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Stochastic back analysis of permeability coefficient using generalized Bayesian method
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作者 Zheng Guilan Wang Yuan +1 位作者 Wang Fei Yang Jian 《Water Science and Engineering》 EI CAS 2008年第3期83-92,共10页
Owing to the fact that the conventional deterministic back analysis of the permeability coefficient cannot reflect the uncertainties of parameters, including the hydraulic head at the boundary, the permeability coeffi... Owing to the fact that the conventional deterministic back analysis of the permeability coefficient cannot reflect the uncertainties of parameters, including the hydraulic head at the boundary, the permeability coefficient and measured hydraulic head, a stochastic back analysis taking consideration of uncertainties of parameters was performed using the generalized Bayesian method. Based on the stochastic finite element method (SFEM) for a seepage field, the variable metric algorithm and the generalized Bayesian method, formulas for stochastic back analysis of the permeability coefficient were derived. A case study of seepage analysis of a sluice foundation was performed to illustrate the proposed method. The results indicate that, with the generalized Bayesian method that considers the uncertainties of measured hydraulic head, the permeability coefficient and the hydraulic head at the boundary, both the mean and standard deviation of the permeability coefficient can be obtained and the standard deviation is less than that obtained by the conventional Bayesian method. Therefore, the present method is valid and applicable. 展开更多
关键词 permeability coefficient stochastic back analysis generalized Bayesian method variable metric algorithm
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THE CONVERGENCE OF BROYDEN ALGORITHMS FOR LC GRADIENT FUNCTION 被引量:1
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作者 濮定国 《Acta Mathematicae Applicatae Sinica》 SCIE CSCD 2000年第3期313-319,共7页
In this paper, we discuss the convergence of Broyden algorithms for the functions which are non-twice differentiable, but have LC gradient. We prove that the rate of convergence of the algorithms is linear for uniform... In this paper, we discuss the convergence of Broyden algorithms for the functions which are non-twice differentiable, but have LC gradient. We prove that the rate of convergence of the algorithms is linear for uniformly convex functions. We also demonstrate that under some mild conditions the algorithms are superlinsarly convergent. 展开更多
关键词 variable metric algorithms CONVEX CONVERGENCE convergence rate
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