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对流-扩散方程精细积分法与差分法比较 被引量:2
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作者 曾文平 《华侨大学学报(自然科学版)》 CAS 2001年第1期20-25,共6页
可用单内点子域精细积分 ,求解对流 -扩散方程初值问题 .当单内点精细积分中的传递函数 ,即指数函数用 Taylor展开式的一阶近似来替代时 ,精细积分转化为差分方程 .文中研究了这一对应关系 .各种常见差分格式均找到了对应的单点精细积... 可用单内点子域精细积分 ,求解对流 -扩散方程初值问题 .当单内点精细积分中的传递函数 ,即指数函数用 Taylor展开式的一阶近似来替代时 ,精细积分转化为差分方程 .文中研究了这一对应关系 .各种常见差分格式均找到了对应的单点精细积分格式 。 展开更多
关键词 对流-扩散方程 初值问题 偏微分方程数值解 精细积分法 差分法 单点精细积分格式 粘性流体运动方程
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Modeling of Bubble Motion in Two Dimensional Space
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作者 Dinesh Khattar Bidhu Bhushan Chakraborty Seema Bansal 《Journal of Energy and Power Engineering》 2012年第12期1945-1951,共7页
The equations of motion of a bubble, expanding adiabatically through an incompressible viscous fluid, are deduced when the centre of the bubble moves in a vertical plane in the presence of gravitational acceleration, ... The equations of motion of a bubble, expanding adiabatically through an incompressible viscous fluid, are deduced when the centre of the bubble moves in a vertical plane in the presence of gravitational acceleration, acting vertically downwards. The non-linear equations of motion obtained are solved numerically for different values of the various parameters of the problem. The path traced by the centre of the bubble and velocity of the centre, the change of radius R with time, and the influence of the buoyancy force, which is experienced by the expanding bubble for different values of the gravitational acceleration on these quantities, are investigated. The radius R(t) of the bubble is found to vary periodically with time when the acceleration due to gravity is small. But when the acceleration due to gravity increases, this periodicity in the value of R(t) with t is lost. The influence of viscosity in determining the periodicity of the bubble motion is also investigated. 展开更多
关键词 BUBBLE incompressible fluid VISCOUS BUOYANCY gravity.
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Impact of Internal Heat Source on Mixed Convective Transverse Transport of Viscoplastic Material under Viscosity Variation
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作者 R.Tabassum R.Mehmood E.N.Maraj 《Communications in Theoretical Physics》 SCIE CAS CSCD 2018年第10期423-429,共7页
This communication addresses the impact of heat source/sink along with mixed convection on oblique flow of Casson fluid having variable viscosity. Similarity analysis has been utilized to model governing equations, wh... This communication addresses the impact of heat source/sink along with mixed convection on oblique flow of Casson fluid having variable viscosity. Similarity analysis has been utilized to model governing equations, which are simplified to set of nonlinear differential equations. Computational procedure of shooting algorithm along with 4 th order Range-Kutta-Fehlberg scheme is opted to attain the velocity and temperature distributions. Impact of imperative parameters on Casson fluid flow, temperature, significant physical quantities such as skin friction, local heat flux and streamlines are displayed via graphs. 展开更多
关键词 oblique stagnation point flow variable viscosity partial slip mix convection heat generation/absorption Runge-Kutta Fehlberg scheme
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