Zienkiewicz O.C., Taylor R.L. Vol. 3. The finite - tiera.ru

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Wu, J. 67, 90; 102, 108, 112, 137; 202, 204, 207, 216; 223, 241 Wu, J.F. 102, 136 Wu, W. 102, 103, 137 Yagewa, G. 120, 124, 139 Yahia, D.D.D. 102, 137 Yang, C. 147, 165 Yiang, C.B. 67, 88 Yoshida, T. 223, 240 Yoshimura, T. 266, 273 Young, A.D. 211, 217 Yovanovich, M.M. 67, 87 Yu, C.C. 34, 61; 155, 166 Zalesiak, S.T. 50, 63 Zhang, Y. 109, 138 Zhu, J.Z. 57, 63; 102, 113, 126, 135, 136, 141; 169, 181, 213, 215 Ziegler, C.K. 237, 241 <strong>Zienkiewicz</strong>, O.C. 18, 19, 25, 26, 27, 28, 34, 38, 40, 41, 46, 54, 57, 59, 60, 61, 62, 63, 67, 67; 75, 77, 78, 81, 82, 89, 90; 97, 98, 99, 102, 105, 108, 109, 110, 113, 116, 118, 120, 123, 124, 125, 126, 129, 130, 132, 134, 135, 136, 137, 138, 139, 140, 141, 142; 154, 155, 159, 161, 162, 166, 167; 169, 174, 175, 177, 178, 181, 182, 183, 184, 185, 186, 187, 195, 198, 199, 200, 202, 203, 204, 207, 212, 213, 215, 216; 219, 222, 223, 224, 226, 227, 235, 239, 240, 241; 243, 244, 245, 246, 253, 255, 259, 260, 262, 266, 270, 271, 272, 273; 274, 280, 289, 289, 290 Author index 313
Page 1 and 2:
The Finite Element Method Fifth edi
Page 3 and 4:
The Finite Element Method Fifth edi
Page 5 and 6:
Dedication This book is dedicated t
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3.7 The performance of two- and sin
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...................................
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Volume 2: Solid and structural mech
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xiv Preface to Volume 3 this algori
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2 Introduction and the equations of
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10 Introduction and the equations o
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12 Introduction and the equations o
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14 Convection dominated problems We
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16 Convection dominated problems wh
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18 Convection dominated problems ch
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20 Convection dominated problems i.
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22 Convection dominated problems 2
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24 Convection dominated problems 2.
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26 Convection dominated problems ar
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28 Convection dominated problems Th
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30 Convection dominated problems co
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32 Convection dominated problems 2.
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34 Convection dominated problems ha
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36 Convection dominated problems an
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38 Convection dominated problems ac
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40 Convection dominated problems An
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42 Convection dominated problems U
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44 Convection dominated problems (a
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46 Convection dominated problems sp
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48 Convection dominated problems ag
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50 Convection dominated problems To
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52 Convection dominated problems C
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56 Convection dominated problems an
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60 Convection dominated problems Ma
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62 Convection dominated problems 47
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3 A general algorithm for compressi
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66 A general algorithm for compress
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92 Incompressible laminar ¯ow Cons
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94 Incompressible laminar ¯ow and,
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96 Incompressible laminar ¯ow V/V
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98 Incompressible laminar ¯ow The
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100 Incompressible laminar ¯ow 1.5
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102 Incompressible laminar ¯ow p 1
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104 Incompressible laminar ¯ow �
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106 Incompressible laminar ¯ow x 2
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108 Incompressible laminar ¯ow Thi
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114 Incompressible laminar ¯ow (a)
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116 Incompressible laminar ¯ow (b)
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118 Incompressible laminar ¯ow wit
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120 Incompressible laminar ¯ow The
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122 Incompressible laminar ¯ow Fig
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124 Incompressible laminar ¯ow and
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126 Incompressible laminar ¯ow U U
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128 Incompressible laminar ¯ow C L
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130 Incompressible laminar ¯ow are
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132 Incompressible laminar ¯ow sha
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134 Incompressible laminar ¯ow Fig
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136 Incompressible laminar ¯ow 28.
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138 Incompressible laminar ¯ow 71.
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140 Incompressible laminar ¯ow 114
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142 Incompressible laminar ¯ow 153
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144 Free surfaces, buoyancy and tur
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170 Compressible high-speed gas ¯o
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7 Shallow-water problems 7.1 Introd
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220 Shallow-water problems reduced
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222 Shallow-water problems Approxim
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224 Shallow-water problems These si
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226 Shallow-water problems h = 2 η
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228 Shallow-water problems Surface
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230 Shallow-water problems FL: 578
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232 Shallow-water problems B Fig. 7
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234 Shallow-water problems Time = 0
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236 Shallow-water problems Fig. 7.1
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238 Shallow-water problems where no
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240 Shallow-water problems 14. T.D.
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8 Waves Peter Bettess 8.1 Introduct
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244 Waves the familiar form where
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246 Waves of 10 nodes or thereabout
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248 Waves and the Astley wave envel
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250 Waves agreement with the analyt
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252 Waves Fig. 8.3 General wave dom
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254 Waves Relative errors (%) 10 8
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256 Waves (The indirect boundary in
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258 Waves where m is the number of
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260 Waves Fig. 17.6 of Volume 1. La
Page 275 and 276: 262 Waves to using such coordinate
Page 277 and 278: 264 Waves r/a 5 4 3 2 1 0 0 2 4 6 8
Page 279 and 280: 266 Waves 8.16 Three-dimensional ef
Page 281 and 282: 268 Waves wave elevations in shallo
Page 283 and 284: 270 Waves integrals. Preliminary re
Page 285 and 286: 272 Waves 39. R.J. Astley. FE mode
Page 287 and 288: 9 Computer implementation of the CB
Page 289 and 290: 276 Computer implementation of the
Page 305 and 306: 292 Appendix A Again substituting t
Page 307 and 308: 294 Appendix B As usual the domain
Page 309 and 310: 296 Appendix B 5. While the piecewi
Page 311 and 312: Appendix C Edge-based ®nite elemen
Page 313 and 314: Appendix D Multigrid methods It is
Page 315 and 316: Appendix E Boundary layer±inviscid
Page 317 and 318: 304 Appendix E In Fig. E.2, Cp is t
Page 320 and 321: Author index Page numbers in bold r
Page 322 and 323: Gerdes, K. 259, 264, 265, 272 Ghia,
Page 324 and 325: Nakos, D.E. 146, 165 Narayana, P.A.
Page 328 and 329: a posteriori error indicators, 244
Page 330 and 331: CheÂ zy, 221, 245 Chorin split, 67
Page 332 and 333: Diagonal term: lower, 80 stabilizin
Page 334 and 335: Estuary: Severn, 226±236 Euler bou
Page 336 and 337: ¯ow of, 3 ideal, 3, 7, 170 incompr
Page 338 and 339: Law: conservation, 13 exponential,
Page 340 and 341: Non-standard weighting, 28 Normals:
Page 342 and 343: Residuals, 287 interpolation of, 30
Page 344 and 345: Static in®nite elements, 260 Stati
Page 346 and 347: Upwind Petrov±Galerkin, streamline
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