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Rektorys K. — Survey of applicable mathematics
Rektorys K. — Survey of applicable mathematics



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Название: Survey of applicable mathematics

Автор: Rektorys K.

Язык: en

Рубрика: Computer science/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1969

Количество страниц: 1369

Добавлена в каталог: 28.10.2012

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Differential equations, Ordinary, central dispersions theory      774
Differential equations, Ordinary, directional elements and fields      732
Differential equations, Ordinary, elementary methods of integration      738-48
Differential equations, Ordinary, Euler's equation      784-5
Differential equations, Ordinary, exact      748-52
Differential equations, Ordinary, existence and uniqueness of solution, theorems      733-8
Differential equations, Ordinary, first integral of      766 828
Differential equations, Ordinary, general integral of system      818
Differential equations, Ordinary, geometrical interpretation      732
Differential equations, Ordinary, homogeneous (in different senses)      741 743
Differential equations, Ordinary, homogeneous (in different senses), with constant coefficients      782-790
Differential equations, Ordinary, integrals of      731-2 737
Differential equations, Ordinary, integrating factor      750-1
Differential equations, Ordinary, integration, elementary methods      738-48
Differential equations, ordinary, linear homogeneous      776
Differential equations, Ordinary, linear homogeneous, discontinuous solutions      798-801
Differential equations, Ordinary, linear homogeneous, periodic solutions      774-5
Differential equations, Ordinary, linear non-homogeneous, constant coefficients, special right-hand side      786-90
Differential equations, Ordinary, linear non-homogeneous, variation of parameters method      780-2
Differential equations, Ordinary, linear of order $n$      775
Differential equations, Ordinary, linear of second order with variable coefficients      790
Differential equations, Ordinary, Lipschitz condition      734-5
Differential equations, Ordinary, normal system      818
Differential equations, Ordinary, not solved with respect to derivative      753-61
Differential equations, Ordinary, oscillatory solutions      771
Differential equations, Ordinary, periodic solutions      774 1095
Differential equations, Ordinary, periodic solutions, perturbation method for weakly nonlinear oscillator      1095-7
Differential equations, Ordinary, separation of variables      739-41
Differential equations, ordinary, singular points      751-2
Differential equations, Ordinary, singular points, node and saddle point      752
Differential equations, Ordinary, singular solution (integral)      758-9
Differential equations, Ordinary, solution      731-2 737
Differential equations, Ordinary, solution, approximate      1065-82
Differential equations, Ordinary, solution, by parameter method      763-6
Differential equations, Ordinary, solution, by separation of variables      739-41
Differential equations, Ordinary, solution, by variation of parameter      744-5
Differential equations, Ordinary, solution, dependence on parameters and initial conditions      770
Differential equations, Ordinary, solution, stability of      827
Differential equations, ordinary, systems of      817
Differential equations, Ordinary, systems of, canonical form      817-8
Differential equations, Ordinary, systems of, dependence and stability of solutions      826-8
Differential equations, Ordinary, systems of, first integrals of      828-32
Differential equations, Ordinary, systems of, homogeneous, fundamental, non-homogeneous      819-24
Differential equations, Ordinary, systems of, vector (matrix) form      818-9
Differential equations, Ordinary, table of solved      832-57
Differential equations, Ordinary, with regular singularity      793
Differential equations, oscillatory solution      772
Differential equations, partial      858-916
Differential equations, Partial, basic concepts      858-67
Differential equations, Partial, characteristic strip (characteristic of first order)      876
Differential equations, Partial, complete integral      875
Differential equations, Partial, distinguished from "ordinary"      730
Differential equations, Partial, elliptic      884-901
Differential equations, Partial, first order      867-81
Differential equations, Partial, first order, general integral      871
Differential equations, Partial, generalised solutions      900 904
Differential equations, Partial, Harnack and Liouville theorems      890-1
Differential equations, Partial, Heat conduction equation      907-11
Differential equations, Partial, hyperbolic and ultrahyperbolic      882-3 901-7
Differential equations, Partial, integrability, conditions of      859
Differential equations, Partial, integral strip, integral elements      876
Differential equations, Partial, linear homogeneous of the first order      867
Differential equations, Partial, linear nonhomogeneous of the first order      869
Differential equations, Partial, linear of second order, classification      882-4
Differential equations, Partial, methods of solution, Finite difference      1109-24
Differential equations, Partial, methods of solution, functional analytic      900
Differential equations, Partial, methods of solution, infinite series (Fourier, product method)      1098-1108
Differential equations, Partial, methods of solution, operational      1125-36
Differential equations, Partial, methods of solution, operational, variation of a parameter      871
Differential equations, Partial, methods of solution, variational (direct)      1045-64
Differential equations, Partial, nonlinear of the first order      871
Differential equations, Partial, order of      859
Differential equations, Partial, parabolic      882-3 907-11
Differential equations, Partial, potential of      884
Differential equations, Partial, problems      860; see Cauchy
Differential equations, Partial, problems, boundary value      860
Differential equations, Partial, problems, Dirichlet and Neumann      865 886-901; Neumann
Differential equations, Partial, problems, mixed      860
Differential equations, Partial, problems, of mathematical physics      866
Differential equations, Partial, problems, some other      911-6
Differential equations, Partial, problems, well-posed      866
Differential equations, Partial, quasilinear of the first order      864
Differential equations, Partial, second order linear, classification      882-4
Differential equations, Partial, self-adjoint      914
Differential equations, Partial, systems of      911
Differential equations, Partial, ultrahyperbolic      883
Differential equations, Partial, wave      901-7
Differential equations, systems of      730 817
Differential equations, trajectories      761-2
Differential equations, uniqueness of solution      734-7
Differential geometry, Curves      298-343
Differential geometry, surfaces      343-373
Differential, partial      450
Differential, total      447
Differentiation, change of order      446
Differentiation, composite functions      420 450-2
Differentiation, of Fourier series      711
Differentiation, of series with variable terms      673 955
Dihedral angle, volume and centroid of      144
Dimensional finite      1136
Diocles's cissoid      187-8
Directed distance      205
Directed half-line and line segment      212
Directed segments (vectors)      264
Directed straight line, theorems and examples      212-5
Direction cosines      212
Direction cosines, of normal to a surface      351-2
Direction cosines, of tangent to coordinate curves      347
Direction vector of a line      244
Directional element and field (differential equations)      732
Directrix curve      259-60
Dirichlet and Neumann problems      886-901
Dirichlet and Neumann problems, existence of solution      887-90
Dirichlet and Neumann problems, for Laplace (or Poisson) equation      886
Dirichlet and Neumann problems, interior and exterior      886
Dirichlet and Neumann problems, uniqueness of solution      887
Dirichlet formula      762
Dirichlet formula, regarding self-adjoint problems      806
Dirichlet problem for Laplace's equation      886
Dirichlet problem in partial differential equations      865
Dirichlet test for convergence of series      388
Discontinuity, points of      406
Discontinuity, removable      407
Discontinuity, types of      406-7
Discontinuous solution of a differential equation      798
Discriminant curve of differential equation      759
Discriminant of an equation of the third order      78
Discriminants of conic sections      226
Discriminating cubic of a quadric      256
Distance between 2 parallel planes      241
Distance between 2 points in plane      206
Distance between 2 skew straight lines      245
Distance of point from a straight line      216 245
Distance of point from plane      240
Distance, directed      205
Distribution function      1249
Distributions, integral valued      1255
Distributive laws of vectors      264
Divergence of a vector      272
Divergent integrals, sequences, series      375 382 560 566 623
Divergent series, application of      688-9
Divided differences      1221-2
Division on a scale      1185
Division rings      86
Domain of convergence of a series      954
Domain of definition of a function      397-8 440
Double integral      605
Double integral, evaluation by repeated integration      610-4
Double integral, geometric meaning      607
Double integral, improper      623-8
Double integral, method of substitution      615-8
Double linear interpolation      1240-2
Double linear interpolation, point of a curve      299 328
Double series      389
Du Bois - Reymond form of variation      1025
Dupin's indicatrix      368
Edge of regression of a surface      354
Eigenfunction      804 915 920 1015
Eigenfunction, orthogonality      810
Eigenvalue problems, approximate solution of ordinary differential equations      1090-7
Eigenvalue problems, approximate solution of ordinary differential equations, by a finite difference method      1094-5
Eigenvalue problems, approximate solution of ordinary differential equations, by variational (direct) methods      1090-3
Eigenvalue problems, comparison function of      804 915
Eigenvalue problems, for matrices      97 1161
Eigenvalue problems, in ordinary differential equations      801 1090
Eigenvalue problems, in partial differential equations      913-5
Eigenvalue problems, positive definite      805
Eigenvalue problems, regular      807
Eigenvalue problems, self-adjoint      805 816 915
Eigenvalue problems, symmetric      805
Eigenvalues, $p$-fold or simple      807
Eigenvalues, calculation by iterative method, matrices      1162
Eigenvalues, definition of      97 804 1015
Eigenvalues, numerical calculation      1054 1059 1090-1095 1161
Eigenvalues, numerical calculation, by iterative and by direct methods      1160-7
Eigenvalues, of matrices, connection with roots of algebraic equations      1171-2
Elasticity, plane problems of      912
Elasticity, problem in theory of      943
Electric current, differential equation      833 1128
Elementary symmetric functions      76
Elements of a set      82
Elimination method for solving linear algebraic equations      1146-60
ellipse      152-6 221
Ellipse, as a conic section      227
Ellipse, as a conic section, equation for polar      230
Ellipse, centres of curvature at vertices      156
Ellipse, centroid of      140
Ellipse, circumference, approximate calculation      139-40
Ellipse, circumference, table      140
Ellipse, constructions      153-6
Ellipse, definition      221
Ellipse, eccentricity      139 153 221
Ellipse, foci and focal radius      152 221
Ellipse, major and minor axes and vertices      152-3
Ellipse, Rytz construction      156
Ellipse, sector, area of      140
Ellipse, standard equation of      221
Ellipse, tangent or normal to      154
Ellipse, theorems      152-4
Ellipse, vertex circles      153
Ellipsoid, canonical and transformed equations      254
Ellipsoid, moment of inertia      148
Ellipsoid, oblate and prolate      148
Ellipsoid, real and virtual      254
Ellipsoid, volume and surface area      148
Ellipsoid, volume determined by repeated integration      612
Elliptic equations      884-901
Elliptic integral      589
Elliptic integral, complementary      590-1
Elliptic integral, complete of first and second kind      590-1
Elliptic paraboloid, equation      250
Elliptic point      364
Elliptic sector, area of      140
Elliptic sector, formula for area of      140
Empirical data, Fitting of curves to      1285-1301
Empirical regression curve      1287
Empty set      83
End point of vector      264
Entire transcendental function      961
Envelope of 1-parameter family of plane, curves      330-4
Envelope of 1-parameter family of plane, of surfaces      355
Epicycloid      168-72
Equality of tensors      292
Equations, algebraic, linear, solution by numerical methods      1146-60
Equations, algebraic, non-linear and transcendental, numerical solution      1168-1182
Equations, algebraic, of higher degrees      75-77
Equations, algebraic, solution by interpolation      1237-9
Equations, binomial      80-81
Equations, Biquadratic (or quartic)      79-80
Equations, cubic      77-79
Equations, differential      730-857 858-916
Equations, Euler      917-36; see below Equations Integral
Equations, Linear systems      70-75
Equations, non-linear systems, numerical solution      1180-2
Equations, quadratic      77
Equations, reciprocal      81-82
Equations, straight line      208-12 243
Equiangular spiral      177
Equicontinuous functions      668
Equidistant arguments, interpolation formulae      1225
Equidistant curves      334-5
Equipotential surfaces      270-1
Equitangential curve      343
EQUIVALENCE      39-40
Equivalence, of systems      70
Error(s), function      589
Error(s), law of      1315-7
Error(s), law of, Gaussian      1316
Error(s), mean square      1318
Error(s), propagation, law of      1320-1
Error(s), sum of squares      1287 1307
Error(s), systematic and random      1316
Estimation, confidence interval      1274 1277
Estimation, errors, absolute and relative      1242-4
Estimation, method of maximum likelihood      1277-9
Estimation, point and interval      1277
Estimation, theory of      1277-9
Estimation, unbiassed      1277
Euclidean algorithm      59
Euclidean space      996
Euler - Ostrogradski equation      1037
Euler - Poisson equation      1033
Euler coefficients      549
Euler constant      381 579 585
Euler equation, for an extremal in variational problem      1030-1
Euler equation, linear differential      784-5
Euler equation, special cases in calculus of variations      1026-9
Euler integral (function) of first kind      587
Euler integral (function) of second kind      584
Euler relation      957
Euler summability of series      674
Euler theorem on homogeneous functions      454-5
Euler theorem regarding curvature      367
Euler triangle      120-1
Euler triangle, formulae for      123-4
Events and probabilities      1245-8
Everet interpolation formula      1234-6
Everet interpolation formula, written in Horner form      1235
Evolutes of curves      335
exact differential equations      748-52
Existence and uniqueness theorems for solution in ordinary differential equations      731-8
Existence and uniqueness theorems for solution in partial differential equations      887 904 906 910
Explicit equation of a curve on a surface      348
Explicit equation of a plane curve      302
Explicit equation of a surface      344
Exponent of the power of a number      50
Exponential curve      181-3
Exponential equations      53
Exponential function      403
Extremal $n$-dimensional variety      1037
Extremal hypersurface      1037
Extremal of a variational problem      1030 1033 1037
Extremes of functions      430 476
Extremum, constrained      479
Extremum, of a functional      1022
Factorial $n$ symbol      55
Field of force of a unit charge at origin of coordinate system      272
Finite difference method      1084 1094 1109-24
Finite difference method, applied to solving Differential equations, partial      1109-24
Finite difference method, basic concepts      1109-24
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