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Egorov Y.V., Shubin M.A. — Partial Differential Equations I (Foundations of the Classical)
Egorov Y.V., Shubin M.A. — Partial Differential  Equations I  (Foundations of the Classical)



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Название: Partial Differential Equations I (Foundations of the Classical)

Авторы: Egorov Y.V., Shubin M.A.

Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1991

Количество страниц: 259

Добавлена в каталог: 10.09.2008

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Fredholm property of solutions of elliptic boundary-value problems      109
Fredholm, E.I.      98 104 109 131
Friedman, A.      104 171 176 242 244
Friedrichs' inequality      124
Friedrichs, K.O.      127
Front, wave      145
Function(s) Airy      236—237
Function(s) Bessel's of first kind      229
Function(s) Bessel's of imaginary argument      232
Function(s) convolution of      63
Function(s) cylindrical      226
Function(s) cylindrical of second kind      231
Function(s) delta-, delta-shaped family      51
Function(s) delta-Dirac      47
Function(s) eigen-      126
Function(s) eigen- Bloch      218
Function(s) eigen- continuous spectrum      194
Function(s) elliptic cylinder      240
Function(s) generalized (distribution)      47
Function(s) generalized homogeneous      59
Function(s) generalized spherically symmetric      70
Function(s) generalized tempered      49
Function(s) generating for the Hermite polynomials      239
Function(s) generating for the Laguerre polynomials      239
Function(s) generating for the Legendre polynomials      223
Function(s) Green's for a Sturm — Liouville problem      202
Function(s) Green's for the Dirichlet problem      88
Function(s) Hankel of first kind      231
Function(s) Hankel of second kind      231
Function(s) harmonic      83
Function(s) Heaviside      56
Function(s) hypergeometric      241
Function(s) hypergeometric confluent      240
Function(s) Kummer      240—241
Function(s) Legendre, associated      221
Function(s) Macdonald      233
Function(s) Mathieu      240
Function(s) Neumann      231
Function(s) of a surface      64
Function(s) parabolic cylinder      240
Function(s) source for a Sturm — Liouville problem      202
Function(s) source for the Dirichlet problem      88
Function(s) special      220—241
Function(s) support of      48
Function(s) test      48
Galerkin, B.G.      125
Garding's theorem      137
Garding, L.      137 150 178 242—244
Gauss' hypergeometric series      241
Gauss, K.F.      241
Gel'fand, I.M.      47 51 55 58 61 62 65 164 172 220 242
Generalized function (distribution) convolution of      63
Generalized function derivative of      55
Generalized function homogeneous      59
Generalized function regularization of      60
Generalized function spherically symmetric      70
Generalized function support of      53
Generalized function tempered      49
Generalized function tempered, Fourier transform of      65
Generalized solution of a differential equation      123
Generating function for Hermite polynomials      239
Generating function for Laguerre polynomials      239
Generating function for Legendre polynomials      223
Geometric-optical ray      191
Gindikin, S.G.      25
Glazman, I.M.      216 243 244
Gokhberg, I.Ts.      187 244
Gordon, W.      18
Green's formula      84
Green's formula second      84
Green's function for a Sturm — Liouville problem      202
Green's function for the Dirichlet problem      88
Green, G.      70 84 88—90 92 161 202 203
Hadamard's example      21
Hadamard's Theorem      178
Hadamard, J.      21 24 138 177—179
Hamilton — Jacobi equation      45
Hamilton, W.R.      45 46 157
Hamiltonian system      191
Hankel functions of first kind      231
Hankel functions of second kind      231
Hankel transform      234
Hankel, H.      188 231 232 234
Harmonic functions      83
Harmonic spherical      220
Harnack's inequality      91
Harnack's theorem      88
Harnack, A.      87 88 91
Hartman, P.      41 150 231 244
Heat equation      10 37
Heat operator, fundamental solution for      72
Heat potential      76
Heaviside function      56
Heaviside, O.      56 66 71 155
Helmholtz' equation      15
Helmholtz, G.      15 17 184 233
Herglotz — Petrovskij formulas      144
Herglotz, G.      144 145 150
Hermite polynomials      239
Hermite, Ch.      18 239
Hilbert transform      65
Hilbert, D.      65 104 113 126 181 202 204 243 244
Hill operator      218
Hill, G.W.      218
Hille — Yosida theorem      181
Hille, E.      181
Hoelder spaces      99
Hoelder spaces estimates in      167
Hoelder, O.      110 120 131 162 173
Hoermander, L.      20 24 33 47 51 53 55 57—59 62 65 66 68 69 73 77 79 83 105 122 170 191 236 238 242 245
Holmgren's theorem      35—36
Holmgren, A.      25 35
Hooke, R.      9 10
Hugoniot, H.      135
Huyghens' principle      145
Huyghens, Ch.      145
Hyperbolic equation at a point      38
Hyperbolic equation discontinuous solution of      153—157
Hyperbolic equation in a region      38
Hyperbolic equation in the direction of a vector      43
Hyperbolic operator      38
Hyperbolic operator at a point      38
Hyperbolic operator in a region      38
Hyperbolic operator in the direction of a vector      43
Hyperbolic polynomial      26
Hyperbolic symmetric system      44
Hypergeometric equation      241
Hypergeometric functions      241
Hypergeometric functions confluent      240
Hypergeometric series of Gauss      241
Hypoelliptic operator      78
Il'in, A.M.      165 167 168 171 173 176 242 245
Il'in, V.P.      113 245
Imbedding theorems      119—122
Index defect      212
Index of a boundary-value problem      110
Index of an operator      110
Index of parabolicity of a system      172
Inductive limit topology      50
Inequalities, energy      159
Inequality Friedrichs'      123
Inequality Harnack's      91
Infinitesimal generator of a semigroup      180
Initial condition      11
Inner capacity      101
Integral Dirichlet      123
Integral estimates      166
Integral singular      65
Interior a priori estimate      87
Interior Dirichlet problem      87
Jacobi, K.G.J.      45 46
Jahnke, E.      243 245
John, F.      38 113 122 132 134 144 147 177 243 245
Jump theorems for double-layer potential      95
Jump theorems for single-layer potential      95
Kalashnikov, A.S.      132 165 167 168 171 173 177 176 242 245
Kato's theorem      182
Kato, T.      182 188
Kellogg's theorem      104
Kellogg, O.D.      104
Kelvin transform      92
Kelvin, W.      92 93 98
Kernel Dirichlet      51
Kernel Fejer      51
Kernel generalized      68
Kernel of an operator, in the sense of Schwartz      68
Kirchhoff's formulas      142
Kirchhoff, G.R.      142 144
Klein — Gordon — Fock equation      18
Klein, F.      241
Klein, O.      18
Komatsu, H.      245
Korteweg, D.J.      207
Kostyuchenko, A.G.      214 217 144 243 245
Kovalevskaya type      28—29
Kovalevskaya, S.V.      28—33 36
Kreiss' example      178
Kreiss, H.O.      159 245
Krejn, M.G.      187
Krejn, S.G.      183 184 242 245
Kummer function      240—241
Kummer, E.E.      240 241
Lacuna      150 218
Lacuna strong      150
Ladyzhenskaya, O.A.      99 104 113 122 132 134 242 243 245
Laguerre polynomials      239
Laguerre, E.N.      239 240
Landau, L.D.      16 242 245
Landis, E.M.      85 100 246
Landkof, N.S.      85 100 102 208 209 242 245
Laplace transform      133 179
Laplace — Beltrami operator      15
Laplace's equation      14 37 220
Laplace's formulas      226
Laplace, P.S.      14 21 22 24 37 88 99 223
Laplacian      10
Laplacian fundamental solution for      70 83
Laurent, P.A.      82
Lax — Phillips theorem      184
Lax, P.      140 184 199 244 245
Lebesgue, H.      47 54
Legendre functions, associated      221
Legendre polynomials      144
Legendre polynomials of first kind      238
Legendre polynomials of second kind      238
Legendre's equation      225
Legendre, A.M      144 221 223 225 241
Leibniz, G.W.      5 56 71
Lemma, normal derivative      86
Levinson, N.      207 243
Levitan, B.M.      206 220 243 245
Lifshits, E.M.      16 243 245
Light cone      73
Limiting absorption      189
Limiting amplitude      189
Linear differential operator      7
Linear partial differential equation      7
Lions, J.L.      105 113 122 242 243 245
Liouville's theorem      80 91
Liouville, J.      77 80 92 201 202 203 205
Local energy      191
Local operator      69
Lopatinskij, Ya. B.      105
Lorentz, H.A.      18
Losch, F.      243 245
Macdonald function      233
Macdonald, H.M.      233
Magenes, E.      105 113 122 242 243 245
Majorants, method of      28
Manakov, S.B.      207 218
Marchenko, V.A.      209 215 216 243 246
Mathieu E.L.      240
Mathieu functions      240
Mathieu's equation      240
Matrix, scattering      198
Maximal operator      212
Maximum principle      24
Maximum principle for a general elliptic equation      104
Maximum principle for a parabolic equation      164
Maximum Principle for harmonic functions      87
Maximum principle strong      165
Maxwell's equations      15—16
Maxwell, J.C.      15 16 18 158
Maz'ya, V.G.      100 113 243 246
Mean-value theorem for harmonic functions      85
Measure, Radon      54
Mehler      226
Mehler's formulas      226
Method balayage      102
Method Cook's      196
Method descent      142
Method energy      135
Method energy estimates      138
Method Fourier transform      142
Method Fourier's      135 163
Method majorants      28
Method plane wave      145
Method separation of variables      135 163
Mikhailov, V.P.      87 92 113 122 132 242 246
Mikhlin, S. G.      87 94 97 113 122 223 242 243 246
Miller, W.      243 246
Minimal operator      212
Miranda, M.      99 104 113 242 246
mixed boundary-value problem      159—161
Mixed parabolic problem      132
Mizohata's theorem      138
Mizohata, S.      122 134 138 141 178 179 246
Molchanov's theorem      214
Molchanov, A.M.      214 217
Monodromy operator      218
Morawetz, C.S.      192
Multiplier, Floquet      219
Najmark, M.A.      211 214 220 243 246
Nash's theorem      167—168
Nash, J.      167
Neumann condition      14—15
Neumann functions      231
Neumann problem      87
Neumann problem exterior      93
Neumann problem generalized statement of      128
Neumann, K.G.      14 83 87 93 98 110 128 160 189 231
Newton, I.      5 9 96
Newton, R.G.      199 243 246
Newtonian potential      63 94
Nikol'skij, S.M.      113 243 246
Nirenberg, L.      43 105 139 242 244 246
Non-trapping condition      191
Noncharacteristic plane      26
Nonstrictly hyperbolic operator      26
Nonstrictly hyperbolic polynomial      26
Normal derivative lemma      86
Novikov, S.P      207 218
Numbers, defect      212
Oblique derivative problem      109
Olejnik, O.A.      132 165 167 168 171 173 176 177 242 245
Operator Cauchy — Riemann      20
Operator closed      211
Operator D'Alembertian      18
Operator elliptic      42
Operator elliptic at a point      42
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