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Numerical Solutions of MHD Viscous Flow of Newtonian Fluids due to a Shrinking Sheet by SOR Iterative Procedure

机译：SOR迭代程序由于收缩纸而导致牛顿液体粘液流量的数值解

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Mohammad Shafique; Fatima Abbas;
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年度 2015
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1. Numerical Solutions of MHD Viscous Flow of Newtonian Fluids due to a Shrinking Sheet by SOR Iterative Procedure [J] . Mohammad Shafique, Fatima Abbas Universal Journal of Applied Mathematics . 2015,第1期

机译：SOR迭代法求解收缩板引起的牛顿流体MHD粘性流动的数值解。
2. Dual Solutions of Non-Newtonian Casson Fluid Flow and Heat Transfer over an Exponentially Permeable Shrinking Sheet with Viscous Dissipation [J] . Aurang Zaib, Krishnendu Bhattacharyya, Md. Sharif Uddin, Modelling and simulation in engineering . 2016,第期

机译：具有粘性耗散的指数可渗透收缩板上非牛顿卡森流体流动和传热的双重解
3. Multiple solutions of MHD boundary layer flow and heat transfer behavior of nanofluids induced by a power-law stretching/shrinking permeable sheet with viscous dissipation [J] . Dhanai Ruchika, Rana Puneet, Kumar Lokendra Powder Technology: An International Journal on the Science and Technology of Wet and Dry Particulate Systems . 2015,第Null期

机译：幂律拉伸/收缩渗透性片的粘性耗散引起的MHD边界层流动和纳米流体传热行为的多重解
4. MHD stagnation point flow and heat transfer of a nanofluid over a permeable nonlinear stretching/shrinking sheet with viscous dissipation effect [C] . Rahimah Jusoh, Roslinda Nazar UKM FST Postgraduate Colloquium . 2018

机译：粘性耗散效应的透水非线性拉伸/收缩板上纳米流体的MHD停滞点流量和传热
5. Some exact solutions of steady plane Newtonian, non-Newtonian and MHD fluid flows [D] . Labropulu, Fotini. 1993

机译：稳定平面牛顿，非牛顿和MHD流体流的一些精确解
6. Influence of Newtonian Heating on Three Dimensional MHD Flow of Couple Stress Nanofluid with Viscous Dissipation and Joule Heating [O] . Muhammad Ramzan -1

机译：牛顿加热对粘性耗散焦耳加热耦合应力纳米流体三维MHD流动的影响。
7. Magnetohydrodynamic (MHD) Flow of Micropolar Fluid with Effects of Viscous Dissipation and Joule Heating Over an Exponential Shrinking Sheet: Triple Solutions and Stability Analysis [O] . Liaquat Ali Lund, Zurni Omar, Ilyas Khan, 2020

机译：磁力流体动力学（MHD）微柱液流量，粘性耗散和焦耳加热对指数收缩板的影响：三重解决方案和稳定性分析

Numerical Solutions of MHD Viscous Flow of Newtonian Fluids due to a Shrinking Sheet by SOR Iterative Procedure

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