| Record ID | marc_columbia/Columbia-extract-20221130-013.mrc:190251345:2640 |
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LEADER: 02640cam a22003974a 4500
001 6220995
005 20221122005747.0
008 070319t20072007riua b 001 0 eng
010 $a 2007060760
020 $a9780821843192 (alk. paper)
020 $a0821843192 (alk. paper)
029 1 $aYDXCP$b2549320
035 $a(OCoLC)ocn122527117
035 $a(OCoLC)122527117
035 $a(NNC)6220995
035 $a6220995
040 $aDLC$cDLC$dBAKER$dC#P$dYDXCP$dBTCTA$dOrLoB-B
050 00 $aQA670$b.C35 2007
082 00 $a516.3/62$222
100 1 $aCalin, Ovidiu.$0http://id.loc.gov/authorities/names/n2004011305
245 10 $aGeometric analysis on the Heisenberg group and its generalizations /$cOvidiu Calin, Der-Chen Chang, Peter Greiner.
260 $aProvidence, R.I. :$bAmerican Mathematical Society ;$a[Somerville, MA] :$bInternational Press,$c[2007], ©2007.
300 $aix, 244 pages :$billustrations ;$c27 cm.
336 $atext$btxt$2rdacontent
337 $aunmediated$bn$2rdamedia
490 1 $aAMS/IP studies in advanced mathematics,$x1089-3288 ;$vv. 40
504 $aIncludes bibliographical references (p. 239-240) and index.
505 00 $gCh. 1.$tGeometric mechanics on the Heisenberg group -- $gCh. 2.$tGeometric analysis of step 4 case -- $gCh. 3.$tThe geometric analysis of step 2(k + 1) case -- $gCh. 4.$tGeometry on higher dimensional Heisenberg groups -- $gCh. 5.$tComplex Hamiltonian mechanics -- $gCh. 6.$tQuantum mechanics on the Heisenberg group.
520 1 $a"The theory of subRiemannian manifolds is closely related to Hamiltonian mechanics. In this book, the authors examine the properties and applications of subRiemannian manifolds that automatically satisfy the Heisenberg principle, which may be useful in quantum mechanics. In particular, the behavior of geodesics in this setting plays an important role in finding heat kernels and propagators for Schrodinger's equation. One of the novelties of this book is the introduction of techniques from complex Hamiltonian mechanics."--BOOK JACKET.
650 0 $aGlobal differential geometry.$0http://id.loc.gov/authorities/subjects/sh85055286
650 0 $aGeometry, Riemannian.$0http://id.loc.gov/authorities/subjects/sh85054159
650 0 $aRiemannian manifolds.$0http://id.loc.gov/authorities/subjects/sh85114045
700 1 $aChang, Der-chen E.$0http://id.loc.gov/authorities/names/n86017478
700 1 $aGreiner, P. C.$q(Peter Charles),$d1938-$0http://id.loc.gov/authorities/names/n88063172
830 0 $aAMS/IP studies in advanced mathematics ;$vv. 40.$0http://id.loc.gov/authorities/names/n96072541
852 00 $bmat$hQA670$i.C35 2007