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Rutherford D.E. — Vector methods. Applied to differential geometry, mechanics, and potential theory
Rutherford D.E. — Vector methods. Applied to differential geometry, mechanics, and potential theory



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Название: Vector methods. Applied to differential geometry, mechanics, and potential theory

Автор: Rutherford D.E.

Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1959

Количество страниц: 142

Добавлена в каталог: 21.10.2012

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Acceleration, components of      37 49 50
Angular velocity      47
Asymtotic lines, directions      33
Axis of dipole      89
Axis of magnet      83
Bernoulli’s equation      106
Bessel’s equation, functions      121
Binormal      18
Boscovitch’s hypothesis      45 58
boundary conditions      114 117 119
Canonical equations      23
Central Axis      42
Centrifugal force      50
Circulation      108
components      3
Conduction of heat      117
Conductor      97
Conservation of energy      57 130 131
Conservation of momentum      129
Conservative field      56
Continuity equation      105
Coordinates, curvilinear      26
Coordinates, cylindrical      72 121
Coordinates, orthogonal      70
Coordinates, spherical      72 118
Coriolis force      50
Coulomb’s law      83 100
Couple      40
Curl      63 124
Current      97
Curvature, average; Gaussian      31
Curvature, line of      30
Curvature, principal radius of      30
Curvature, radius of      21
Curvature, spherical      21
Curves, geometry of      16
Curvilinear integral      61
Dielectric      97
Dielectric, constant      99
Dipole      84 89
Dipole, distributions      90 91
Dipole, two-dimensional      92
Direction cosines      4
Displacement      99
distribution,      92
Distribution, due to a given, potential      114
Distribution, potential due to a given      88
Divergence      66 124
Doublet      84
d’Alembert’s principle      58
Electromagnetic equations      126
Electrostatic problem      116
Elliptical points      33
Energy, conservation of      57 130 131
Energy, kinetic      45 54
Energy, potential      56
Equipotential surfaces      93
Euler’s equations      52
Euler’s hydrodynamical equations      105
Euler’s theorem      33
Field of force      55
Field, line; tube      80
Field, vector      61
Fourier series      117
Frenet’s formulae      19
Fundamental quadratic forms      28 134
Fundamental quadratic forms, Gauss’s law      82
Gauss’s theorem      74
Gradient      60 124
Gravitation, Newton’s law of      83
Gravitational field      82
Green’s reciprocal theorem      76
Green’s Theorem      75
Heat, conduction of      117
Helix      23
Hyperbolic points      33
Insulator      97
Intensity      83 98
Intrinsic equations      22
Irrotational field      65
Kepler’s second law      49
Laplace’s equation      85 111
Laplace’s equation, special solutions of      117—120
Legendre’s equation, functions      118
Length of a vector      1
Line of curvature      30
Line, equation of a      11
Line, integral      61
Localised vector      38
Lorentz equations      126
Lorsntz transformation      129
Magnetic, particle      83
Magnetic, shell      91
Mass, centre      42
Mass, relative, rest      130
Meusnier’s theorem      30
Moment of a couple      40
Moment of a magnet      83
Moment of a vector      38
Moment of inertia      51—54
Moment of momentum      44 45 51 54
Momentum      37 44
Momentum, conservation of      129
Momentum, moment of      44 45 51 54
Motion, equations of      37 46 52
Natural equations      22
Newton’s law of gravitation      83
Newton’s laws of      37 43
Newton’s laws of motion      37 43
Newton’s laws of, Moving axes      47—52
Newton’s laws of, Moving trihedral      19
Operator, “$\nabla$      60 68 69
Operator, “\square”      124
Orthocentric tetrahedron      13
Osculating plane      17
Parabolic points      33
Paraboloid of revolution      34
Parallelogram law      1 37
Parametric lines      26
Pitch      42
Plane, equation of a      12
Poinsot’s central axis      42
Poisson’s equation      85
Polarisation      98
Position vector      11
Potential      78
Potential of a conductor      97
Potential, due to a dipole      89
Potential, due to a magnetic shell      91
Potential, due to a source      88
Potential, due to a vortex filament      108
Potential, due to special distributions      88—92
Potential, electrostatic      79
Potential, evaluation of      116—120
Potential, gravitational      79
Potential, magnetic      79
Potential, properties of      113
Potential, vector      96
Potential, velocity      79
Principal, axes      54
Principal, directions      30
Principal, normal      18
Products of inertia      51—54
Products of vectors      5—9 123 124
Relative mass      130
Relativity      126 129
Rest mass      130
Resultant      2
Scalar, product      5 123
Sink      81
Solenoidal      68
Source      81
Source, distributions      84 88
Source, strength      82
Source, two-dimensional      92
Stationary field      80
Steady field      80
Stokes’s theorem      74
Stream lines      80 102
Strength of a source      82
Strength of a tube      81
Sum of vectors      2
Surface, distributions      85 89
Surface, integral      65
Surfaces, geometry of      26
Tangent      17
Tangent, piano      27
Torsion      20
Triple products      8 9
Uniqueness theorem      112
Unit, binormal      19
Unit, line      81
Unit, principal normal      19
Unit, tangent      17
Unit, tube      81
Vector      1
Vector, field      61
Vector, localised      38
Vector, potential      96
Vector, product      6 124
Velocity, components of.      37 49
Velocity, potential      79
Velocity, vector      61 79 82 102
Virtual work      55
Volume distributions      84 88 90
Vortex lines      102
Vorticity      62 102 107
Wave equation      120
Work      55
World vector      123
Wrench      42
Zero vector      1
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