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Energy distributions estimation using stochastic finite element

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  • Osmani, Skender

Abstract

In this paper two problems are treated: (1) estimation of the mean value of a random function Z(x), defined in a stochastic finite element (SFE) v, zv=1/v∫vZ(x)dx, where the distributions of Z(x) at each node are known; and (2) Kriking solution with SFE under the non-stationary hypothesis: E(Z(x))=m(x), C(x,h)=E{Z(x+h)Z(x)}−m(x+h)m(x). Several temperature distribution results are presented using a plane SFE. Finally, the conclusions are given underlining SFE applications in energy, hydrology, geology etc., generally in whatever disciplines the distributions are used.

Suggested Citation

  • Osmani, Skender, 2002. "Energy distributions estimation using stochastic finite element," Renewable Energy, Elsevier, vol. 25(4), pages 525-536.
    • Handle: RePEc:eee:renene:v:25:y:2002:i:4:p:525-536
    DOI: 10.1016/S0960-1481(01)00084-2
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