MHD three-dimensional flow of Jeffrey fluid with Newtonian heating

The magnetohydrodynamic(MHD) three-dimensional flow of Jeffrey fluid in the presence of Newtonian heating is investigated. Flow is caused by a bidirectional stretching surface. Series solutions are constructed for the velocity and temperature fields. Convergence of series solutions is ensured graphically and numerically. The variations of key parameters on the physical quantities are shown and discussed in detail. Constructed series solutions are compared with the existing solutions in the limiting case and an excellent agreement is noticed. Nusselt numbers are computed with and without magnetic fields. It is observed that the Nusselt number decreases in the presence of magnetic field.

Newtonian heating effects in three-dimensional flow of viscoelastic fluid

A mathematical model is constructed to investigate the three-dimensional flow of a non-Newtonian fluid. An in-compressible viscoelastic fluid is used in mathematical formulation. The conjugate convective process （in which heat the transfer rate from the bounding surface with a finite capacity is proportional to the local surface temperature） in three-dimensional flow of a differential type of non-Newtonian fluid is analyzed for the first time. Series solutions for the nonlinear differential system are computed. Plots are presented for the description of emerging parameters entering into the problem. It is observed that the conjugate heating phenomenon causes an appreciable increase in the temperature at the stretching wall.

Three-dimensional stretched flow of Jeffrey fluid with variable thermal conductivity and thermal radiation

This article addresses the three-dimensional stretched flow of the Jeffrey fluid with thermal radiation. The thermal conductivity of the fluid varies linearly with respect to temperature. Computations are performed for the velocity and temperature fields. Graphs for the velocity and temperature are plotted to examine the behaviors with different parameters. Numerical values of the local Nusselt number are presented and discussed. The present results are compared with the existing limiting solutions, showing good agreement with each other.

Three-dimensional boundary layer flow of Maxwell nanofluid:mathematical model

The present research explores the three-dimensional boundary layer flow of the Maxwell nanofluid. The flow is generated by a bidirectional stretching surface. The mathematical formulation is carried out through a boundary layer approach with the heat source/sink, the Brownian motion, and the thermophoresis effects. The newly developed boundary conditions requiring zero nanoparticle mass flux at the boundary are employed in the flow analysis for the Maxwell fluid. The governing nonlinear boundary layer equations through appropriate transformations are reduced to the coupled nonlin- ear ordinary differential system. The resulting nonlinear system is solved. Graphs are plotted to examine the effects of various interesting parameters on the non-dimensional velocities, temperature, and concentration fields. The values of the local Nusselt number are computed and examined numerically.

Time Dependent Pressure Gradient Effect on Unsteady MHD Couette Flow and Heat Transfer of a Casson Fluid

The unsteady magnetohydrodynamic flow of an electrically conducting viscous incompressible non-Newto- nian Casson fluid bounded by two parallel non-conducting porous plates has been studied with heat transfer considering the Hall effect. The fluid is acted upon by a uniform and exponential decaying pressure gradient. An external uniform magnetic field is applied perpendicular to the plates and the fluid motion is subjected to a uniform suction and injection. The lower plate is stationary and the upper plate is suddenly set into mo- tion and simultaneously suddenly isothermally heated to a temperature other than the lower plate temperature. Numerical solutions are obtained for the governing momentum and energy equations taking the Joule and viscous dissipations into consideration. The effect of unsteady pressure gradient, the Hall term, the parameter describing the non-Newtonian behavior on both the velocities and temperature distributions have been stud- ied.

Heat Transfer with Viscous Dissipation in Couette-Poiseuille Flow under Asymmetric Wall Heat Fluxes

Analytical solutions of temperature distributions and the Nusselt numbers in forced convection are reported for flow through infinitely long parallel plates, where the upper plate moves in the flow direction with constant velocity and the lower plate is kept stationary. The flow is assumed to be laminar, both hydro-dynamically and thermally fully developed, taking into account the effect of viscous dissipation of the flowing fluid. Both the plates being kept at specified and at different constant heat fluxes are considered as thermal boundary conditions. The solutions obtained from energy equation are in terms of Brinkman number, dimensionless velocity and heat flux ratio. These parameters greatly influence and give complete understanding on heat transfer rates that has potentials for designing and analyzing energy equipment and processes.

Convective Heat and Mass Transfer in Magneto Jeffrey Fluid Flow on a Rotating Cone with Heat Source and Chemical Reaction

The present paper addresses the megnetohydrodynamic Jeffrey fluid flow with heat and mass transfer on an infinitely rotating upright cone. Inquiry is carried out with heat source/sink and chemical reaction effects.Further, constant thermal and concentration flux situations are imposed. Optimal homotopy analysis method (OHAM) is employed to achieve series solutions of the concerned differential equations. Important results of the flow phenomena are explored and deliberated by means of graphs and numerical tables. It is perceived that thermal boundary layer thickness possess contrast variations for the heat source and heat sink, respectively. The chemical reaction enhances the heat transfer rate but decline the mass transfer rate. Moreover, the precision of the existing findings is verified by associating them with the previously available work.

Analysis of flow of visco-elastic nanofluid with third order slips flow condition,CattaneoChristov heat and mass diffusion model

This communication reports,the flow of viscoelastic nanofluid with third order slip flow condition,Cattaneo-Christov heat and mass diffusion model.The joined non-linear ordinary differential equations(ODEs)were acquired from the partial differential equations,which are resulting from conservation of momentum,energy and species.By means of similarity transformations these ODEs were alerted into dimensionless form and solved numerically by means of bvp4c solver.The effects of different parameters on velocity,temperature,and concentration profiles were examined and discussed in depth by means of graphs and tables.The outcomes indicate that the velocity profile along both x and y directions augment with higher values of viscoelastic parameter.The results also confirm that an increment in the values of ratio parameter tends to grow up the velocity profile alongside y-direction.However,the velocity profile along x-direction slows down with increment in the value of third order slip parameter.Also,the results illustrate that diminution in temperature is observed for higher Sc in the region of boundary layer.Besides,both temperature and concentration can be improved via higher Biot number.The upshots also portrayed that the local skin friction coefficient augmented within mounting values of viscoelastic fluid parameter.Furthermore,for finer values of Biot number both local Nusselt number and the local Sherwood number are enlarged.In addition,the most favorable agreement is observed among the results of the present study and those of the earlier studies.

非牛顿流体研究进展及发展趋势

鉴于非牛顿流体在工业生产和日常生活中占有重要地位,详细总结了近两年来国内外非牛顿流体在各个研究领域内的研究近况,对非牛顿流体今后的研究趋势作了预测。最近,国内外对非牛顿流体的研究主要集中在非牛顿流体流变特性、非牛顿流体气液两相流流动、非牛顿流体的传质和传热以及非牛顿流体数值模拟方法等8个方面。今后,在对非牛顿流体研究的众多内容中,其首要解决的问题是非牛顿流体微观结构和流变特性的相互关系,流动规律准确的数值模拟以及非牛顿流体的新机能及相关设备的开发。

城市污水的流动特性理论研究

为了能使城市污水在污水源热泵方向进一步推广应用,以原生污水源热泵系统中的流动工质——城市污水为研究对象,采用理论推导与实验相结合的方法对城市污水在圆管中层流和紊流的流动特性进行分析与研究.结果表明:城市污水在流变性上体现为剪切稀化流体特性,可以通过临界广义雷诺数判别流态.在此基础上,通过理论推导得到了层流和紊流状态下的压降计算公式,并且通过阻力特性实验进行了验证.研究结果对原生污水源热泵系统中水泵的选择有一定的指导意义.

圆管聚合物热流中黏性耗散分析的无网格模拟

以与温度相关的指数定律作为本构方程,应用无网格方法模拟了外表面为恒温时的圆管内具有黏性耗散的聚合物流动热传导问题,给出了离入口不同位置处的温度分布。计算结果表明:根据黏性耗散模型计算的温度比无黏性耗散模型高出64℃,从而说明了黏性耗散在聚合物流动热传导问题中具有举足轻重的作用。并且,无论是无黏性耗散模型,还是黏性耗散模型,其极限温度与壁面温度有很大的关系,但与入口温度无关。

非牛顿流体在波节套管换热器中流动与换热的实验研究

针对非牛顿流体在波节套管换热器管程的流动与换热进行了实验研究。重点研究了0.2%黄原胶溶液(XG)在不同波节套管换热器管程流动时的传热与阻力特性,并分析了强化传热机理。结果表明在相同工况下,随着管程黄原胶溶液Reynolds数Re_(XG)的增大,套管换热器总传热系数k和管程进出口压降Δp逐渐增大;波高H和波距S影响黄原胶溶液在套管换热器管程的流动与换热。随波高H增大,黄原胶溶液受波节处的涡旋效应的影响更明显,流体层间剪切力变大导致黄原胶溶液黏度变小,湍流程度更大,管程传热性能提高,压降也增大,但综合传热性能不断优化;随波距S增大,单位长度波节数量减少,对黄原胶溶液扰动影响降低,湍流程度降低,管程传热系数先增大后减小,流动阻力不断降低,综合传热性能先提高后减弱。当H=3.5 mm、S=30 mm时管程波节管的综合换热因子η_(tube)达到最大,η_(tube)是相同条件下圆管的5.11~6.69倍。

非牛顿幂律流体自由降膜流的换热特性

对垂直加热管外非牛顿幂律流体自由降膜流的换热特性进行了实验研究．实验液体是质量分数为８０００×１０－ ６的羧甲基纤维素钠（ＣＭＣ）水溶液，经测定其流变参数，表明幂律模型适合于表征其流变特性．以稳定层流物理 数学模型为依据，整理试验数据，给出平均努赛尔数随变型雷诺数和变型普朗特数而变化的综合关系式．

非牛顿流体管板式换热器的传热特性

对管板式换热器在Re<2、2<Re<70及Re>70条件下中、高粘非牛顿流体传热进行了研究,并给出相应的关联式,传热数据处理采用修正Wilson算法。为了减少流动不均一分布对实验结果的影响,本文用测温法对换热器内流体流动分布进行了研究。

微/小通道内非牛顿流体多相流动与传热研究展望

概述了微/小尺度非牛顿流体多相流动与传热现象。在评述国内外已有文献的基础上,从实验研究与数值模拟二方面介绍了非牛顿流体管内多相流动与传热研究的现状、存在的问题。总结了微小通道内非牛顿流体多相流动与传热研究领域中若干值得探索的研究切入点,提出了若干值得探索的研究内容。讨论了非圆截面微通道试验器件的设计与加工、流动可视化与流型采集、流动参数测量、数值模拟等关键技术解决思路,给出了微/小通道内非牛顿流体的绝热气液二相流动可视化实验、流动沸腾传热及可视化实验设计方案,可为深入探索微/小尺度非牛顿流体管内多相流动与传热特性提供参考和借鉴。

周期性通道内非牛顿流体的流动与换热的实验研究

本文用实验方法研究了两种不同浓度的非牛顿流体（ＰＡＭ溶液）在不同温度下的流变曲线及其在周期性通道内的流动与换热规律。实验结果表明，两种ＰＡＭ溶液的稠度系数Ｋ随温度升高而减小，而流变指数ｎ则随温度升高而增加。两种浓度ＰＡＭ溶液在周期性通道内的换热强度和阻力损失均比水高。同时，在Ｒｅ 在１０～５０的范围内，通道内非牛顿流体的流动与换热规律可整理成形如 Ｎｕ＝ Ｃ１Ｒｅ＊ｍ１和 ｆ＝ Ｃ２Ｒｅ＊，ｍ２的形式。

幂率流体绕流二维物体时层流边界层的流动和传热问题

应用流体力学和非牛顿流体力学理论，利用 Ｐｒａｎｄｔｌ 边界层方程，分析幂率流体绕流恒温壁面时的流动阻力及壁面和流体之间的传热规律，得出绕流时的阻力系数关系式、努谢尔特数与广义雷诺数和普朗特数之间的关系式，并给出了幂率流体绕流水平平板时上述关系式的解．

幂律流体在旋转盘上的流动与传热数值分析

针对非牛顿幂律流体在无限大旋转圆盘上层流边界层内三维流动与传热问题,在普朗特数为常数的条件下,利用广义Karman相似变换,将连续方程、动量方程及能量方程形成的偏微分方程组化成常微分方程组,再采用多重打靶法数值求解非线性两点边值问题.分别针对剪薄型流体、牛顿流体和剪厚型流体,得到不同幂律指标下的速度和温度分布及不同普朗特数下温度场的结果.结果表明径向速度分量的峰值随幂律指标的增大而增大,轴向速度受边界层厚度的影响较突出,盘表面的传热随幂律指标和普朗特数都呈现递增趋势.最后将本文流场结果与Andersson等在不考虑传热情况下的结果进行比较表明吻合性较好.