jonyy
注册时间：2021-01-07 02:35:53
Ta的资源
1.zip
vicinity of the lower wall of the channel, which is enhanced with further increase in
Weissenberg number. For shear-thinning bio-fluids (power-law rheological index, n , 1) greater Weissenberg number
displaces the maximum velocity toward the upper wall. For shear-thickening bio-fluids, the velocity amplitude is enhanced
markedly with increasing Weissenberg number.
Keywords: gastric bio-fluid mechanics; Carreau model; curved channe
开发工具：Java
大小：121KB
2021-01-07 02:53:10上传
Home work.zip
vicinity of the lower wall of the channel, which is enhanced with further increase in
Weissenberg number. For shear-thinning bio-fluids (power-law rheological index, n , 1) greater Weissenberg number
displaces the maximum velocity toward the upper wall. For shear-thickening bio-fluids, the velocity amplitude is enhanced
markedly with increasing Weissenberg number.
Keywords: gastric bio-fluid mechanics; Carreau
开发工具：Java
大小：501KB
2021-01-07 02:52:20上传
C.V M SHAKIB ARSLAN.zip
vicinity of the lower wall of the channel, which is enhanced with further increase in
Weissenberg number. For shear-thinning bio-fluids (power-law rheological index, n , 1) greater Weissenberg number
displaces the maximum velocity toward the upper wall. For shear-thickening bio-fluids, the velocity amplitude
开发工具：Delphi
大小：416KB
2021-01-07 02:51:27上传
Research Porposal M Shakib Arslan.zip
vicinity of the lower wall of the channel, which is enhanced with further increase in
Weissenberg number. For shear-thinning bio-fluids (power-law rheological index, n , 1) greater Weissenberg number
displaces the maximum velocity toward the upper wall. For shear-thickening bio-fluids, the velocity amplitude is enhanced
markedly with increasing Weissenberg number.
Keywords: gastric bio-fluid mechanics; Carreau model; curved channel; peristalsis
开发工具：Windows_Unix
大小：448KB
2021-01-07 02:50:35上传
Study Plan for PHD Studies Arslan.zip
fourth-order, nonlinear, ordinary differential equation subject to no-slip wall boundary conditions
开发工具：Java
大小：131KB
2021-01-07 02:48:59上传
Code +paper.zip
i fourth-order, nonlinear, ordinary differential equation subject to no-slip wall boundary conditions
开发工具：Delphi
大小：795KB
2021-01-07 02:44:36上传
AMar.zip
not a good but i hope so its vary benificial for researchers.
开发工具：DOS
大小：502KB
2021-01-07 02:42:49上传