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根据恢复资料确定储水系数
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作者 P.N.Ballukraya k.k.sharma +1 位作者 丁彪龙 裴玉军 《地质科学译丛》 1992年第2期77-81,共5页
根据抽水试验资料确定含水层参数时,人们常常发现用水位恢复观测值比用水位降深要好得多.本文建议用根据库珀-雅可布(Cooper-Jaoob)方程(1946)推导的公式,利用观测井观测的剩余降深来确定储水系数.
关键词 水文地质学 储水系数 含水层
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TransientWaves Due to Mechanical Loads in Elasto-Thermo-Diffusive Solids
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作者 J.N.Sharma N.K.Sharma k.k.sharma 《Advances in Applied Mathematics and Mechanics》 SCIE 2011年第1期87-108,共22页
This paper deals with the study of transient waves in a homogeneous isotropic,solid halfspace with a permeating substance in the context of the theory of generalized elasto-thermodiffusion.The halfspace is assumed to ... This paper deals with the study of transient waves in a homogeneous isotropic,solid halfspace with a permeating substance in the context of the theory of generalized elasto-thermodiffusion.The halfspace is assumed to be disturbed due to mechanical loads acting on its boundary.The model comprising of basic governing differential equations and boundary conditions has been solved by employing Laplace transform technique.Noting that the second sound effects are short lived,the small time approximations of solution for various physical quantities have been obtained and the results are discussed on the possible wave fronts.In case of continuous and periodic loads acting at the boundary,the displacement is found to be continuous at each wave front while it is discontinuous in case of impulsive load.The temperature and concentration fields are found to be discontinuous at all the wave fronts.The displacement,temperature change and concentration deviation due to impulsive,continuous and periodic mechanical loads have also been evaluated in the physical domain at all times by employing numerical inversion technique of integral transform.The computer simulated numerical results have been presented graphically in respect of displacement,temperature change and concentration deviation for brass.A significant effect of mass diffusion has been observed on the behaviour of mechanical and thermal waves. 展开更多
关键词 DIFFUSION Laplace transform small time approximations wave fronts
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