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Numerical Simulation of Laser Induced Modification Processes of Ceramic Substrates
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Design Model and Prediction Model on Preparation of Functionally Graded Material by Co-Sedimentation
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Stress Analysis of Powder Compacts with Graded Structures in Sintering Process
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Computer-Integrated Safe Design of FGM Component for Hip Replacement Prosthesis
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Optimal Design of Graded Materials in 3-D Heat Transfer
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Creep Response of Ceramic/Metal Functionally Graded Thermal Barrier Coating
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Fabrication of Permittivity Graded Epoxy Resin with Non-Uniform Dispersion of Alumina Fillers by a Centrifugal Procedure
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Modeling of Segmented Peltier Cooling with Discrete and Continuous Concentration Function
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The Propagation Characteristic of Viscous-Plastic Wave in Functionally Graded Layer
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Optimal Design of Graded Materials in 3-D Heat Transfer

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Periodical:

Materials Science Forum (Volumes 492-493)

Pages:

489-494

DOI:

https://doi.org/10.4028/www.scientific.net/MSF.492-493.489

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Online since:

August 2005

Authors:

Alberto Donoso

Keywords:

Graded Material, Laminates, Optimality Conditions, Optimization Design

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© 2005 Trans Tech Publications Ltd. All Rights Reserved

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References

[1] J.C. BELLIDO: Nonlinear Analysis, Vol. 52, (2003), pp.1709-1726.

Google Scholar

[2] P. PEDREGAL: In Proceedings of the NATO Advanced workshop in Nonlinear Homogeneization (Warsaw, June, 2003).

Google Scholar

[3] L. TARTAR: G. Buttazzo, G. Bouchitte and P. Suquet, eds., World Scientific, Singapore, (1994), pp.279-296.

Google Scholar

[4] F. MURAT: Ann. Mat. Pura ed Appl., Serie 4, Vol. 112, (1977), pp.49-68.(a) Half-section (b) Iso-surfaces temperature Fig. 2: Optimal solution of Example 2

Google Scholar

[5] G. ALLAIRE: Shape Optimization by the Homogenization Method, (Springer, 2002).

Google Scholar

[6] M.P. BENDSØE AND O. SIGMUND: Topology Optimization: Theory, Methods and Applications, (Springer, 2003).

Google Scholar

[7] Y. GRABOVSKY: Advan. Appl. Math, Vol. 27, iss. 4, (2001), pp.683-704(22).

Google Scholar

[8] R. LIPTON AND A. VELO: Nonlinear Partial Differential Equations and Their Aplications, College de France Seminar, D. Cioranescu, F. Murat, and J.L Lions eds, Chapman and Hall/CRC Research Notes in Mathematics, (2000).

Google Scholar

[9] R.K. KOHN AND G. STRANG : Comp. Pure. Appl. Math., Vol. 35, (1986), pp.113-137, 139-182, 353-377.

Google Scholar

[10] B. DACOROGNA: Direct methods in the Calculus of Variations, (Springer, 1989).

Google Scholar

[11] E. ARANDA AND P. PEDREGAL: Discrete and Continuous Dynamical Systems (Supplement Volume), (2003) pp.30-41.

Google Scholar

[12] A. DONOSO AND P. PEDREGAL: (submitted).

Google Scholar

[13] A. DONOSO:(submitted).

Google Scholar

[14] J. GOODMAN, R.V. KOHN AND L. REYNA: Computer Methods in Applied Mechanics and Engineering Vol. 57, (1986), pp.107-127.

Google Scholar