The Finite Element Method for EngineersJohn Wiley & Sons, 7 sept. 2001 - 744 pages A useful balance of theory, applications, and real-world examples The Finite Element Method for Engineers, Fourth Edition presents a clear, easy-to-understand explanation of finite element fundamentals and enables readers to use the method in research and in solving practical, real-life problems. It develops the basic finite element method mathematical formulation, beginning with physical considerations, proceeding to the well-established variation approach, and placing a strong emphasis on the versatile method of weighted residuals, which has shown itself to be important in nonstructural applications. The authors demonstrate the tremendous power of the finite element method to solve problems that classical methods cannot handle, including elasticity problems, general field problems, heat transfer problems, and fluid mechanics problems. They supply practical information on boundary conditions and mesh generation, and they offer a fresh perspective on finite element analysis with an overview of the current state of finite element optimal design. Supplemented with numerous real-world problems and examples taken directly from the authors' experience in industry and research, The Finite Element Method for Engineers, Fourth Edition gives readers the real insight needed to apply the method to challenging problems and to reason out solutions that cannot be found in any textbook. |
Table des matières
II | 3 |
III | 5 |
IV | 8 |
V | 11 |
VI | 13 |
VII | 14 |
VIII | 17 |
IX | 18 |
XLIII | 278 |
XLIV | 288 |
XLV | 289 |
XLVII | 303 |
XLVIII | 311 |
XLIX | 320 |
L | 335 |
LI | 348 |
X | 40 |
XI | 56 |
XII | 62 |
XIII | 74 |
XIV | 75 |
XV | 79 |
XVI | 85 |
XVII | 108 |
XVIII | 113 |
XIX | 114 |
XX | 131 |
XXI | 137 |
XXII | 138 |
XXIII | 139 |
XXIV | 144 |
XXV | 146 |
XXVI | 151 |
XXVII | 161 |
XXVIII | 166 |
XXIX | 170 |
XXX | 184 |
XXXI | 189 |
XXXII | 197 |
XXXIII | 210 |
XXXIV | 221 |
XXXV | 223 |
XXXVI | 224 |
XXXVIII | 238 |
XXXIX | 246 |
XL | 254 |
XLI | 262 |
XLII | 264 |
LII | 349 |
LIV | 379 |
LV | 390 |
LVI | 398 |
LVII | 403 |
LVIII | 422 |
LIX | 423 |
LX | 434 |
LXI | 441 |
LXII | 459 |
LXIII | 479 |
LXIV | 495 |
LXV | 496 |
LXVII | 498 |
LXVIII | 502 |
LXIX | 517 |
LXX | 519 |
LXXI | 541 |
LXXII | 543 |
LXXIII | 546 |
LXXIV | 549 |
LXXV | 551 |
LXXVI | 558 |
LXXVII | 570 |
LXXVIII | 571 |
LXXX | 582 |
LXXXI | 594 |
LXXXII | 606 |
LXXXIII | 626 |
LXXXIV | 628 |
Autres éditions - Tout afficher
The Finite Element Method for Engineers Kenneth H. Huebner,Earl Arthur Thornton Affichage d'extraits - 1982 |
Expressions et termes fréquents
algorithm applied approach approximate axisymmetric boundary conditions Chapter coefficient computed constant convection convergence defined degrees of freedom derivatives design sensitivity differential equations discussed displacement eigenvalue eigenvectors elastic element matrices engineering equa evaluate example Əbi field variable finite element analysis finite element method finite element model fluid fluid mechanics force Galerkin method global heat conduction heat transfer incompressible incompressible flow integration interpolation functions isoparametric iteration linear ment mesh method of weighted natural coordinates Navier-Stokes Equations nodal values nodes nonlinear O. C. Zienkiewicz one-dimensional optimization parameters plane plane stress plate polynomial problem procedure quadratic quadrilateral radiation Ritz method Section shown in Figure solution domain solve specified steady-state stiffness matrix stream function stress structural surface symmetry temperature thermal three-dimensional tion transient triangle triangular elements two-dimensional typical variational viscous weighted residuals Zienkiewicz ду дл дф дх ду дх дх эт