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Kreyszig E. — Advanced engineering mathematics
Kreyszig E. — Advanced engineering mathematics



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Название: Advanced engineering mathematics

Автор: Kreyszig E.

Аннотация:

Introduces the Mathematica software program and its application for performing numerical calculations, symbolic calculations, and graphing to solve engineering problems. The guide contains 130 worked-out examples and 400 problems that correspond to chapters in the Advanced Engineering Mathematics textbook by the same author.


Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Издание: 9-th edition

Год издания: 2006

Количество страниц: 1246

Добавлена в каталог: 07.12.2009

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Inverse of a matrix      315 844
Inverse trigonometric functions      634
inversion      735
Investment      9 33
Irreducible      869
Irregular boundary      919
Irrotational      415 765
Isocline      10
Isolated singularity      707
Isotherms      758
Iteration for eigenvalues      872
Iteration for equations      787—794
Iteration, Gauss — Seidel      846 913
Iteration, Jacobi      850
Iteration, Picard      41
Jacobi iteration      850
Jacobian      436 733
Jerusalem, Shrine of the Book      814
JORDAN      316
Joukowski airfoil      732
Kirchhoff’s laws      92 973
Kronecker delta      210 A83
Kruskars algorithm      967
Kutta      892
Labeling      968
Lagrange      50
Lagrange identity of      383
Lagrange interpolation      798
Laguerre polynomials      209 257
Lambert’s law      43
LAPACK      778
Laplace      221
Laplace equation      407 465 536 579 587 910
Laplace integrals      512
Laplace limit theorem      1031
Laplace operator      408
Laplace transform      221 594
Laplacian      443 A73
latent root      324
Laurent series      701 712
Law of absorption      43
Law of cooling      14
Law of gravitation      385
Law of Large Numbers      1032
Law of mass action      43
Law of the mean      see “Mean value theorem”
LC-circuit      97
LCL      1068
Least squares      860 1084
Lebesgue      863
Left-hand derivative      484
Left-hand limit      484
Left-handed      378
legendre      177
Legendre differential equation      177 204 590
Legendre functions      177
Legendre polynomials      179 207 590 826
Leibniz      14
Leibniz convergence test      A70
Length of a curve      393
Length of a vector      365
Leonardo of Pisa      638
Leontief      344
Leslie model      341
Libby      13
Liebmann’s method      913
Likelihood function      1047
Limit of a complex function      615
Limit of a sequence      664
Limit of a vector function      387
Limit, cycle      157
Limit, left-hand      484
Limit, point      A90
Limit, right-hand      484
Limit, vector      386
Line integral      421 633
Lineal element      9
Linear algebra      271—363
linear combination      106 325
Linear dependence      49 74 106 108 297 325
Linear differential equation      26 45 105 535
Linear element      394 A72
Linear fractional transformation      734
Linear independence      49 74 106 108 297 325
Linear interpolation      798
Linear operator      60
Linear optimization      939
Linear programming      939
Linear space      see “Vector space”
Linear system of equations      287 833
Linear transformation      281 327
Linearization of systems of ODEs      151
Lines of force      751
LINPACK      779
Liouville      203
Liouville, Theorem      661
Lipschitz condition      40
LIST      957
Ljapunov      148
Local error      887
Local minimum      937
Logarithm      630 688 A60
Logarithmic decrement      69
Logarithmic integral      A66
Logarithmic spiral      399
Logistic population law      30
Longest path      959
Loss of significant digits      785
Lot tolerance per cent defective      1075
Lotka — Volterra population model      154
Lower control limit      1068
Lower triangular matrix      283
LTPD      1075
LU-factorization      841
M-test for convergence      969
Maclaurin      683
Maclaurin series      683
Maclaurin trisectrix      399
Magnitude of a vector      see “Length”
Main diagonal      274 309
Malthus’s law      5 31
Maple      779
Mapping      327 729
Marconi      63
Marginal distributions      1035
Markov process      285 341
Mass-spring system      61 86 135 150 243 252 261 342 499
Matching      985
Mathcad      779
Mathematica      779
Mathematical expectation      1019
MATLAB      779
Matrix, addition      275
Matrix, augmented      288 833
Matrix, band      914
Matrix, diagonal      284
Matrix, eigenvalue problem      333—363 863—882
Matrix, hermitian      357
Matrix, identity      see “Unit matrix”
Matrix, inverse      315
Matrix, inversion      315 844
Matrix, multiplication      278 321
Matrix, nonsingular      315
Matrix, norm      849 854
Matrix, normal      362 869
Matrix, null      see “Zero matrix”
Matrix, orthogonal      345
Matrix, polynomial      865
Matrix, scalar      284
Matrix, singular      315
Matrix, skew-Hermitian      357
Matrix, skew-symmetric      283 345
Matrix, sparse      812 912
Matrix, square      274
Matrix, stochastic      285
Matrix, symmetric      283 345
Matrix, transpose      282
Matrix, triangular      283
Matrix, tridiagonal      812 875 914
Matrix, unit      284
Matrix, unitary      357
Matrix, zero      276
Max-flow min-cut theorem      978
Maximum      937
Maximum, flow      979
Maximum, likelihood method      1047
Maximum, matching      983
Maximum, modulus theorem      772
Maximum, principle      773
Mean convergence      214
Mean value of a (an) analytic function      771
Mean value of a (an) distribution      1016
Mean value of a (an) function      764
Mean value of a (an) harmonic function      772
Mean value of a (an) sample      996
Mean value theorem      402 434 454
Mean-square convergence      214
Median      994 1081
Membrane      569—586
Meromorphic function      711
Mesh incidence matrix      278
Method of false position      796
Method of least squares      860 1084
Method of moments      1046
Method of steepest descent      938
Method of undetermined coefficients      78 117 160
Method of variation of parameters      98 118 160
Middle quartile      994
Minimum      937 942 946
Minitab      991
Minor      309
Mixed boundary value problem      558 587 759 917
Mixed triple product      381
Mixing problem      13 130 146 163 259
MKS system      Front cover
ML-inequality      644
MODE      542 582
Modeling      2 6 13 61 84 130 159 222 340 499 538 569 750—767
Modified Bessel functions      203
Modulus      607
Moebius      453
Moebius strip      453 456
Moebius transformation      734
Moivre’s formula      610
Molecule      912
Moment of a distribution      1019
Moment of a force      380
Moment of a sample      1046
Moment of inertia      436 455 457
Moment, central      1019
Moment, generating function      1026
Moment, vector      380
Monotone sequence      A69
Moore’s shortest path algorithm      960
Morera’s theorem      661
Moulton      900
Moving trihedron      see “Trihedron”
Multinomial distribution      1025
Multiple point      391
Multiplication of complex numbers      603 609
Multiplication of determinants      322
Multiplication of matrices      278 321
Multiplication of means      1038
Multiplication of power series      174 680
Multiplication of vectors      219 371 377
Multiplication rule for events      1003
Multiplicity      337 865
Multiply connected domain      646
Multistep method      898
Mutually exclusive events      998
nabla      403
NAG      779
Natural frequency      63
Natural logarithm      630 A60
Natural spline      812
Neighborhood      387 613
Nested form      786
NETLIB      779
networks      132 146 162 244 260 263 277 331
Networks in graph theory      973
Neumann, C.      201
Neumann, C., functions      201
Neumann, C., problem      558 587 917
Newton      14
Newton interpolation formulas      802 805 807
Newton law of cooling      14
Newton law of gravitation      385
Newton method      800
Newton second law      62
Newton — Cotes formulas      822
Newton — Raphson method      800
Neyman      1049 1058
Nicolson      924
Nicomedes      399
Nilpotent matrix      286
NIST      779
Nodal incidence matrix      277
Nodal line      574
Node      142 797
Nonbasic variables      945
Nonconservative      428
Nonhomogeneous differential equation      27 78 116 159 305 535
Nonhomogeneous system of equations      288 304
Nonlinear differential equations      45 151
Nonorientable surface      453
Nonparametric test      1080
Nonsingular matrix      315
Norm      205 326 346 359 365 849
Normal acceleration      395
Normal derivative      444 465
Normal distribution      1026 1047—1057 1062—1067 A98
Normal equations      860 1086
Normal form of a PDE      551
Normal matrix      362 869
Normal mode      542 582
Normal plane      398
Normal random variable      1026
Normal to a curve      398
Normal to a plane      375
Normal to a surface      447
Normal vector      375 447
Normal, asymptotically      1057
Normal, two-dimensional      1090
Null hypothesis      1058
Null matrix      see “Zero matrix”
Null space      301
Null vector      see “Zero vector”
Nullity      301
Numeric methods      777—934
Numeric methods, differentiation      827
Numeric methods, eigenvalues      863—882
Numeric methods, equations      787—796
Numeric methods, integration      817—827
Numeric methods, interpolation      797—816
Numeric methods, linear equations      833—858
Numeric methods, matrix inversion      315 844
Numeric methods, optimization      936—953
Numeric methods, ordinary differential equations (ODEs)      886—908
Numeric methods, partial differential equations (PDEs)      909—930
Nystrom method      906
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