1.
Full Text
Scattering of Tollmien-Schlichting waves as they pass over forward-/backward-facing steps

Applied Mathematics and Mechanics, ISSN 0253-4827, 10/2018, Volume 39, Issue 10, pp. 1411 - 1424

Forward-/backward-facing steps in boundary-layer flows are often seen in engineering applications, and they have potential impacts on laminar-turbulent...

O357.4 + 1 | 76D10 | boundary layer | Tollmien-Schlichting (T-S) wave | Classical Mechanics | Mathematics | 76F06 | 76E09 | scattering | instability | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | triple deck | O357.4 | FLAT-PLATE | TRANSITION | MATHEMATICS, APPLIED | MECHANICS | STABILITY | SUCTION | HYPERSONIC BOUNDARY-LAYERS | Usage | Models | Mathematical models | Scattering (Physics) | Wave-motion, Theory of | Boundary layer

O357.4 + 1 | 76D10 | boundary layer | Tollmien-Schlichting (T-S) wave | Classical Mechanics | Mathematics | 76F06 | 76E09 | scattering | instability | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | triple deck | O357.4 | FLAT-PLATE | TRANSITION | MATHEMATICS, APPLIED | MECHANICS | STABILITY | SUCTION | HYPERSONIC BOUNDARY-LAYERS | Usage | Models | Mathematical models | Scattering (Physics) | Wave-motion, Theory of | Boundary layer

Journal Article

2.
Full Text
Mixed convection boundary layer flow near. stagnation-point on vertical surface with slip

应用数学和力学：英文版, ISSN 0253-4827, 2011, Volume 32, Issue 12, pp. 1599 - 1606

This paper considers the steady mixed convection boundary layer flow of a viscous and incompressible fluid near the stagnation-point on a vertical surface with...

dual solution | 34B15 | O357.4 + 1 | 76D10 | Mathematics | stagnation-point | slip | Mechanics | mixed convection | Mathematical Modeling and Industrial Mathematics | Applications of Mathematics | heat transfer | O357.1 | Dual solution | Stagnation-point | Mixed convection | Heat transfer | Slip | MATHEMATICS, APPLIED | HEAT-TRANSFER | STRETCHING SHEET | EQUATIONS | ADJACENT | MECHANICS | MICROPOLAR FLUID | PLATE | Heat | Research | Properties | Convection | Boundary layer

dual solution | 34B15 | O357.4 + 1 | 76D10 | Mathematics | stagnation-point | slip | Mechanics | mixed convection | Mathematical Modeling and Industrial Mathematics | Applications of Mathematics | heat transfer | O357.1 | Dual solution | Stagnation-point | Mixed convection | Heat transfer | Slip | MATHEMATICS, APPLIED | HEAT-TRANSFER | STRETCHING SHEET | EQUATIONS | ADJACENT | MECHANICS | MICROPOLAR FLUID | PLATE | Heat | Research | Properties | Convection | Boundary layer

Journal Article

应用数学和力学：英文版, ISSN 0253-4827, 2017, Volume 38, Issue 11, pp. 1635 - 1650

This study develops a direct optimal growth algorithm for three-dimensional transient growth analysis of perturbations in channel flows which are globally...

算法 | Poiseuille流 | Stokes | 三维瞬态 | 扰动 | 通道 | N-S方程 | Krylov子空间 | transient growth | 35E15 | O357.4 + 1 | Krylov subspace | adjoint equation | Arnoldi method | Poiseuille flow | Classical Mechanics | 34D30 | Mathematics | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | MATHEMATICS, APPLIED | MECHANICS | LOW-SPEED STREAKS | EVOLUTION | STABILITY | CONVECTIVE INSTABILITY | STENOTIC FLOW | Usage | Models | Mathematical models | Algorithms | Hydraulic measurements | Perturbation (Mathematics)

算法 | Poiseuille流 | Stokes | 三维瞬态 | 扰动 | 通道 | N-S方程 | Krylov子空间 | transient growth | 35E15 | O357.4 + 1 | Krylov subspace | adjoint equation | Arnoldi method | Poiseuille flow | Classical Mechanics | 34D30 | Mathematics | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | MATHEMATICS, APPLIED | MECHANICS | LOW-SPEED STREAKS | EVOLUTION | STABILITY | CONVECTIVE INSTABILITY | STENOTIC FLOW | Usage | Models | Mathematical models | Algorithms | Hydraulic measurements | Perturbation (Mathematics)

Journal Article

应用数学和力学：英文版, ISSN 0253-4827, 2016, Volume 37, Issue 8, pp. 1013 - 1030

It is widely accepted that a robust and efficient method to compute the linear spatial amplified rate ought to be developed in three-dimensional （3D） boundary...

biglobal instability | Görtler flow | Mathematics | three-dimensional linear parabolized stability equation (3D-LPSE) | three-dimensional (3D) boundary layer | 76M99 | 76E09 | 76K05 | Mechanics | crossflow vortex | O357.4+1 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | F416.5 | O354.4 | TRANSITION | MATHEMATICS, APPLIED | MECHANICS | SECONDARY INSTABILITY | STABILITY | CROSS-FLOW VORTICES | EQUATIONS | bi-global instability | Gortler flow | Usage | Models | Mathematical models | Differential equations, Partial | Boundary layer

biglobal instability | Görtler flow | Mathematics | three-dimensional linear parabolized stability equation (3D-LPSE) | three-dimensional (3D) boundary layer | 76M99 | 76E09 | 76K05 | Mechanics | crossflow vortex | O357.4+1 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | F416.5 | O354.4 | TRANSITION | MATHEMATICS, APPLIED | MECHANICS | SECONDARY INSTABILITY | STABILITY | CROSS-FLOW VORTICES | EQUATIONS | bi-global instability | Gortler flow | Usage | Models | Mathematical models | Differential equations, Partial | Boundary layer

Journal Article

Applied Mathematics and Mechanics, ISSN 0253-4827, 3/2019, Volume 40, Issue 3, pp. 373 - 380

Smoke-wire flow visualization is conducted carefully in a laminar junction to explore the physical behavior of laminar junction flows. The two-dimensional (2D)...

horseshoe vortex | Fluid- and Aerodynamics | Classical Mechanics | Mathematics | 76D17 | junction flow | 76E09 | flow visualization | pressure fluctuation | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | Partial Differential Equations | MATHEMATICS, APPLIED | MECHANICS | CIRCULAR-CYLINDER | FIELD | Laminar flow | Analysis

horseshoe vortex | Fluid- and Aerodynamics | Classical Mechanics | Mathematics | 76D17 | junction flow | 76E09 | flow visualization | pressure fluctuation | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | Partial Differential Equations | MATHEMATICS, APPLIED | MECHANICS | CIRCULAR-CYLINDER | FIELD | Laminar flow | Analysis

Journal Article

Applied Mathematics and Mechanics (English Edition), ISSN 0253-4827, 02/2019, Volume 40, Issue 2, pp. 249 - 260

Glow discharge is introduced as an artificial disturbance to investigate the evolution of first- and second-mode instabilities in a hypersonic flat plate...

particle image velocimetry (PIV) | hypersonic | O357.4 | glow discharge | MATHEMATICS, APPLIED | O357 | INSTABILITY | STABILITY | 76N20 | TAYLOR-GREEN | TRANSITION | 76K05 | MECHANICS | RECEPTIVITY | IMAGE-PREPROCESSING METHOD | VORTEX-SURFACE FIELDS | Hypersonic wind tunnels | Analysis | Boundary layer | Glow discharges

particle image velocimetry (PIV) | hypersonic | O357.4 | glow discharge | MATHEMATICS, APPLIED | O357 | INSTABILITY | STABILITY | 76N20 | TAYLOR-GREEN | TRANSITION | 76K05 | MECHANICS | RECEPTIVITY | IMAGE-PREPROCESSING METHOD | VORTEX-SURFACE FIELDS | Hypersonic wind tunnels | Analysis | Boundary layer | Glow discharges

Journal Article

Applied Mathematics and Mechanics (English Edition), ISSN 0253-4827, 02/2019, Volume 40, Issue 2, pp. 273 - 282

Flow structures of a Mach 6 transitional boundary layer over a 260 mm long flared cone are investigated by the particle image velocimetry (PIV). Particle...

particle image velocimetry (PIV) | direct numerical simulation (DNS) | O357.4 | hypersonic transition | O354.4 | MATHEMATICS, APPLIED | O357 | O354 | 4(+)3 | TAYLOR-GREEN | TRANSITION | 76K05 | ZIGZAG | MECHANICS | EVOLUTION | IMAGE-PREPROCESSING METHOD | VORTEX-SURFACE FIELDS | Usage | Computer-generated environments | Computer simulation | Analysis | Boundary layer

particle image velocimetry (PIV) | direct numerical simulation (DNS) | O357.4 | hypersonic transition | O354.4 | MATHEMATICS, APPLIED | O357 | O354 | 4(+)3 | TAYLOR-GREEN | TRANSITION | 76K05 | ZIGZAG | MECHANICS | EVOLUTION | IMAGE-PREPROCESSING METHOD | VORTEX-SURFACE FIELDS | Usage | Computer-generated environments | Computer simulation | Analysis | Boundary layer

Journal Article

Applied Mathematics and Mechanics, ISSN 0253-4827, 8/2018, Volume 39, Issue 8, pp. 1187 - 1200

The lattice Boltzmann method (LBM) is used to simulate the effect of magnetic field on the natural convection in a porous cavity. The sidewalls of the cavity...

Classical Mechanics | natural convection | Mathematics | porous | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | cavity | O357.5 | 76D17 | 80A20 | lattice Boltzmann method (LBM) | MATHEMATICS, APPLIED | SQUARE CAVITY | HEAT-TRANSFER | MESOSCOPIC SIMULATION | ENCLOSURE | MIXED CONVECTION | FLOW | NANOFLUID | MECHANICS | CHANNEL | SURFACE | SYSTEMS | Magnetohydrodynamics | Usage | Heat | Models | Mathematical models | Convection

Classical Mechanics | natural convection | Mathematics | porous | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | cavity | O357.5 | 76D17 | 80A20 | lattice Boltzmann method (LBM) | MATHEMATICS, APPLIED | SQUARE CAVITY | HEAT-TRANSFER | MESOSCOPIC SIMULATION | ENCLOSURE | MIXED CONVECTION | FLOW | NANOFLUID | MECHANICS | CHANNEL | SURFACE | SYSTEMS | Magnetohydrodynamics | Usage | Heat | Models | Mathematical models | Convection

Journal Article

应用数学和力学：英文版, ISSN 0253-4827, 2017, Volume 38, Issue 10, pp. 1357 - 1376

A direct numerical simulation （DNS） on an oblique shock wave with an incident angle of 33.2° impinging on a Mach 2.25 supersonic turbulent boundary layer is...

特性 | 湍流边界层 | 近壁 | 直接数值模拟 | 相互作用 | 斜激波 | 速度分布 | 压力梯度 | 76F40 | Classical Mechanics | 76J20 | Mathematics | direct numerical simulation (DNS) | shock wave | 76L05 | separation | turbulent boundary layer | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | O354.5 | adverse pressure gradient (APG) | O354.3 | MATHEMATICS, APPLIED | INDUCED SEPARATION | FLOW | PREDICTION | DIRECT NUMERICAL-SIMULATION | LOW-FREQUENCY UNSTEADINESS | MECHANICS | LARGE-EDDY SIMULATION | Shock waves | Turbulence | Usage | Numerical analysis | Aerodynamics, Supersonic | Models | Mathematical models | Boundary layer

特性 | 湍流边界层 | 近壁 | 直接数值模拟 | 相互作用 | 斜激波 | 速度分布 | 压力梯度 | 76F40 | Classical Mechanics | 76J20 | Mathematics | direct numerical simulation (DNS) | shock wave | 76L05 | separation | turbulent boundary layer | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | O354.5 | adverse pressure gradient (APG) | O354.3 | MATHEMATICS, APPLIED | INDUCED SEPARATION | FLOW | PREDICTION | DIRECT NUMERICAL-SIMULATION | LOW-FREQUENCY UNSTEADINESS | MECHANICS | LARGE-EDDY SIMULATION | Shock waves | Turbulence | Usage | Numerical analysis | Aerodynamics, Supersonic | Models | Mathematical models | Boundary layer

Journal Article

应用数学和力学：英文版, ISSN 0253-4827, 2013, Volume 34, Issue 6, pp. 703 - 720

The aim of this paper is to study the thermal radiation effects on the flow and heat transfer of an unsteady magnetohydrodynamic （MHD） micropolar fluid over a...

不稳定 | 拉伸 | 传热 | 辐射效应 | 流体流动 | MHD | 非线性常微分方程 | 非等温 | 34C14 | micropolar fluid | group theoretic method | 76D10 | Mathematics | unsteady flow | O361.3 | Mechanics | Chebyshev spectral method | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | O357.3 | 76W05 | 65L10 | thermal radiation | BOUNDARY-LAYER-FLOW | CONVECTION FLOW | MATHEMATICS, APPLIED | MECHANICS | STAGNATION POINT | PLATE | Thermal properties | Mechanical properties | Research | Magnetic fluids | Radiation | Magnetohydrodynamics | Thermal radiation | Micropolar fluids | Mathematical models | Unsteady | Stretching | Heat transfer

不稳定 | 拉伸 | 传热 | 辐射效应 | 流体流动 | MHD | 非线性常微分方程 | 非等温 | 34C14 | micropolar fluid | group theoretic method | 76D10 | Mathematics | unsteady flow | O361.3 | Mechanics | Chebyshev spectral method | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | O357.3 | 76W05 | 65L10 | thermal radiation | BOUNDARY-LAYER-FLOW | CONVECTION FLOW | MATHEMATICS, APPLIED | MECHANICS | STAGNATION POINT | PLATE | Thermal properties | Mechanical properties | Research | Magnetic fluids | Radiation | Magnetohydrodynamics | Thermal radiation | Micropolar fluids | Mathematical models | Unsteady | Stretching | Heat transfer

Journal Article

应用数学和力学：英文版, ISSN 0253-4827, 2012, Volume 33, Issue 9, pp. 1179 - 1190

A two-dimensional （2D） numerical model is developed for the wave sim- ulation and propagation in a wave flume. The fluid flow is assumed to be viscous and...

数值模型 | 标准测试 | 集群技术 | 有限差分方法 | 非线性波 | 流体体积法 | Navier-Stokes方程 | 数值波浪水槽 | staggered grid | Mathematics | 80A20 | wave generation | numerical wave tank | Navier-Stokes equation | O361.3 | free surface simulation | Mechanics | 76T15 | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | O357.3 | clustering technique (CT) | Staggered grid | Numerical wave tank | Wave generation | Free surface simulation | Clustering technique (CT) | MATHEMATICS, APPLIED | MECHANICS | SIMULATION | FLOW | PROPAGATION | Numerical analysis | Research | Wave-motion, Theory of | Clustering (Computers) | Navier-Stokes equations

数值模型 | 标准测试 | 集群技术 | 有限差分方法 | 非线性波 | 流体体积法 | Navier-Stokes方程 | 数值波浪水槽 | staggered grid | Mathematics | 80A20 | wave generation | numerical wave tank | Navier-Stokes equation | O361.3 | free surface simulation | Mechanics | 76T15 | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | O357.3 | clustering technique (CT) | Staggered grid | Numerical wave tank | Wave generation | Free surface simulation | Clustering technique (CT) | MATHEMATICS, APPLIED | MECHANICS | SIMULATION | FLOW | PROPAGATION | Numerical analysis | Research | Wave-motion, Theory of | Clustering (Computers) | Navier-Stokes equations

Journal Article

应用数学和力学：英文版, ISSN 0253-4827, 2010, Volume 31, Issue 12, pp. 1517 - 1526

Combined heat and mass transfer on free, forced, and mixed convection flow along a porous wedge with magnetic effect in the presence of chemical reaction is...

magnetic field | 76D10 | local non-similarity | Mathematics | O361.3 | wall of wedge | Mechanics | 76S05 | O357.4 | Mathematical Modeling and Industrial Mathematics | Applications of Mathematics | suction/injection | buoyancy force | O357.3 | 76W05 | NATURAL-CONVECTION | MATHEMATICS, APPLIED | INCLINED SURFACES | FLUX | PLATES | BOUNDARY-LAYER-FLOW | MECHANICS | INJECTION | SUCTION | Thermal properties | Magnetohydrodynamics | Heat | Porous materials | Analysis | Mechanical properties | Chemical reactions | Research | Chemical properties | Mass transfer | Convection | Wall temperature | Mathematical models | Runge-Kutta method | Wedges | Heat transfer

magnetic field | 76D10 | local non-similarity | Mathematics | O361.3 | wall of wedge | Mechanics | 76S05 | O357.4 | Mathematical Modeling and Industrial Mathematics | Applications of Mathematics | suction/injection | buoyancy force | O357.3 | 76W05 | NATURAL-CONVECTION | MATHEMATICS, APPLIED | INCLINED SURFACES | FLUX | PLATES | BOUNDARY-LAYER-FLOW | MECHANICS | INJECTION | SUCTION | Thermal properties | Magnetohydrodynamics | Heat | Porous materials | Analysis | Mechanical properties | Chemical reactions | Research | Chemical properties | Mass transfer | Convection | Wall temperature | Mathematical models | Runge-Kutta method | Wedges | Heat transfer

Journal Article

应用数学和力学：英文版, ISSN 0253-4827, 2016, Volume 37, Issue 8, pp. 1031 - 1040

The thermal radiation energy is the clean energy with a much lower environmental impact than the conventional energy. The objective of the present work is to...

magnetic field | 76D10 | Mathematics | copper nanoparticle | O361.3 | Mechanics | 76S05 | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | carbon nanotube (CNT) | thermal radiation energy | O357.3 | 76W05 | BOUNDARY-LAYER-FLOW | MATHEMATICS, APPLIED | MECHANICS | Magnetohydrodynamics | Properties | Observations | Porous materials | Nanotubes | Radiation

magnetic field | 76D10 | Mathematics | copper nanoparticle | O361.3 | Mechanics | 76S05 | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | carbon nanotube (CNT) | thermal radiation energy | O357.3 | 76W05 | BOUNDARY-LAYER-FLOW | MATHEMATICS, APPLIED | MECHANICS | Magnetohydrodynamics | Properties | Observations | Porous materials | Nanotubes | Radiation

Journal Article

应用数学和力学：英文版, ISSN 0253-4827, 2016, Volume 37, Issue 4, pp. 417 - 432

In this paper, the three-dimensional nanofluid bio-convection near a stagnation attachment is studied. With a set of similarity variables, the governing...

O302 | nanofluid | Mechanics | Mathematics | O357.4 | 76D05 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | bioconvection | stagnation point | gyrotactic microorganisms, homotopy analysis method (HAM)-finite difference method (FDM) | 76M99 | MATHEMATICS, APPLIED | homotopy analysis method (HAM)-finite difference method (FDM) | SMALL SOLID PARTICLES | FLOW | REGION | STRETCHING SURFACE | MICROORGANISMS | SUSPENSION | MECHANICS | RADIATION HEAT-TRANSFER | gyrotactic microorganisms | Usage | Heat | Homotopy theory | Analysis | Convection

O302 | nanofluid | Mechanics | Mathematics | O357.4 | 76D05 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | bioconvection | stagnation point | gyrotactic microorganisms, homotopy analysis method (HAM)-finite difference method (FDM) | 76M99 | MATHEMATICS, APPLIED | homotopy analysis method (HAM)-finite difference method (FDM) | SMALL SOLID PARTICLES | FLOW | REGION | STRETCHING SURFACE | MICROORGANISMS | SUSPENSION | MECHANICS | RADIATION HEAT-TRANSFER | gyrotactic microorganisms | Usage | Heat | Homotopy theory | Analysis | Convection

Journal Article

应用数学和力学：英文版, ISSN 0253-4827, 2016, Volume 37, Issue 5, pp. 573 - 582

The present paper investigates the steady flow of an Oldroyd-B fluid. The fluid flow is induced by an exponentially stretched surface. Suitable transformations...

拉伸 | 常微分方程 | 流体流动 | 同伦分析 | 时间常数 | 边界层流动 | 偏微分方程系统 | 稳定流动 | exponentially stretching sheet | 76A05 | Mechanics | Oldroyd-B fluid | Mathematics | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | 76E06 | homotopy analysis method (HAM) | 76N20 | NANOPARTICLES | MATHEMATICS, APPLIED | MECHANICS | HEAT-TRANSFER | CONVECTION | SURFACE | 3-DIMENSIONAL FLOW | MHD FLOW | NANOFLUID | Convergence (Mathematics) | Homotopy theory | Research | Mathematical research | Differential equations | Boundary layer

拉伸 | 常微分方程 | 流体流动 | 同伦分析 | 时间常数 | 边界层流动 | 偏微分方程系统 | 稳定流动 | exponentially stretching sheet | 76A05 | Mechanics | Oldroyd-B fluid | Mathematics | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | 76E06 | homotopy analysis method (HAM) | 76N20 | NANOPARTICLES | MATHEMATICS, APPLIED | MECHANICS | HEAT-TRANSFER | CONVECTION | SURFACE | 3-DIMENSIONAL FLOW | MHD FLOW | NANOFLUID | Convergence (Mathematics) | Homotopy theory | Research | Mathematical research | Differential equations | Boundary layer

Journal Article

应用数学和力学：英文版, ISSN 0253-4827, 2012, Volume 33, Issue 8, pp. 975 - 990

This paper investigates the magnetohydrodynamic （MHD） boundary layer flow of an incompressible upper-convected Maxwell （UCM） fluid over a porous stretching...

76A10 | 76D10 | 74S25 | Mathematics | boundary layer flow | 76M22 | upper-convected Maxwell (UCM) fluid | successive Taylor series linearization method (STSLM) | O361.3 | Mechanics | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | successive linearization method | Successive taylor series linearization method (STSLM) | Successive linearization method | Upper-convected Maxwell (UCM) fluid | Boundary layer flow | MATHEMATICS, APPLIED | MECHANICS | STAGNATION-POINT FLOW | Mechanical properties | Magnetohydrodynamics | Research | Maxwell equations | Series, Taylor's | Porous materials

76A10 | 76D10 | 74S25 | Mathematics | boundary layer flow | 76M22 | upper-convected Maxwell (UCM) fluid | successive Taylor series linearization method (STSLM) | O361.3 | Mechanics | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | successive linearization method | Successive taylor series linearization method (STSLM) | Successive linearization method | Upper-convected Maxwell (UCM) fluid | Boundary layer flow | MATHEMATICS, APPLIED | MECHANICS | STAGNATION-POINT FLOW | Mechanical properties | Magnetohydrodynamics | Research | Maxwell equations | Series, Taylor's | Porous materials

Journal Article

17.
Full Text
Analysis of Sakiadis flow of nanofluids with viscous dissipation and Newtonian heating

应用数学和力学：英文版, ISSN 0253-4827, 2012, Volume 33, Issue 12, pp. 1545 - 1554

The combined effects of viscous dissipation and Newtonian heating on bound- ary layer flow over a moving flat plate are investigated for two types of...

应用数学 | 理论 | 研究 | 常微分方程 | 76A05 | viscous dissipation | Mathematics | 76N20 | 76R10 | O241.81 | Sakiadis flow | nanofluid | Mechanics | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | Newtonian heating | O357.3 | Viscous dissipation | Nanofluid | BOUNDARY-LAYER-FLOW | MATHEMATICS, APPLIED | MECHANICS | CONVECTION | SURFACE | PLATE | SHEET | RADIATION | Energy dissipation | Heating | Research | Copper | Properties | Titanium dioxide | Boundary layer

应用数学 | 理论 | 研究 | 常微分方程 | 76A05 | viscous dissipation | Mathematics | 76N20 | 76R10 | O241.81 | Sakiadis flow | nanofluid | Mechanics | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | Newtonian heating | O357.3 | Viscous dissipation | Nanofluid | BOUNDARY-LAYER-FLOW | MATHEMATICS, APPLIED | MECHANICS | CONVECTION | SURFACE | PLATE | SHEET | RADIATION | Energy dissipation | Heating | Research | Copper | Properties | Titanium dioxide | Boundary layer

Journal Article

应用数学和力学：英文版, ISSN 0253-4827, 2013, Volume 34, Issue 8, pp. 945 - 952

The boundary layer flow over a stretching surface in a rotating viscoelastic fluid is considered. By applying a similarity transformation, the governing...

34B15 | 76D10 | boundary layer | Mechanics | Mathematics | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | stretching surface | rotating viscoelastic fluid | similarity transformation | BOUNDARY-LAYER-FLOW | MATHEMATICS, APPLIED | MECHANICS | HEAT-TRANSFER | 3-DIMENSIONAL FLOW | SHEET | Viscoelasticity | Research | Differential equations, Nonlinear | Boundary layer | Skin friction | Similarity | Differential equations | Mathematical models | Rotating | Viscoelastic fluids | Stretching

34B15 | 76D10 | boundary layer | Mechanics | Mathematics | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | stretching surface | rotating viscoelastic fluid | similarity transformation | BOUNDARY-LAYER-FLOW | MATHEMATICS, APPLIED | MECHANICS | HEAT-TRANSFER | 3-DIMENSIONAL FLOW | SHEET | Viscoelasticity | Research | Differential equations, Nonlinear | Boundary layer | Skin friction | Similarity | Differential equations | Mathematical models | Rotating | Viscoelastic fluids | Stretching

Journal Article

应用数学和力学：英文版, ISSN 0253-4827, 2012, Volume 33, Issue 5, pp. 593 - 604

The magnetohydrodynamics （MHD） convection flow and heat transfer of an incompressible viscous nanofluid past a semi-infinite vertical stretching sheet in the...

magnetic field | 76D10 | thermal stratification | Lie symmetry group transformation | porous medium | Mathematics | O361.3 | nanofluid | Mechanics | 76S05 | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | O357.3 | 76W05 | Thermal stratification | Nanofluid | Magnetic field | Porous medium | MATHEMATICS, APPLIED | EQUATIONS | BOUNDARY-LAYER-FLOW | MECHANICS | SURFACE | MICROPOLAR FLUID | PLATE | HEAT-TRANSFER CHARACTERISTICS | Magnetohydrodynamics | Usage | Heat | Differential equations | Research | Magnetic fields | Convection | Transformations (Mathematics)

magnetic field | 76D10 | thermal stratification | Lie symmetry group transformation | porous medium | Mathematics | O361.3 | nanofluid | Mechanics | 76S05 | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | O357.3 | 76W05 | Thermal stratification | Nanofluid | Magnetic field | Porous medium | MATHEMATICS, APPLIED | EQUATIONS | BOUNDARY-LAYER-FLOW | MECHANICS | SURFACE | MICROPOLAR FLUID | PLATE | HEAT-TRANSFER CHARACTERISTICS | Magnetohydrodynamics | Usage | Heat | Differential equations | Research | Magnetic fields | Convection | Transformations (Mathematics)

Journal Article

应用数学和力学：英文版, ISSN 0253-4827, 2014, Volume 35, Issue 7, pp. 849 - 862

This paper studies the thermal-diffusion and diffusion thermo-effects in the hydro-magnetic unsteady flow by a mixed convection boundary layer past an imperme-...

magnetic field | Mathematics | boundary layer flow | 80A20 | 76N20 | Dufour number | Mechanics | 76S05 | Soret number | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | heat and mass transfer | porous media | NATURAL-CONVECTION | MATHEMATICS, APPLIED | MECHANICS | DIFFUSION | MASS-TRANSFER | THERMOHALINE INSTABILITY | Magnetohydrodynamics | Heat | Engineering research | Porous materials | Mechanical properties | Research | Convection | Boundary layer | Porous media | Mathematical analysis | Mathematical models | Runge-Kutta method | Unsteady | Stretching | Self-similarity

magnetic field | Mathematics | boundary layer flow | 80A20 | 76N20 | Dufour number | Mechanics | 76S05 | Soret number | O357.4 | Applications of Mathematics | Mathematical Modeling and Industrial Mathematics | heat and mass transfer | porous media | NATURAL-CONVECTION | MATHEMATICS, APPLIED | MECHANICS | DIFFUSION | MASS-TRANSFER | THERMOHALINE INSTABILITY | Magnetohydrodynamics | Heat | Engineering research | Porous materials | Mechanical properties | Research | Convection | Boundary layer | Porous media | Mathematical analysis | Mathematical models | Runge-Kutta method | Unsteady | Stretching | Self-similarity

Journal Article