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Galerkin least-squares solutions for purely viscous flows of shear-thinning fluids and regularized yield stress fluids

机译：稀疏剪切流体和规则屈服应力流体的纯粘性流的Galerkin最小二乘解

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Flávia Zinani; Sérgio Frey;
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年度 2007
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1. Galerkin least-squares solutions for purely viscous flows of shear-thinning fluids and regularized yield stress fluids [J] . Zinani Flávia, Frey Sérgio Journal of the Brazilian Society of Mechanical Sciences and Engineering . 2007,第4期

机译：稀疏剪切流体和规则屈服应力流体的纯粘性流的Galerkin最小二乘解
2. NUMERICAL INVESTIGATION OF INERTIA AND SHEAR-THINNING EFFECTS IN AXISYMMETRIC FLOWS OF CARREAU FLUIDS BY A GALERKIN LEAST-SQUARES METHOD [J] . R.R.MARTINS, F.S.SILVEIRA, M.L.MARTINS-COSTA Latin American Applied Research . 2008,第4期

机译：伽辽金最小二乘法对卡拉鲁流体轴对称流动中的惯性和变稀疏效应的数值研究
3. Numerical investigation of inertia and shear-thinning effects in axisymmetric flows of carreau fluids by a galerkin least-squares method [J] . Martins R. R., Silveira F. S., Martins-Costa M. L. Latin American Applied Research . 2008,第4期

机译：伽勒金最小二乘法对卡罗流体轴对称流动中惯性和稀疏效应的数值研究
4. An Analytical Pore-Scale, Shear Stress Model for Purely Viscous Non-Newtonian Fluids Traversing Porous Media [C] . M. Cloete, G.J.F. Smit International Conference on Numerical Analysis and Applied Mathematics . 2010

机译：纯粘性非牛顿流体横穿多孔介质的分析孔径，剪切应力模型
5. AN EXPERIMENTAL STUDY ON NATURAL CONVECTION HEAT TRANSFER OF NON-NEWTONIAN FLUIDS FROM HORIZONTAL WIRES (RHEOLOGY, POLYMER SOLUTION, POWER-LAW, PURELY VISCOUS, VISCOELASTIC). [D] . NG, MOSES LUNGFAI. 1985

机译：水平线非牛顿流体自然对流传热的实验研究（流变学，聚合物溶液，幂律，纯粘性，粘弹性）。
6. Transition between solid and liquid state of yield-stress fluids under purely extensional deformations [O] . Stylianos Varchanis, Simon J. Haward, Cameron C. Hopkins, 2020

机译：在纯拉伸变形下屈服应力流体的固态和液态之间的过渡
7. Steady Flow of Purely Viscous Shear-Thinning Fluids in a 1:3 Planar Gradual Expansion [O] . A. Menouer, N. Sad Chemloul, K. Chaib, 2019

机译：纯粘性剪切变薄液中的稳定流动在1：3平面逐渐扩张
8. SIMILAR SOLUTIONS OF THE BOUNDARY LAYER EQUATIONS FOR PURELY VISCOUS NON-NEWTONIAN FLUIDS [R] . C. Sinclair Wells 1964

机译：粘性非牛顿流体边界层方程的相似解

Galerkin least-squares solutions for purely viscous flows of shear-thinning fluids and regularized yield stress fluids

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