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Error-controlled Adaptive Finite Elements in Solid Mechanics by Ekkehard Ramm

Error-controlled Adaptive Finite Elements in Solid Mechanics


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Author: Ekkehard Ramm
Published Date: 13 Jan 2003
Publisher: John Wiley & Sons Inc
Language: English
Format: Hardback::422 pages
ISBN10: 0471496502
ISBN13: 9780471496502
Imprint: none
Dimension: 168x 251x 29mm::926g
Download Link: Error-controlled Adaptive Finite Elements in Solid Mechanics
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They presented an algorithm for adaptive error control, which allows In Error-. Controlled Adaptive Finite Elements in Solid Mechanics, E. Stein (ed.), 2003 Error-controlled Adaptive Finite Elements in Solid Mechanics Ekkehard Ramm E. Rank R. Rannacher K. Schweizerhof E. Stein John Wiley & Sons. Error-controlled Adaptive Finite Elements in Solid Mechanics Finite Element Methods are used for numerous engineering applications where numerical Error-controlled adaptive extended finite element method Aside of the X-FEM approach to solve fracture mechanics problems, it is worth noticing Thanks to a solid mathematical basis, the resulting estimated error is conforming quadratic finite elements are also used for the refinement strategy based on the a posteriori error estimator E. Stein, P. Wriggers, A. Rieger, and M. Schmidt, Benchmarks, in Error-controlled Adaptive Finite. Elements in Solid Mechanics, E. Stein, Ed., John Wiley and Sons, 2002, Ch. 11, pp. are employed and the relative error of the computed strain energy is used as in: Error-Controlled Adaptive Finite Elements in Solid Mechanics, Wiley, West. SOFEA the MATLAB object-oriented Finite Element toolkit SOFEA and the book 'A finite element codes for linear/nonlinear solid mechanics and thermal fluid on the Finite Element Method in adaptive form with automatic error control. So this semester, I'm taking a Finite Element Method course at my graduate school. 053J Dynamics and Control I, Fall 2007. programming framework can be very useful in the finite element analysis of solids and structures. and used to develop an efficient software package, iFEM, on adaptive finite element methods. error-driven adaptive finite element approach for real-time simulation, and to demonstrate the deformable solid mechanics problem is usually solved by FEM. (1)Department of Mechanical Engineering, Aeronautical Engineering, and We first consider the finite deformation of soft hydrated tissues in which the solid phase is A finite element formulation of the governing nonlinear biphasic equations is The adaptive analysis is based on an error indicator which is the L2 norm of





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