Posted by **tanas.olesya** at May 27, 2016

English | July 15, 2009 | ISBN: 9048123925 | 477 Pages | PDF | 10 MB

The aim of this work is to bridge the gap between the well-known Newtonian mechanics and the studies on chaos, ordinarily reserved to experts. Several topics are treated: Lagrangian, Hamiltonian and Jacobi formalisms, studies of integrable and quasi-integrable systems.

Posted by **tanas.olesya** at Sept. 14, 2015

English | 7 Jan. 1996 | ISBN: 9810226721 | 221 Pages | PDF | 6 MB

This book takes the student from the Newtonian mechanics typically taught in the first and the second year to the areas of recent research. The discussions of topics such as invariance, Hamiltonian-Jacobi theory, and action-angle variables is especially complete; the last includes a discussion of the Hannay angle, not found in other texts.

Posted by **step778** at April 3, 2014

2009 | pages: 476 | ISBN: 9048123925 | PDF | 9 mb

Posted by **arundhati** at Dec. 8, 2013

2009 | ISBN: 9048123925 | 464 pages | PDF | 11 MB

Posted by **nebulae** at Oct. 23, 2017

English | EPUB | 2017 (2018 Edition) | 561 Pages | ISBN : 3319569511 | 7 MB

Posted by **AvaxGenius** at Aug. 14, 2017

English | PDF | 2017 (2018 Edition) | 561 Pages | ISBN : 3319569511 | 6.39 MB

This book provides an accessible introduction to the variational formulation of Lagrangian and Hamiltonian mechanics, with a novel emphasis on global descriptions of the dynamics, which is a significant conceptual departure from more traditional approaches based on the use of local coordinates on the configuration manifold. In particular, we introduce a general methodology for obtaining globally valid equations of motion on configuration manifolds that are Lie groups, homogeneous spaces, and embedded manifolds, thereby avoiding the difficulties associated with coordinate singularities.

Posted by **lengen** at April 25, 2017

English | June 8, 2015 | ISBN: 3659710199 | 266 Pages | PDF | 1 MB

The purpose of this book is to provide a presentation of the geometrical theory of Lagrange and Hamilton spaces of order k, greater or equal to 1, as well as to define and investigate some new Analytical Mechanics. It is shown that a rigorous geometrical theory of conservative and non-conservative mechanical systems can be raised based on the Lagrangian and Hamiltonian geometries.

Posted by **AvaxGenius** at Aug. 29, 2017

English | PDF | 2017 (2018 Edition) | 224 Pages | ISBN : 3319596942 | 2.67 MB

This book describes the derivation of the equations of motion of fluids as well as the dynamics of ocean and atmospheric currents on both large and small scales through the use of variational methods. In this way the equations of Fluid and Geophysical Fluid Dynamics are re-derived making use of a unifying principle, that is Hamilton’s Principle of Least Action.

Posted by **ChrisRedfield** at Aug. 10, 2017

Published: 2010-09-07 | ISBN: 364214036X, 3642429823 | PDF | 308 pages | 2.2 MB

Posted by **libr** at May 25, 2017

English | 2005 | ISBN: 019856726X | PDF | 626 pages | 3 MB