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Shilov G.E. — An introduction to the theory of linear spaces
Shilov G.E. — An introduction to the theory of linear spaces



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Название: An introduction to the theory of linear spaces

Автор: Shilov G.E.

Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1961

Количество страниц: 307

Добавлена в каталог: 28.10.2012

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Предметный указатель
Quadric surfaces, analysis of, from general equation of      236—243
Quadric surfaces, centers of      224 233
Quadric surfaces, central      224—230
Quadric surfaces, central, canonical equation of      222
Quadric surfaces, central, conjugate      233
Quadric surfaces, central, degenerate      228—230
Quadric surfaces, central, nondegenerate      224 229
Quadric surfaces, central, semiaxes of      225
Quadric surfaces, definition of      221
Quadric surfaces, degenerate conical      223 228
Quadric surfaces, degenerate cylindrical      223 233—236
Quadric surfaces, noncentral, canonical equation of      223
Quadric surfaces, noncentral, nondegenerate      230—233
Range of an operator      86
Range of an operator, dimension of      86
Riesz — Fischer theorem      259
Rodrigues' operator      216
Rotations      150—151
Scalar product      135ff.
Scalar product, definition of      136
Scalar quantity      112
Schwarz inequality      139 251
Shenitzer, A.      284
Shostak, R.Y.      132
Slope, negative      5
Slope, positive      5
Small oscillations      218—220
Smirnov, V.I.      303
Source-derivable functions      279
Source-derivable functions, Fourier series expansion of      280
Space $l_{2}$      251ff.
Space $l_{2}$, completeness of      252
Space $L_{2}(a,b)$      256—260
Space $L_{2}(a,b)$, equivalent functions in      259
Space $L_{2}(a,b)$, scalar product in      258
Space $T_{n}$      31
Space $T_{n}$, components of elements of      31
Space $T_{n}$, operations on elements of      32
Space $V_{3}$      31
Space C(a,b)      32
Space C(a,b), norm of elements of      138
Stationary value of a function      199
Steklov's theorem      2R4
Sturm — Liouville differential operators      192—194 268 284—286
Sturm — Liouville differential operators, nonsingular      284
Subspaces, angle between two      162
Subspaces, definition of      40
Subspaces, dimension of      41
Subspaces, direct sum of      179
Subspaces, intersection of      40
Subspaces, intersection of, dimension of      43
Subspaces, invariant      178—194
Subspaces, orthogonal complement of      141
Subspaces, spread of      163
Subspaces, sum of      163
Summation convention      108
Symmetric operators      154 187—194
Symmetric operators, commuting      192
Symmetric operators, eigenvectors of      187—192
Symmetric operators, maximal vectors of      188—189
Symmetric operators, positive definite      191
Symmetric operators, theorem on      189
System(s) of linear equations      1—2 15—18 50—64
System(s) of linear equations, coefficients of      1
System(s) of linear equations, compatible      2 15
System(s) of linear equations, constant terms of      1
System(s) of linear equations, determinate      2
System(s) of linear equations, homogeneous      27
System(s) of linear equations, homogeneous, nontrivial compatibility of      53
System(s) of linear equations, incompatible      175—177
System(s) of linear equations, inhomogeneous      54
System(s) of linear equations, inhomogeneous, compatibility condition for      54
System(s) of linear equations, solution space of      40
System(s) of linear equations, solution(s) of      1
System(s) of linear equations, solution(s) of, fundamental system of      58
System(s) of linear equations, solution(s) of, fundamental system of, normal      58
System(s) of linear equations, solution(s) of, general      55—57
System(s) of linear equations, solution(s) of, geometric properties of      58—60
System(s) of linear equations, solution(s) of, trivial      27
Tangent plane to a surface      212
Tensors      107—112
Tensors, addition of      111
Tensors, contraction of      111
Tensors, contravariant      110
Tensors, covariant      110
Tensors, invariants of      112
Tensors, mixed      111
Tensors, multiplication of      111
Tensors, order of      110
Tonelli's scheme      257
Triangle inequalities      142
Trigonometric functions      266
Trigonometric functions, completeness of      267
Triply orthogonal system of surfaces      217
Unbounded operators with inverses      283—286
Unbounded operators with inverses, eigenvectors and eigenvalues of      283
Uniform convergence      246
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