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Stoll W. — Value Distribution Of Holomorphic Maps Into Compact Complex Manifolds
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Название:
Value Distribution Of Holomorphic Maps Into Compact Complex Manifolds
Автор:
Stoll W.
Язык:
Рубрика:
Математика
/
Статус предметного указателя:
Готов указатель с номерами страниц
ed2k:
ed2k stats
Год издания:
1970
Количество страниц:
267
Добавлена в каталог:
19.09.2008
Операции:
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Предметный указатель
Adapted
9
23
Admissible family
17
Almost adapted
26
Average
7
11
Average deficit
90
97
Average proximity form
90
94
Average proximity function
90
96
Average proximity remainder
90
97
Averaging formula
7
11
Boundary manifold
32
Bump
9
43
Capacity
119
Capacity, total
120
Characteristic function
6
10
43
88
95
Characteristic function of codimension j
126
Class
52
Conjugation
186
Constant section
178
Counting function
6
10
44
89
95
Critical mass
122
Defect
7
13
Defect relation
8
Deficit
10
44
89
95
Defining triplet
17
Diffeomorphism
31
Differentiable
31
Dirac operator
8
Directed set
114
Exhausting function
103
Exhaustion
12
Family of bumps defined by h
102
Family of bumps exhausting M
12
114
Family, admissible
17
Fiber Integral
206
208
224
First Main Theorem
7
10
43
89
96
First Main Theorem, unintegrated
36
Forms of type (r,s)
246
Forms, non-negative
28
Forms, positive
28
Fundamental diagram
20
General assumptions
94
95
96
114
Grassmann cone
18
Grassmann manifold
18
Harmonic forms
82
Hermitlan product
30
183
Holomorphlc product representation
239
Image operator
8
11
Integrable
178
Integrable over the fibers of f at a
206
208
224
integral
179
Integral average
68
246
Integrated counting function
6
10
44
89
95
Intersection multiplicity
26
Kaehler metric, normalized
36
86
Laplace operator
82
Levi manifold
125
Levi manifold of finite volume
128
Lipschitz condition
33
Nevanlinna defect
8
Non-negative forms
29
Normalized Kaehler metric
36
86
Point family
17
Positive forms
29
Preferred product representation
198
Product representation
197
Projective space
18
Proper proximity form
88
95
Proximity form
34
Proximity form, weak
36
Proximity function
6
10
44
89
95
Proximity remainder
10
44
89
95
Pseudoconcave
15
122
Pseudoconvex
15
124
Regular
17
197
Representation of forms
46
Residue theorem
34
Second Main Theorem
8
Sections in fiber bundles
52
Set of measure zero
32
Singular potential
54
Singular Stokes theorem
35
Situation AI
135
Smooth
17
197
Spherical image
6
10
43
88
95
Spherical image of codimension j
126
Splitting exact sequence
189
Strictly non-negative
29
Test family
73
162
Total capacity
120
Triplet
17
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