Chapter 25

Historical and bibliographical notes3168511224C4

Sections and subsections

1. 25.1 Historical and bibliographical notes65E16F3944C7
   1. 25.1.1 Measures and distributionsE6CD9442A846
   2. 25.1.2 Harmonic functions and boundary values16FFFBC63146
   3. 25.1.3 Subharmonic functions and polar sets7A117C94C896
   4. 25.1.4 Energy, capacity and exceptional setsF2A7FD4CCC54
   5. 25.1.5 Fine topology and balayage3BA364E0394C
   6. 25.1.6 Fourier analysis and complex-line incidence342F8D0FF9AE
   7. 25.1.7 Differential forms, currents and holomorphic divisorsCE9C93DDA94A
   8. 25.1.8 Plurisubharmonic functions and invariant minimaE49C1A0D4682
   9. 25.1.9 Bounded products and nonlinear capacityE66D40EC5904
   10. 25.1.10 Pluripolar sets and the plurifine topology1AFE6A788B80
   11. 25.1.11 Weighted estimates and local extensionE796BF553819
   12. 25.1.12 Lelong numbers and multiplier ideals2BFBF0A17586
   13. 25.1.13 Analytic singularities and regularizationC1D97719C08E
   14. 25.1.14 Global potentials and positivity lociF9B38BEB0BCF
   15. 25.1.15 Non-pluripolar products0948B3754F28
   16. 25.1.16 Envelopes and model potentials3F57C7AFD15C
   17. 25.1.17 Relative energy and integration by parts889877FC2044
   18. 25.1.18 Weak geodesics4C762779903D
   19. 25.1.19 Extremal slopes and singularity cutoffs3EBE4FDCA90E
   20. 25.1.20 Convex duality and real Monge–Ampère measures482A6169B3A6
   21. 25.1.21 Analytic spaces and modificationsF14EBE94C297
2. 25.2 Historical notes4D6830B53C70
3. 25.3 Plurisubharmonic functions and regularization9D79D5D188C6
4. 25.4 Mass and energyBB36F353AA0C
5. 25.5 Gauduchon metrics and positivity3C68E80772A5
6. 25.6 Bounded products and extended measures9E2E80C382FD
7. 25.7 Envelopes and comparisonCA53357795CC
8. 25.8 Smooth and continuous equationsE1BC130DDD5C
9. 25.9 Uniqueness and selectionAFDCC356D816
10. 25.10 Complex Hessian equations67A66AB9757E
11. 25.11 Volumes under mass boundsD116D93B0EBE
    1. 25.11.1 Singularity volumes and relative classesFFA645E73814
    2. 25.11.2 Model topology and analytic approximation572621232871
    3. 25.11.3 Curves and zero-volume limits9AB6A1306853
12. 25.12 Equations with prescribed singularitiesEFAA097B03EC
    1. 25.12.1 Equations of prescribed ordinary type7C4DEB2F0F6B
    2. 25.12.2 General measures in semipositive backgrounds4D81B44E0A9B
    3. 25.12.3 Big backgrounds under mass boundsBCD8D94DC861
13. 25.13 Normalization and adjoint measures7B9538DE7653
14. 25.14 Perron geometry on Hopf manifolds94E3F780653C
15. 25.15 Singularity classes and traces81F92F228A7E
16. 25.16 Section growth and partial kernelsCAFE5EFFA7C8
17. 25.17 Gauduchon variational volume3747CBC0FB2D
18. 25.18 Closed classes and singular lociC873148DF75D
19. 25.19 Closed classes and metric completeness6DFCF19530CA
20. 25.20 Locally conformally Kähler geometry2C3E73AAD887
21. 25.21 Regularity and singular spaces2200D43D6A26
22. 25.22 Geometric problemsBCAE26692B2F
23. 25.23 CommentsF8F49090AB94
    1. 25.23.1 A brief historyC7AB6352651B
    2. 25.23.2 Open problems8B52D455AC39