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Record ID harvard_bibliographic_metadata/ab.bib.09.20150123.full.mrc:267648548:2139
Source harvard_bibliographic_metadata
Download Link /show-records/harvard_bibliographic_metadata/ab.bib.09.20150123.full.mrc:267648548:2139?format=raw

LEADER: 02139nam a2200361 a 4500
001 009263398-6
005 20040107095624.0
008 031002s2004 mau b 001 0 eng
010 $a 2003063012
020 $a0817643079
020 $a3764343079
035 0 $aocm53178679
040 $aDLC$cDLC
042 $apcc
050 00 $aQA614.83$b.H337 2004
082 00 $a515/.39$222
245 00 $aMomentum maps and Hamiltonian reduction /$cJuan-Pablo Ortega, Tudor S. Ratiu, editors.
260 $aBoston :$bBirkhäuser,$cc2004.
300 $axxxiv, 497 p. ;$c24 cm.
490 1 $aProgress in mathematics ;$vv. 222
504 $aIncludes bibliographical references (p. [443]-476) and index.
505 00 $g1.$tManifolds and Smooth Structures --$g2.$tLie Group Actions --$g3.$tPseudogroups and Groupoids --$g4.$tThe Standard Momentum Map --$g5.$tGeneralizations of the Momentum Map --$g6.$tRegular Symplectic Reduction Theory --$g7.$tThe Symplectic Slice Theorem --$g8.$tSingular Reduction and the Stratification Theorem --$g9.$tOptimal Reduction --$g10.$tPoisson Reduction --$g11.$tDual Pairs.
520 1 $a"The focus of this work is a comprehensive and self-contained presentation of the intimate connection between symmetries, conservation laws, and reduction, treating the singular case in detail." "This monograph is the first self-contained and thorough presentation of the theory of Hamiltonian reduction in the presence of singularities. It can serve as a resource for graduate courses and seminars in symplectic and Poisson geometry, mechanics, Lie theory, mathematical physics, and as a comprehensive reference resource for researchers."--BOOK JACKET.
650 0 $aHamiltonian systems.
650 0 $aGlobal analysis (Mathematics)
650 0 $aGlobal differential geometry.
650 0 $aLie groups.
700 1 $aOrtega, Juan-Pablo,$d1969-
700 1 $aRațiu, Tudor S.
776 08 $iOnline version:$aOrtega, Juan-Pablo, 1969-$tMomentum maps and Hamiltonian reduction.$dBoston : Birkhäuser, c2004$w(OCoLC)872632744
830 0 $aProgress in mathematics (Boston, Mass.) ;$vv. 222.
988 $a20040107
906 $0DLC