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Ding H., Chen W., Zhang L. — Elasticity of Transversely Isotropic Materials
Ding H., Chen W., Zhang L. — Elasticity of Transversely Isotropic Materials



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Название: Elasticity of Transversely Isotropic Materials

Авторы: Ding H., Chen W., Zhang L.

Аннотация:

This book presents a comprehensive and systematic analysis of problems of transversely isotropic materials that have wide applications in civil, mechanical, aerospace, materials processing and manufacturing engineering. Various efficient methods based on three-dimensional elasticity are developed under a unified framework, including the displacement method, the stress method, and the state-space method. In particular, a three-dimensional general solution is derived to solve practical problems such as the infinite space, half-space, bimaterial space, layered medium, bodies of revolution, thermal stresses and three-dimensional contact. Exact and analytical solutions are also derived for static and dynamic problems of plates and shells, which may be used as the benchmarks for numerical or approximate analysis. Coupling effects of inner/outer fluids and surrounding elastic media on the free vibration cylindrical and spherical shells are discussed in detail. New state-space formulations are established for the analysis of rectangular plates and spherical shells, from which two independent classes of vibrations can be easily clarified.


Язык: en

Рубрика: Физика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Издание: 1st edition

Год издания: 2006

Количество страниц: 435

Добавлена в каталог: 16.11.2009

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
State-space method      33 247 266 268 280 315
Static problem      25 30 44 66 165 192
Strain energy density      10 11
Strain method      30
Strain tensor      2
Strain-displacement relations      4 55
Stress concentration      99 101 139
Stress field      15 94 102 183 375 376 379
Stress functions      55 56 366 379
Stress intensity factor      199 226
Stress method      29 30 54
Stress state      59 101 150 376
Stress tensor      2 4
Stress-strain relationship      1 13
Summation convention      3
Surface deflection      224
Surface settlement      112 117 118
Surface spherical harmonics      391
Surrounding medium      322
Tangential plane      205-207
Taylor's series      205 313 350
Temperature change      23 25 43 183 247 271 284 327
Temperature field      183 187 189 200 202
Tensor form      1 2 5 7 21
Theory of elasticity      107 247 283 336 353 376 377 379
Thermal deformation      25 183 200
Thermal effect      25 267 268
Thermal expansion coefficients      25
Thermal moduli      25
Thermal stress      183 186 374 377 378
Thermoelasticity      25 189 191 200
Thickness-shear      254 256 264 283 284 296-298 301
Torsion      52 175 179
Torsional vibration      283 285-288 290 291 339 342 343
Total potential energy      358
Traction-free condition      162 285 300 305 314 331
Traction-free surface      282
Transcendental equation      279 350-352
Transfer matrix      33 272 279 314 368 378
Transformation rule      3
Translatory displacement      209
Transverse isotropy      67 107 133 141 219 255 376 379
Transverse wave      303 321
Transversely isotropic elasticity      1 29 257 266-268 378
Transversely isotropic half-space      79 107 112 117-119 162 215 216 224 230 236 376 379 380
Transversely isotropic material      16 19 22 23 27 38 45 75 78 98 118 155 183 205 216 217 219 220 242 245 250 274 275 283 304 308 315 375 377-382
Transversely isotropic medium      310 375 376 378 382
Transversely isotropic plate      274 380
Transversely isotropic solid      71 93 374 378
Trial-and-error method      71 376 378
Trigonometric function      163 249 258
Uncoupled vibration      349 351 360 361
Unified fundamental solutions      78
Unified point force solution      71
Unified solution      74 75 78 107 111 112 117-119 162 374 375
Uniform stress field      94
Uniform tension      101 149
Velocity of sound in fluid      316
Velocity potential      316 345 347
Vibrational mode      263 274 280
Wave length      322
wave number      256 285 301 322 345 387
wave velocity      322
Winkler model      357-359 361 384
Young's modulus      21 157 274
1 2
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