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Sokolnikoff I.S. — Mathematical Theory of Elasticity
Sokolnikoff I.S. — Mathematical Theory of Elasticity



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Название: Mathematical Theory of Elasticity

Автор: Sokolnikoff I.S.

Язык: en

Рубрика: Механика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1956

Количество страниц: 476

Добавлена в каталог: 27.03.2008

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Platrier, C.F.F.      276
Pohlhausen, K      170
Poincare, H.      64
Poisson, integral of      165
Poisson’s ratio      68
Poisson’s ratio, measurement of      111
Poschl, T.      208 275 302
potential energy      90 280
Potential energy, minimum principle of      278 313
Potential energy, of twisted shaft      282
Prandtl, L.      131
Principal strain      13 15
Principal strain, axes of      67
Principle, of D’Alembert      82
Principle, of minimum energy      278 312
Principle, of minimum stress      286
Principle, of Saint-Venant      95
Principle, of superposition      5 28 79
Privaloff, I.I.      131
Proportional limit      58
Pure deformation      2 18 19
Pure shear      11
Quadric, of deformation      11
Quadric, of stress      46
Rad6, T.      131
Rayleigh — Betti Theorem      297
Rayleigh — Ritz method      304
Rayleigh — Ritz method, applications of      305 308
Rayleigh — Ritz method, estimates of error in      324
Reciprocal theorems      297 302 303
Reichenbacher, H.      190
Reissner, E.      43
Relaxation of boundary conditions      329
Residues      157
Riemann’s theorem      168
Rigid body motion      2 5 19
Rigid body motion, conditions for      6
Rigidity, flexural      111
Rigidity, flexural, modulus of      69
Rigidity, flexural, torsional      125
Ritz, W.      304 323
Ritz’s method      304
Ritz’s method, applications of      305 308
Ritz’s method, estimates of errors in      324
Riz, P.M.      33 274 275
Rotation, components of      7 19 20 21 23
Rothe, R.      170
Ruchadze, A.K.      275 276
Saint-Venant, B.      27 95
Saint-Venant, principle of      95 99 209
Saint-Venant, semi-inverse method of      100
Salet, G.      191 209
Schaefer, C      91 95
Schwarz — Christoffel transformation      169
Schwarz, H.A.      169
Schwarz’s formula      163 165
Section modulus      268
Seth, B.R.      33
Shear      10 38
Shear, maximum      52 54
Shear, modulus of      69
Shearing, force      266
Shearing, lines of      130
Shearing, strain      22
Shearing, stress      10 38 52 54
Shepherd, W.M.      243 252
Shermann, D.L.      92
Shortley, G.H.      337 342 344
Simply connected regions      25
Skew symmetry      6
Smirnov, V.I.      169
Sokolnikoff, E.S.      see “Sokolnikoff I.S.”
Sokolnikoff, I.S.      127 154 180 184 186 210
Sonntag, R.      212
Southwell, R.V.      24 28 41 45 54 96 117 127 191 195 196 208 344
Specht, R.D.      184
Statically determinate systems      270 273
Stenin, N.      169
Stevenson, A.C      228 243
Strain energy      83 87 278 284
Strain energy, in a bent beam      118 292
Strain energy, of deviation      117
Strain energy, of dilatation      118
Strain energy, of distortion      118
Strain energy, of twisted beam      282
Strain, analysis of      1—34
Strain, components of      20 29 30
Strain, description of      29
Strain, deviations in      117
Strain, finite      28 89
Strain, homogeneous      4 8 33
Strain, infinitesimal      28
Strain, invariants of      17
Strain, notations for      23
Strain, plane      22
Strain, principal      13
Strain, quadric of      11
Strain, shearing      21 200
Strain, tensor      8 19 20 31 199
Stress, actual      57
Stress, analysis of      35—56
Stress, concentration of      189 191
Stress, deviations in      117
Stress, examples of      54
Stress, function in torsion      127 129
Stress, invariants of      45 50
Stress, maximum      52 54
Stress, nominal      57
Stress, normal      38 52 55
Stress, notations for      40
Stress, plane      56
Stress, principal      49
Stress, quadric of      46
Stress, shearing      38 55
Stress, tensor      37 50
Stress, tensor, symmetry of      43
Stress, tensor, transformation of      44
Stress, ultimate      58
Stress, units for      49
Stress-strain relations      57—96
Stress-strain relations, for isotropic bodies      70 72 191
Subharmonic functions      130
Sunatani, C      190
Superposition      5 28 79
Synge, J.L.      273
Taylor, G.I.      187 262
Tension      55
Tensors, alternating      36
Tensors, cartesian      13
Tensors, strain      8 31
Tensors, stress      37 50
Tensors, transformation of      44 45
Thiel, A.      190
Thirring, H.      204
Thum, A.      191 209
Timoshenko, S.      17 23 24 28 41 54 71 83 91 95 96 107 111 116 118 127 142 150 187 189 191 195 196 208 212 242 261 262 272 309
Titchmarsh, E.C      163
Torsion analogies      131 132 187 191 195
Torsion problem, solution by, collocation method      317
Torsion problem, solution by, conformal mapping      170
Torsion problem, solution by, electrical analogies      191
Torsion problem, solution by, Galerkin’s method      308 315
Torsion problem, solution by, hydrodynamic analogies      191
Torsion problem, solution by, least-squares method      318
Torsion problem, solution by, membrane analogies      131 132 187 195
Torsion problem, solution by, Ritz’s method      305
Torsion problem, solution by, Trefftz’s method      333 (see also “Beams”)
Torsion, of anisotropic beams      274
Torsion, of beams with variable cross section      205 212 275
Torsion, of cardioid      170 215
Torsion, of circular beams      119
Torsion, of circular beams, with grooves      111
Torsion, of compound beams      276
Torsion, of conical shafts      208
Torsion, of curved beams      275
Torsion, of cylinders      121 305 312 328
Torsion, of elliptical bourns      134 196
Torsion, of hollow beams      191 194 190
Torsion, of initially twisted beams      271
Torsion, of inverse of an ellipse      183
Torsion, of lemniscatc      178
Torsion, of nonisotropic beams      212 217 274
Torsion, of polygonal beams      186 187 275 316
Torsion, of rectangular beams      143 308 317 318 320 333 33S
Torsion, of regions hounded by circular axes      177 180 181
Torsion, of semicircular beam      181
Torsion, of triangular beams      139 143
Torsional rigidity      125 141 175 189
Trayer, G.W.      187 191 195 217
Trefftz, E.      12 23 41 45 54 71 83 91 95 117 127 186 201 203 305 328
Trefftz’s method      329
Trefftz’s method, application of, to torsion problem      333
Twist, angle of      119
Twist, angle of, local      220 257
Ultimate stress      58
Uniqueness of solution      79 92
Vantorin, V.D.      276
Variational methods      277—345
Variational methods, of Galerkin      313
Variational methods, of Kantorovitch      315
Variational methods, of Rayleigh      304
Variational methods, of Ritz      304
Variational methods, of Trefftz      329
Vekoua, I.      276
Virtual work, theorems on      284 314
Voigt, W.      64 101
Volterra, V.      27 204
von Mises, R.      96
Walker, M.      170
Watson, G.N.      154 210
Weber, C      141
Weber, E.      190
Webster, A.G.      17 24 89 91 127
Weller, R.      337 342
Westergaard, H.M.      81
Whittaker, E.T.      154
Williams, D.      296 302
Wolf, K.      212
Work and reciprocity theorems      297
Work, rate of doing      83 90
Work, rate of doing, virtual      284 314
Yield point      58
Young’s modulus      68 111
Zanaboni, O.      96
Zvolinsky, N.V.      33 212 274
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