Download e-book for iPad: Advances in Adaptive Computational Methods in Mechanics by P. Ladeveze, J.T. Oden

By P. Ladeveze, J.T. Oden

Learning modelling, and specifically numerical versions, is changing into an important and vital query in sleek computational mechanics. numerous instruments, capable of quantify the standard of a version with reference to a different one taken because the reference, were derived. utilized to computational ideas, those instruments result in new computational tools that are known as "adaptive". the current booklet is anxious with outlining the cutting-edge and the most recent advances in either those vital areas.Papers are chosen from a Workshop (Cachan 17-19 September 1997) that is the 3rd of a sequence dedicated to mistakes Estimators and Adaptivity in Computational Mechanics. The Cachan Workshop handled most modern advances in adaptive computational equipment in mechanics and their affects on fixing engineering difficulties. It was once headquartered too on offering solutions to uncomplicated questions reminiscent of: what's getting used or can be utilized at the moment to unravel engineering difficulties? What can be the kingdom of paintings within the yr 2000? What are the hot questions regarding mistakes estimators and their applications?"

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Appl. Mech. , 3, (1987), 243-250. [16] M. T. Oden, A unified approach to a-posteriori error estimation using element residual methods, Numer. , 65, (1993), 23-50. Z. Zhu, A posteriori error estimation- The relationship between different procedures, Com. Meth. Appl. Mech. Eng. C. L. Taylor, The Finite Element Method, IV Edition, Vol. I (1989), Vol. M. Chen, Superconvergence of finite element solutions and their derivatives, Numer. math. J. , 3, (1981), 118-125. [20] M. Zlamal, Superconvergence and reduced integration in the finite element method, Math.

This raises two questions, which should be simulatenously investigated: 54 1. How do we effectively calculate finite element approximations of w '~ and w ~ ? In particular, is it necessary to solve a global problem ? 2. How do we utilize the relation (42) to derive elementwise refinement indicators in order to control the error quantity L(e, E) ? From a computational point of view, we observe that the cost involved in approximating w " and w c in the spaces V h and Qh is almost negligible, as the resulting finite system has already been factorized once to calculate the solution (uh,ph).

Num. Meth. , aa, (~992), 1365- ~as2. C. Z. Zhu, Superconvergent patch recovery (SPR) and adaptive finite element refinement, Com. Meth. Appl. Mech. , 101, (1992), 207-224. 22 [7] N-E. Wiberg, F. Abdulwahab, Patch recovery based on superconvergent derivatives and equilibrium, Int. J. Num. Math. , 36, (1093), 2703-2724. [8] N-E. Wiberg, F. Abdulwahab, S. Ziukas, Enhanced superconvergent patch recovery incorporating equilibrium and boundary conditions, Int. J. Num. Meth. , 37, (1994), 3417-3440. [9] T.

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Advances in Adaptive Computational Methods in Mechanics by P. Ladeveze, J.T. Oden


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