LEADER 02588nam2 22006013i 450 001 MIL0120783 005 20231121125535.0 100 $a20031008d1962 ||||0itac50 ba 101 | $agrc$alat 102 $ade 181 1$6z01$ai $bxxxe 182 1$6z01$an 200 1 $a˜1: œProoemium$aIberica$aAnnibaica$aLibyca$aIllyrica$aSyriaca$aMithridatica$aFragmenta$fediderunt P. Viereck et A. G. Roos 205 $aEditio stereotypa correctior$baddenda et corrigenda adiecit E. Gabba 210 $aLipsiae$cin aedibus B. G. Teubneri$d1962 215 $aXXXVIII, 545 p.$d21 cm 423 0$12001 $aProoemium.$1700 0$aAppianus$3LO1V026679 423 0$12001 $aFragmenta.$1700 0$aAppianus$3LO1V026679 423 0$12001 $aIberica$1700 0$aAppianus$3LO1V026679 423 0$12001 $aAnnibaica$1700 0$aAppianus$3LO1V026679 423 0$12001 $aLibyca$1700 0$aAppianus$3LO1V026679 423 0$12001 $aIllyrica$1700 0$aAppianus$3LO1V026679 423 0$12001 $aSyriaca$1700 0$aAppianus$3LO1V026679 423 0$12001 $aMithridatica$1700 0$aAppianus$3LO1V026679 461 1$1001MIL0120382$12001 $aAppiani Historia Romana$v1 606 $aAppiano . 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Introduction""; ""Chapter 2. The topology on M and a differential calculus of curves""; ""2.1. The space of distributions""; ""2.2. The topology on M""; ""2.3. Tangent spaces and the divergence operator""; ""2.4. Analytic justification for the tangent spaces""; ""Chapter 3. The calculus of curves, revisited""; ""3.1. Embedding the geometry of RD into M""; ""3.2. The intrinsic geometry of M""; ""3.3. Embedding the geometry of M into (Cc)*""; ""3.4. Further comments""; ""Chapter 4. Tangent and cotangent bundles"" 327 $a""4.1. Push-forward operations on M and TM""""4.2. Differential forms on M""; ""4.3. Discussion""; ""Chapter 5. Calculus of pseudo differential 1-forms""; ""5.1. Green's formula for smooth surfaces and 1-forms""; ""5.2. Regularity and differentiability of pseudo 1-forms""; ""5.3. Regular forms and absolutely continuous curves""; ""5.4. Green's formula for annuli""; ""5.5. Example: 1-forms on the space of discrete measures""; ""5.6. Discussion""; ""Chapter 6. A symplectic foliation of M""; ""6.1. The group of Hamiltonian diffeomorphisms""; ""6.2. A symplectic foliation of M"" 327 $a""6.3. Algebraic properties of the symplectic distribution""""Chapter 7. The symplectic foliation as a Poisson structure""; ""7.1. Review of Poisson geometry""; ""7.2. The symplectic foliation of M, revisited""; ""Appendix A. Review of relevant notions of Differential Geometry""; ""A.1. Calculus of vector fields and differential forms""; ""A.2. Lie groups and group actions""; ""A.3. Cohomology and invariant cohomology""; ""A.4. The group of diffeomorphisms""; ""Bibliography"" 410 0$aMemoirs of the American Mathematical Society ;$vVolume 211, Number 993. 606 $aDifferential forms 606 $aHamiltonian systems 606 $aInfinite-dimensional manifolds 615 0$aDifferential forms. 615 0$aHamiltonian systems. 615 0$aInfinite-dimensional manifolds. 676 $a515/.39 700 $aGangbo$b Wilfrid$041092 702 $aKim$b Hwa Kil 702 $aPacini$b Tommaso$f1971- 801 0$bMiAaPQ 801 1$bMiAaPQ 801 2$bMiAaPQ 906 $aBOOK 912 $a9910827648403321 996 $aDifferential forms on Wasserstein space and infinite-dimensional Hamiltonian systems$93981275 997 $aUNINA