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100   $a20051001d2006      uy         0
101 0 $aeng
135   $aur|n|---|||||
181   $ctxt
182   $cc
183   $acr
200 10$aAnalytical mechanics $ean introduction /$fAntonio Fasano, Stefano Marmi ; translated by Beatrice Pelloni
205   $a1st ed.
210   $aOxford ;$aNew York $cOxford University Press$dc2006
215   $a1 online resource (788 p.)
225 1 $aOxford graduate texts
300   $aSeries statement from jacket.
311 08$a0-19-967385-3 
311 08$a0-19-850802-6 
320   $aIncludes bibliographical references (p. [749]-758) and index.
327   $aContents; 1 Geometric and kinematic foundations of Lagrangian mechanics; 2 Dynamics: general laws and the dynamics of a point particle; 3 One-dimensional motion; 4 The dynamics of discrete systems. Lagrangian formalism; 5 Motion in a central field; 6 Rigid bodies: geometry and kinematics; 7 The mechanics of rigid bodies: dynamics; 8 Analytical mechanics: Hamiltonian formalism; 9 Analytical mechanics: variational principles; 10 Analytical mechanics: canonical formalism; 11 Analytic mechanics: Hamilton-Jacobi theory and integrability; 12 Analytical mechanics: canonical perturbation theory
327   $a13 Analytical mechanics: an introduction to ergodic theory and to chaotic motion14 Statistical mechanics: kinetic theory; 15 Statistical mechanics: Gibbs sets; 16 Lagrangian formalism in continuum mechanics; Appendices; Bibliography; Index
330 8 $aIs the solar system stable? Is there a unifying 'economy' principle in mechanics? How can a pointmass be described as a 'wave'? This book offers students an understanding of the relevant results of the theory of analytical mechanics, including plenty of examples, exercises, and solved problems.
410  0$aOxford graduate texts.
606   $aMechanics, Analytic
615  0$aMechanics, Analytic.
676   $a531.01/515
700   $aFasano$b A$g(Antonio)$040516
701   $aMarmi$b S$g(Stefano),$f1963-$042049
801  0$bMiAaPQ
801  1$bMiAaPQ
801  2$bMiAaPQ
906   $aBOOK
912   $a9910967738903321
996   $aAnalytical mechanics$91418763
997   $aUNINA