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Morse P.M. — Methods of theoretical physics
Morse P.M. — Methods of theoretical physics



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Название: Methods of theoretical physics

Автор: Morse P.M.

Язык: en

Рубрика: Физика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Количество страниц: 997

Добавлена в каталог: 05.05.2013

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Предметный указатель
Green’s functions, in abstract vector space, and Hermitian operators      883
Green’s functions, in abstract vector space, and non — Hermitian operators      884
Green’s functions, in abstract vector space, and reciprocity      882
Green’s operator      881 912
Green’s operator, expansion of      883 886
Green’s Theorem      803
Green’s theorem, generalization of      870
Green’s theorem, vector      1767
Grid potential      1234
Hamilton — Jacobi equations      292
Hamilton — Jacobi equations, and angle and action variables      294
Hamilton — Jacobi equations, and Schroedinger equation      1106
Hamiltonian density      304 319 342
Hamiltonian density, for diffusion equation      344
Hamiltonian density, for Dirac equation      336 346
Hamiltonian density, for elastic field, anisotropic      325 345
Hamiltonian density, for elastic field, isotropic      322 345
Hamiltonian density, for electromagnetic field      328 345
Hamiltonian density, for fluids, compressible      312 343
Hamiltonian density, for Klein — Gordon equation      317 344
Hamiltonian density, for Proca equation      221
Hamiltonian density, for Schroedinger equation      316 344
Hamiltonian density, for string      304 343
Hamiltonian density, table      343—346
Hamiltonian, and energy      282
Hamiltonian, and Hamilton’s canonical equation      283
Hamiltonian, and quantum theory      242—244 250—251 1638
Hamiltonian, and quantum theory, time-dependent      251—254
Hamilton’s canonical equation      283
Hamilton’s canonical equation, and impedance      284
Hamilton’s canonical equations for fields      319
Hamilton’s canonical equations for fields, for electromagnetic field      328
Hamilton’s canonical equations for fields, for Schroedinger equation      315
Hamilton’s canonical equations for fields, for string      304 342
Hamilton’s canonical equations for fields, for vector fields      319
Hamilton’s principle      280
Hamilton’s principle, and Lagrange equation of motion      281
Hankel functions, of first kind      623
Hankel functions, of first kind, and Bessel functions of first kind      624
Hankel functions, of first kind, and Green’s functions      823
Hankel functions, of first kind, and Green’s functions, expansion of, in eigenfunctions      827
Hankel functions, of first kind, and Green’s functions, expansion of, in plane waves      823
Hankel functions, of first kind, asymptotic formula      622 630 631
Hankel functions, of first kind, integral representation of      623
Hankel functions, of first kind, spherical      622 (see also Bessel functions; Neumann functions)
Hankel functions, of second kind      624
Hankel functions, of second kind, and Bessel functions of first kind      624
Hankel functions, of second kind, asymptotic formula for      630 631
Hankel functions, of second kind, integral representation of      624 (see also Bessel functions; Neumann functions)
Hankel transforms      944 962 994
Harmonic oscillator, classical, two-dimensional      292
Harmonic oscillator, quantum, coupled      1718
Harmonic oscillator, quantum, one-dimensional      244—247 1640—1644
Harmonic oscillator, quantum, one-dimensional, eigenfunctions for      246
Harmonic oscillator, quantum, one-dimensional, energy levels of      245
Harmonic oscillator, quantum, one-dimensional, factorization of equation      729
Harmonic oscillator, quantum, one-dimensional, in momentum space      1650
Harmonic oscillator, quantum, one-dimensional, perturbation of      1649
Harmonic oscillator, quantum, three-dimensional      1662
Harmonic oscillator, quantum, three-dimensional, in electric field      1677
Harmonic oscillator, quantum, three-dimensional, momentum wave functions for      1679
Harmonics, ellipsoidal      1306
Harmonics, sectoral      1264
Harmonics, spherical      1264 1463
Harmonics, spherical, complex      1463
Harmonics, spherical, Ferrer’s      1286
Harmonics, spherical, Hobson’s      1286
Harmonics, tesseral      1264
Harmonics, toroidal      1302 1329
Harmonics, vector, spherical, table      1898
Harmonics, vector, table      1900
Harmonics, zonal      1264 1326 1463
Heat flow      173
Heat flow, and analytic functions      1219 1226 1227
Heat flow, diffusion constant for      173
Heat flow, in bar, long      1257
Heat flow, in cylinder, circular      1190 1259
Heat flow, in cylinder, D-shaped      1234
Heat flow, in cylinder, elliptic      1204
Heat flow, in rectangular prism      1178 1258
Heat flow, in sound propagation      268
Heat flow, in sphere      1604
Heat flow, transient      1585 1590
Heating, radiative      1588
Heisenberg equation of motion      87
Helium atom      1734
Helium, liquid      1746
Helmholtz equation, scalar      125 306 1360—1582
Helmholtz equation, scalar, for string, vibrating      125
Helmholtz equation, scalar, Green’s function for      see Green’s function
Helmholtz equation, scalar, Lagrange density for      306
Helmholtz equation, scalar, separability      494 519 646—648
Helmholtz equation, scalar, separability, table of separable coordinates      656—666
Helmholtz equation, scalar, variational method for      1112—1114 1132
Helmholtz equation, scalar, variational method for, for radiation problems      1136
Helmholtz equation, scalar, variational method for, for scattering      1134 (see also Wave equation scalar)
Helmholtz equation, vector      see Vector Helmholtz equation
Helmholtz resonator, scattering from      1490
Hermite functions      786
Hermite functions, and harmonic oscillator      246 1640
Hermite functions, and integral equations      935 948
Hermite functions, and Mathieu functions      1416
Hermite functions, and Weber functions      1403
Hermite functions, factorization of equation for      789
Hermite functions, integral equation for      904
Hermitian adjoint      83 772
Hermitian kernel      992
Hermitian operators      83 772 880
Hermitian operators, eigenvalues of, reality      728 773
Hermitian operators, eigenvectors for      774
Hermitian operators, positive definite      774
Hermitian operators, variational principle and      1109
Hilbert transforms      372 944
Hill’s determinant      560
Hole in infinite plane, diffraction by      1520
Homogeneous boundary conditions      679
Homogeneous boundary conditions, and eigenfunctions      713
Homogeneous differential equation      493
Homogeneous integral equation      949—959
Homogeneous integral equation, and Fourier transforms      966 978
Homogeneous integral equation, and Mellin transforms      976
Homogeneous integral equation, and Volterra equation      920
Horn, exponential      1354
Huygens’ principle      847
Hydrogen atom      270 632 1663 1738
Hylleraas coordinates      1737
Hyperbolic coordinate system and Laplace equation      1209
Hyperbolic equations      681
Hyperbolic equations, and Cauchy boundary conditions      683 704
Hyperbolic equations, and Dirichlet boundary conditions      686 704
Hyperbolic equations, and Neumann boundary conditions      686 704
Hyperbolic equations, difference equation for      695 703
Hyperbolic equations, normal form of      682
Hyperbolic equations, solution of      685
Hyperbolic functions      1320
Hypergeometric function, confluent      see Confluent hypergeometric function
Hypergeometric functions      541—547 587 593
Hypergeometric functions, analytic continuation      545 582 591
Hypergeometric functions, and Euler transform      588
Hypergeometric functions, confluent form of      551
Hypergeometric functions, equation for      542
Hypergeometric functions, functions expressible by      544
Hypergeometric functions, functions expressible by, Gegenbauer polynomials      547 601 783
Hypergeometric functions, functions expressible by, Jacobi polynomials      780
Hypergeometric functions, functions expressible by, Legendre      544 548 595 598 601
Hypergeometric functions, functions expressible by, Tschebyscheff      544
Hypergeometric functions, generalized      473
Hypergeometric functions, integral representations of      580 588 592 593 669
Hypergpometric functions, integral representations of, for second solution      592
Hypergpometric functions, joining equation for      546 581 591
Hypergpometric functions, series for      388 542
Hypergpometric functions, series for, and Euler’s algorithm      397
Hypergpometric functions, series for, on circle of convergence      388
Hypergpometric functions, table of properties      668—671
Idemfactor      57
Image space in scattering      1383
Images      812—816
Images, and analytic functions      371
Images, and bipolar coordinates      1180
Images, and boundary conditions      686
Images, and eigenfunctions      817
Images, and elliptic functions      1240
Images, and Green’s function      812—816 848
Images, and Poisson integral formula      373 814
Images, and polar coordinates      1189
Images, for concentric cylinders      1242
Images, for cylinder      1233
Images, for diffusion equation      862 1587 1593
Images, for Dirichlet conditions      812
Images, for Neumann conditions      813
Images, for parabolic coordinates      1208
Images, for parallel plates      814—816 1240
Images, for rectangular prism      1243
Images, for sphere      1276 1317
Images, periodic distribution of      1240
Images, series of      814
Impedance, acoustic      310 1349 1367
Impedance, acoustic, for Helmholtz resonator      1492
Impedance, analogous for sound waves in tube      1355
Impedance, and analytic functions      372
Impedance, and Hamilton’s canonical equations      284
Impedance, and reactance      300
Impedance, and resistance      300
Impedance, and resonant frequencies      287
Impedance, boundary      1366 1814 1817
Impedance, boundary, and reflection from lined duct      1522
Impedance, boundary, and scattering from sphere      1489
Impedance, characteristic      220
Impedance, characteristic, for dissipative systems      299
Impedance, driving point      130
Impedance, driving point, for waves on bar      1845
Impedance, dyadic      285 333
Impedance, dyadic, for elastic media      325
Impedance, dyadic, for vector waves      1815
Impedance, effective, for klystron      1862
Impedance, effective, for membrane in circular duct      1455
Impedance, effective, for piston in sphere      1483
Impedance, effective, for rectangular duct, with constriction      1447
Impedance, effective, for rectangular duct, with elbow bend      1451
Impedance, effective, for string      128
Impedance, effective, for transverse wave, electric      1822 1833
Impedance, effective, for transverse wave, magnetic      1822 1833
Impedance, effective, for vibrating sphere      1480
Impedance, effective, hole in Helmholtz resonator      1492
Impedance, field      1394
Impedance, for multipole radiation      1868 1869
Impedance, input      285
Impedance, input, for electromagnetic waves in duct      1827
Impedance, mechanical      128
Impedance, of medium      151
Impedance, principal values of      285
Impedance, radiation      899
Impedance, transfer      285
Impedance, transverse mechanical      129
Impedance, transverse mechanical, of tube      1460
Impedance, wave      128 141 220 310
Impulse function      1338
Impulse function, and Green’s functions      1342
Impulse function, for circle, wave inside      1373
Impulse function, for string, with elastic support      1343
Impulse function, for string, with nonrigid support      1346
Impulse function, for tube, sound waves in      1351
Incident plane      1813
Incoherent scattering      1496
Incompressible fluid flow      153 154
Incompressible fluid flow, and Bernoulli’s equation      161
Incompressible fluid flow, and Laplace equation      155
Incompressible fluid flow, source for      153 161
Incompressible viscous flow      153 (see also Incompressible fluid flow)
Indefinite kernel      905 916
Independent solutions of differential equations      524
Index of refraction      1815
Index of refraction, and scattering from sphere      1486
Indicial equation for differential equations      532
Inductance, analogous, for sound waves in tube      1356
Induction, magnetic      202
Inelastic scattering      1740
Inequalities, Bessel      82
Inequalities, in variation-iteration method      1139
Inequalities, Schwarz      82
Inertance of orifice      1295
Inertance of orifice, and effective mass      1295
Infinite product, for gamma functions      421
Infinite product, for integral functions      384
Inhomogeneous boundary conditions      679
Inhomogeneous boundary conditions, differential equations      493
Inhomogeneous boundary conditions, differential equations, solution of      529
Inhomogeneous equations, variational principle for      1111
Inhomogeneous Fredholm integral equation      959 993
Inhomogeneous Fredholm integral equation, and Fourier transforms      965
Inhomogeneous Fredholm integral equation, and Laplace transforms      972
Inhomogeneous Fredholm integral equation, and Mellin transforms      977
Inhomogeneous Fredholm integral equation, and Wiener — Hopf equation      990
Inhomogeneous partial differential equations      792
Inhomogeneous partial differential equations, solution of      806 836 859
Inhomogeneous vector Helmholtz equation      1770
Initial-value problems for scalar wave equation      843—847
Initial-value problems for scalar wave equation, D’Alembert's solution of      844
Initial-value problems for scalar wave equation, for telegraphy equation      868
Initial-value problems for scalar wave equation, for two dimensions      845
Initial-value problems for scalar wave equation, Poisson’s solution of      847
Input impedance      285
Integral equations      896—996
Integral equations, adjoint      919
Integral equations, and Fourier transforms      942 960—992
Integral equations, and Laplace transform      942 972
Integral equations, and Mellin transform      942 976
Integral equations, for distribution functions      1617
Integral equations, for distribution functions, and Milne equation      182 985—990 1617 1624
Integral equations, for distribution functions, for diffuse emission and reflection      182 1621
Integral equations, for distribution functions, for uniform scattering      182
Integral equations, for eigenfunctions      903
Integral equations, for ellipsoidal harmonies      1309
Integral equations, for Mathieu equation      634
Integral equations, for moment problem      947
Integral equations, for propagation in ducts      1516 1522
Integral equations, for radiation      1540
Integral equations, for radiation, from circular duct      1530
Integral equations, for scattering      1068 1072 1545
Integral equations, for scattering, and Born approximations      1073
Integral equations, for scattering, for amplitude, scattered      1077
Integral equations, for scattering, for boundary perturbations      1070
Integral equations, for scattering, Fredholm series for      1078
Integral equations, for Schroedinger equation      1071
Integral equations, Fredholm, of first kind      905 925—949
Integral equations, Fredholm, of second kind      904 949—960
Integral equations, in abstract vector space      907
Integral equations, Integral equations, general properties of      907—925
Integral equations, Milne      182 985—990 1617 1624—1628
Integral equations, table of properties      992—996
Integral equations, variational principle for      912 914 1120
Integral equations, Volterra      905 920 972
Integral equations, Wiener — Hopf method for      978—992
Integral functions      382 481
Integral functions, infinite product for      385
Integral representation for solutions, of differential equations      577—646
Integral representation for solutions, of differential equations, and adjoint      583
Integral representation for solutions, of differential equations, and Euler transform      585
Integral representation for solutions, of differential equations, and functional series      574
Integral representation for solutions, of differential equations, and power series      578
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