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| Авторизация |
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| Efimov A.V. — Mathematical analysis: advanced topics. Part 2. Application of some methods of mathematical and functional analysis |
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| Предметный указатель |
Surface(s), piece wise smooth 14
Systems of linear algebraic equations 339—348
Theorem(s), Arzela's 148
Theorem(s), Banach — Steinhaus 307
Theorem(s), Bernstein's 298
Theorem(s), Bolzano — Weierstrass 145
Theorem(s), Brouwer's 164
Theorem(s), Chebyshev's 29
Theorem(s), existence 299
Theorem(s), Hausdorff 147
Theorem(s), Hilbert — Schmidt 191
Theorem(s), Jackson's 298
Theorem(s), mean-value 91
Theorem(s), on nested balls 133—137
Theorem(s), Schauder's 163
Theorem(s), Stokes' 61
Theorem(s), Vallee-Poussin's 293
Uniqueness problem 289
| Unit operator 126
Vandermonde determinant 309
Variation problem(s) with fixed boundaries 215—217
Variation problem(s) with moving boundaries 241
Variation problem(s), connected with Poisson's equation 260—263
Variation problem(s), involving functions of several variables 250
Vector field(s), circulation of 51
Vector field(s), curl of 53
Vector field(s), Laplace's 84—93
Vector field(s), potential 64—75
Vector field(s), solenoidal 76—84
Vector function of a scalar argument 9
Vector lines 25
Vector tube 77
Vector tube, intensity of 78
Weak and strong extremum of a functional 211—212
Weight coefficients 323
Work done by a vector field 25—30
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