Chapter 23

Hopf and locally conformally Kähler geometryBF36ACCFA224

Nonclosed backgrounds, explicit examples, and mass phenomena.

Sections and subsections

1. 23.1 Unbounded mass on Hopf manifolds142249962360
   1. 23.1.2 The Hopf metric and its massCFFF1A0C2E2E
   2. 23.1.6 The radial–vertical block70014772CD9C
   3. 23.1.9 Heat potentials and the mixed derivative1CD2386648C8
   4. 23.1.21 Variation of the heat time525E30DDFE7A
   5. 23.1.31 A base correction and unbounded massD7D1053AF199
   6. 23.1.32 Higher-dimensional Hopf manifolds28A754700E01
   7. 23.1.37 Minimum mass and fiber averagingCE2794970ECD
   8. 23.1.41 Sharp damping under unitary rotations5746F7AEAB40
   9. 23.1.42 Positive fiber flux9880531015C7
   10. 23.1.50 Heat concentration at large depth92674EE5B61B
   11. 23.1.60 Concentration at the critical weight4B61F80092C8
   12. 23.1.64 Limits of shrinking smooth potentialsC99F8C57CD9A
   13. 23.1.67 Positive quadratic measures52E95F708FD4
   14. 23.1.69 Orbital mixtures4D8838BCFD12
   15. 23.1.71 Fiber measures7802C5C9B69D
   16. 23.1.75 Changing the Hermitian metric510437B8C8BB
2. 23.2 Locally conformally Kähler geometry9B4394B392ED
   1. 23.2.1 The Lee form and the Kähler coveringE0F12265EE84
   2. 23.2.5 Gauduchon representatives and the Lee classA8F518936B0A
   3. 23.2.13 The least eigenvalue of Lee curvature942B6FCFDC1A
   4. 23.2.18 Ordinary and twisted potentials435B9E1C507B
   5. 23.2.23 The Vaisman metric on the Hopf manifoldD1CB266917DA
   6. 23.2.25 Volume equations in Gauduchon gauge29CDAA9CF041
   7. 23.2.28 Invariant volumes on Vaisman manifoldsA3211952AB85
   8. 23.2.35 Radial volumes on scalar Hopf manifoldsAB1C295D0BF1
   9. 23.2.46 Chern–Ricci flatness and Vaisman rigidityF6350B804805
   10. 23.2.52 A flat conformal gauge that is not GauduchonE87B4D0DAD68
   11. 23.2.55 The Lee–Gauduchon cone25E90D86853A
   12. 23.2.61 Bimeromorphic invariance5156B6A245EB
   13. 23.2.65 Balanced metrics and the Hopf cone197B18655594
   14. 23.2.67 Strongly Gauduchon metrics5A635830FDEB