R
Publicado em: (1967)

Lagrangian dynamics: An introduction for students
Por: Kilmister, C W
Publicado em: (1967)

Classical Dynamics
Por: Greenwood,Donald T.
Publicado em: (1979)

An introduction to Lagrangian mechanics
Por: Brizard, Alain Jean
Publicado em: (2015)

Introduction to the perturbation theory of Hamiltonian systems /
Por: Treschev, Dmitry
Publicado em: (2010)

Lagrangian and Hamiltonian mechanics
Por: Calkin, M G; Author
Publicado em: (1996)

Classical mechanics and relativity /
Por: Muller-Kirsten, Harald J.W
Publicado em: (2008)

Proceedings of the international conference on recent advances in hamiltonian systems, University of L'Aquila, 10-13 june, 1986.
Publicado em: (1987)

Soliton equations and hamiltonian systems /
Por: Dickey, Leonid A.
Publicado em: (2003)

Simulating Hamiltonian dynamics /
Por: Leimkuhler, B.
Publicado em: (2004)

Geometry of higher -order Hamilton spaces: applications to hamiltonian mechanics.
Por: Miron, Radu
Publicado em: (2003)

Numerical Mathematical Analysis
Por: Scarbough; James B.

Differential Equations
Por: Goursat, Edouard, (Goursat, Edouard)
Publicado em: (1917)

Essentials of Hamiltonian dynamics /
Por: Lowenstein, John H.
Publicado em: (2012)

Essentials of Hamiltonian dynamics /
Por: Lowenstein, John H.
Publicado em: (2012)

Lagrangian analysis and predection of coastal and ocean dynamics
Por: Griffa, Annalisa
Publicado em: (2007)

Variational methods: applications to nonlinear partial differential equations and Hamiltonian systems /
Por: Struwe, Michael
Publicado em: (1990)

Classical Mechanics
Por: Leech,J.W
Publicado em: (1965)

Integrable systems of classical mechanics and Lie algebras /
Por: Perelomov, A. M.
Publicado em: (1990)

Symplectic geometry of integrable Hamiltonian systems /
Por: Audin, Michele
Publicado em: (2003)

Multi-Hamiltonian theory of dynamical systems
Por: Btaszak,Maciej
Publicado em: (1998)

An introduction to lagrangian mechanics
Por: Brizard, Alain J; Author
Publicado em: (2008)

Weak chaos and quasi-regular patterns /
Por: Zaslavsky, G.M
Publicado em: (1991)

Classical and dissipative quantum systems /
Por: Razavy, Mohsen
Publicado em: (2005)

What is integrability? /
Por: Zakharov, V.E., ed
Publicado em: (1991)

Dynamical symmetry /
Por: Wulfman, Carl E.
Publicado em: (2011)

Geometric numerical integration : structure-preserving algorithms for ordinary differential equations /
Por: Hairer, E.
Publicado em: (2006)

Integrable systems and applications: proceedings of a workshop, held at Oléron, France, June 20-24, 1988 /
Por: Balabane, M.
Publicado em: (1989)

Chaotic dynamics in model hamiltonian and dissipative systems
Por: Rajan Nambiar A.

Special functions probability semigroups and hamiltonian flows
Por: Feins, Ilver, Philip J
Publicado em: (1978)

Ordinary Differential Equations And Their Solutions
Por: Murphy, George, M, (Murphy, George, M)
Publicado em: (1960)

The principle of least action : history and physics /
Por: Rojo, Alberto G.
Publicado em: (2018)

What is integrability? /
Por: Zakharov, V.E. ed
Publicado em: (1991)

The problem of integrable discretization : Hamiltonian approach /
Por: Suris, Yuri B.
Publicado em: (2003)

Hamiltonian cosmology
Por: Ryan, Michael P.
Publicado em: (1972)

Deterministic Chaos:Complex Chance out of Simple Necessity
Por: Kumar,N
Publicado em: (1996)

Linear port-hamiltonian systems on infinite-dimensional spaces /
Por: Jacob, Birgit
Publicado em: (2012)

Methods of applied mathematics
Por: Hildebrand, Francis Begnaud
Publicado em: (1965)