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| Lawrynowicz J., Krzyz J. — Quasiconformal Mappings in the Plane: Parametncal Methods |
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| Предметный указатель |
Tamarkin, J.D. and Zygmund, A. 24[1]
Tamm, I.E. 163[1]
Tammi, O. 117
Tanaka, H. 134[1]
Teichmueller, O. IV[1 2] 80[1 2] 81 84—86 90 91 101 102[2] 116 135[1] 148[1] 149[1] 150[1 3] 152—154 155[2]
Tensor of electric permeability 156
Tensor of magnetic permeability 156
Theorem on existence and uniqueness of qc mappings with a preassigned complex dilatation III 34 35 38 39 45—48
Theorem on existence and uniqueness of qc mappings with a preassigned complex dilatation for multiply connected domains 45—48
Theorem on existence and uniqueness of qc mappings with a preassigned complex dilatation for simply connected domains 34 35 38 39 45
Theorem, area 122
Theorem, Koebe's 107 134
Theorem, Teichmueller's 152
Theorem, unxformization 151
Theorems on distortion 98—109
Theorems on parametrization 53—54
Theorems on parametrization for a disc 63 67 72—73
Theorems on parametrization for an annulus 73 77—80
Thorin, G.O. 24[1 2]
Thuering, B. 117
| Timmel, J. 117
Transform(ation), Hilbert III 14 16 24 119
Tricomi, F. 31[1] 55
Unxformization 151—152
Vaeisaelae, J. 50 51 106 108
Variation, Gateaux, of a functional 135
Vector of dielectric displacement 160
Vector of dielectric polarization 160
Vector of magnetization 160
Vector of the electric current-density 157 160
Vector of the electric induction 157
Vector of the magnetic induction 156 160
Vekua, I.N. 12[2] 24[2] 34[1 2] 117
Virtanen, K.I. III 4 5 12 15 25 35 40 102 106 108 126 127 155
Virtanen, K.I. and Vaeisaelae, J. 106[1] 108[1]
Wang Chuan-fang 104[1] 105[1]
Weierstrass, K. 76 88
Weill, G. 117
Zajac, J. 91[1 2] 93[1]
Zygmund, A. III 2 16[1 2] 22 24 31 33[1] 109 159
Zygmunt, Jadwiga 117
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