160:
253:
248:
203:
119:
201:(1974), "Analyticity of sets associated to Lelong numbers and the extension of closed positive currents",
74:
158:(1973), "Analyticity of sets associated to Lelong numbers and the extension of meromorphic maps",
220:
179:
136:
98:
40:. More precisely, the points where the Lelong number is at least some constant form a complex
212:
169:
128:
88:
79:
33:
29:
17:
232:
191:
148:
110:
228:
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37:
242:
25:
174:
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155:
77:(1987), "Nombres de Lelong généralisés, théorèmes d'intégralité et d'analyticité",
49:
117:
Harvey, F. Reese; King, James R. (1972), "On the structure of positive currents",
41:
224:
183:
140:
102:
64:
generalized Siu's theorem to more general versions of the Lelong number.
216:
132:
93:
161:Bulletin of the American Mathematical Society
8:
45:
173:
92:
61:
7:
57:
53:
14:
175:10.1090/S0002-9904-1973-13378-6
1:
254:Theorems in complex analysis
270:
44:. This was conjectured by
22:Siu semicontinuity theorem
204:Inventiones Mathematicae
120:Inventiones Mathematicae
46:Harvey & King (1972)
75:Demailly, Jean-Pierre
217:10.1007/BF01389965
133:10.1007/BF01418641
94:10.1007/BF02392558
249:Complex manifolds
24:implies that the
261:
235:
194:
177:
168:(6): 1200–1205,
151:
113:
96:
80:Acta Mathematica
34:complex manifold
30:positive current
18:complex analysis
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211:(1–2): 53–156,
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73:
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62:Demailly (1987)
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11:
5:
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87:(3): 153–169,
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48:and proved by
38:semicontinuous
13:
10:
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4:
3:
2:
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199:Siu, Yum-Tong
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156:Siu, Yum-Tong
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27:
26:Lelong number
23:
19:
208:
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165:
159:
124:
118:
84:
78:
28:of a closed
21:
15:
243:Categories
68:References
42:subvariety
225:0020-9910
184:0002-9904
141:0020-9910
127:: 47–52,
103:0001-5962
233:0352516
192:0330505
149:0296348
111:0908144
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20:, the
32:on a
221:ISSN
180:ISSN
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58:1974
54:1973
213:doi
170:doi
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215::
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