Microfluidics and Nanofluidics, ISSN 1613-4982, 1/2017, Volume 21, Issue 1, pp. 1 - 10

The electroosmotic flow of a fractional Oldroyd-B fluid in a circular microchannel is studied. The linear Navier slip velocity model is used as the chosen slip...

Biomedical Engineering | Electroosmotic flow | Engineering | Numerical inverse Laplace transform | Analytical Chemistry | Fractional Oldroyd-B fluid | Integral transform | Nanotechnology and Microengineering | Engineering Fluid Dynamics | Slip boundary | ELECTROKINETIC FLOW | NON-NEWTONIAN FLUIDS | PHYSICS, FLUIDS & PLASMAS | DERIVATIVE MODELS | NANOSCIENCE & NANOTECHNOLOGY | INSTRUMENTS & INSTRUMENTATION | POWER-LAW FLUIDS | HIGH ZETA POTENTIALS | VISCOELASTIC FLUIDS | STRAIGHT PIPE | RECTANGULAR MICROCHANNELS | MAXWELL FLUIDS | CIRCULAR CROSS-SECTION

Biomedical Engineering | Electroosmotic flow | Engineering | Numerical inverse Laplace transform | Analytical Chemistry | Fractional Oldroyd-B fluid | Integral transform | Nanotechnology and Microengineering | Engineering Fluid Dynamics | Slip boundary | ELECTROKINETIC FLOW | NON-NEWTONIAN FLUIDS | PHYSICS, FLUIDS & PLASMAS | DERIVATIVE MODELS | NANOSCIENCE & NANOTECHNOLOGY | INSTRUMENTS & INSTRUMENTATION | POWER-LAW FLUIDS | HIGH ZETA POTENTIALS | VISCOELASTIC FLUIDS | STRAIGHT PIPE | RECTANGULAR MICROCHANNELS | MAXWELL FLUIDS | CIRCULAR CROSS-SECTION

Journal Article

力学学报：英文版, ISSN 0567-7718, 2007, Volume 23, Issue 5, pp. 463 - 469

The flow near a wall suddenly set in motion for a viscoelastic fluid with the generalized Oldroyd-B model is studied. The fractional calculus approach is used...

数学模型 | 粘弹性流体 | 流体力学 | 分形微积分 | Engineering | Mechanics, Fluids, Thermodynamics | Stokes’ first problem | Generalized Oldroyd-B fluid | Engineering Fluid Dynamics | Numerical and Computational Methods in Engineering | Theoretical and Applied Mechanics | Fox H -function | Fractional calculus | Exact solution | Stokes' first problem | Fox H-function | fractional calculus | UNSTEADY FLOWS | ANNULAR PIPE | DERIVATIVE MODEL | NON-NEWTONIAN FLUID | FRACTIONAL MAXWELL MODEL | POROUS HALF-SPACE | ENGINEERING, MECHANICAL | FLAT-PLATE | MECHANICS | exact solution | IMPULSIVE MOTION | 2 PARALLEL PLATES | 2ND-GRADE FLUID

数学模型 | 粘弹性流体 | 流体力学 | 分形微积分 | Engineering | Mechanics, Fluids, Thermodynamics | Stokes’ first problem | Generalized Oldroyd-B fluid | Engineering Fluid Dynamics | Numerical and Computational Methods in Engineering | Theoretical and Applied Mechanics | Fox H -function | Fractional calculus | Exact solution | Stokes' first problem | Fox H-function | fractional calculus | UNSTEADY FLOWS | ANNULAR PIPE | DERIVATIVE MODEL | NON-NEWTONIAN FLUID | FRACTIONAL MAXWELL MODEL | POROUS HALF-SPACE | ENGINEERING, MECHANICAL | FLAT-PLATE | MECHANICS | exact solution | IMPULSIVE MOTION | 2 PARALLEL PLATES | 2ND-GRADE FLUID

Journal Article

Journal of Mathematical Analysis and Applications, ISSN 0022-247X, 06/2020, Volume 486, Issue 2, p. 123867

In this study, we consider the global regularity of the high-dimensional incompressible Oldroyd-B model in the corotational case with fractional dissipation...

Fractional dissipation | Oldroyd-B model | Global regularity

Fractional dissipation | Oldroyd-B model | Global regularity

Journal Article

Numerical Methods for Partial Differential Equations, ISSN 0749-159X, 05/2019, Volume 35, Issue 3, pp. 875 - 893

In this paper, we consider a two‐dimensional multi‐term time‐fractional Oldroyd‐B equation on a rectangular domain. Its analytical solution is obtained by the...

fractional Oldroyd‐B model | multi‐term time‐fractional derivative | Caputo fractional derivative | finite difference method | multi-term time-fractional derivative | fractional Oldroyd-B model | MATHEMATICS, APPLIED | HEAT-TRANSFER | DIFFERENCE SCHEME | CONSTANTLY ACCELERATING PLATE | MHD FLOW | STOKES | TRANSPORT | 1ST PROBLEM | DIFFUSION | GENERALIZED BURGERS FLUID | Mathematical models | Approximation | Numerical methods | Finite difference method

fractional Oldroyd‐B model | multi‐term time‐fractional derivative | Caputo fractional derivative | finite difference method | multi-term time-fractional derivative | fractional Oldroyd-B model | MATHEMATICS, APPLIED | HEAT-TRANSFER | DIFFERENCE SCHEME | CONSTANTLY ACCELERATING PLATE | MHD FLOW | STOKES | TRANSPORT | 1ST PROBLEM | DIFFUSION | GENERALIZED BURGERS FLUID | Mathematical models | Approximation | Numerical methods | Finite difference method

Journal Article

Mathematical Methods in the Applied Sciences, ISSN 0170-4214, 09/2016, Volume 39, Issue 13, pp. 3866 - 3879

This paper is dedicated to the Oldroyd‐B model with fractional dissipation (−Δ)ατ for any α > 0. We establish the global smooth solutions to the Oldroyd‐B...

subclass76A10 | fractional dissipation | 76A05 | 76D03 | global smooth solutions | Oldroyd‐B model | 76N99 | Oldroyd-B model | EXISTENCE | MATHEMATICS, APPLIED | BESOV-SPACES | WELL-POSEDNESS | INCOMPRESSIBLE LIMIT | POLYMERIC FLOWS | CRITICAL DISSIPATION | VISCOELASTIC FLUIDS | CLASSICAL-SOLUTIONS | BOUSSINESQ EQUATIONS | WEAK SOLUTIONS | Topological manifolds | Aerospace industry | Two dimensional models | Regularity | Mathematical models | Two dimensional | Estimates | Dissipation | Mathematics - Analysis of PDEs

subclass76A10 | fractional dissipation | 76A05 | 76D03 | global smooth solutions | Oldroyd‐B model | 76N99 | Oldroyd-B model | EXISTENCE | MATHEMATICS, APPLIED | BESOV-SPACES | WELL-POSEDNESS | INCOMPRESSIBLE LIMIT | POLYMERIC FLOWS | CRITICAL DISSIPATION | VISCOELASTIC FLUIDS | CLASSICAL-SOLUTIONS | BOUSSINESQ EQUATIONS | WEAK SOLUTIONS | Topological manifolds | Aerospace industry | Two dimensional models | Regularity | Mathematical models | Two dimensional | Estimates | Dissipation | Mathematics - Analysis of PDEs

Journal Article

Computers and Mathematics with Applications, ISSN 0898-1221, 04/2019, Volume 77, Issue 7, pp. 1933 - 1944

This paper focuses on the Cauchy problem of the d-dimensional incompressible Oldroyd-B type models for viscoelastic flow with fractional Laplacian dissipation,...

Oldroyd-B models | Fractional Laplacian dissipation | Global regularity | Besov spaces | EXISTENCE | MATHEMATICS, APPLIED | Information science | Analysis | Models | Viscoelasticity | Incompressible flow | Computational fluid dynamics | Energy dissipation | Fluid flow | Well posed problems | Cauchy problem

Oldroyd-B models | Fractional Laplacian dissipation | Global regularity | Besov spaces | EXISTENCE | MATHEMATICS, APPLIED | Information science | Analysis | Models | Viscoelasticity | Incompressible flow | Computational fluid dynamics | Energy dissipation | Fluid flow | Well posed problems | Cauchy problem

Journal Article

Advances in Computational Mathematics, ISSN 1019-7168, 4/2019, Volume 45, Issue 2, pp. 1005 - 1029

We consider the numerical approximation of a generalized fractional Oldroyd-B fluid problem involving two Riemann-Liouville fractional derivatives in time. We...

65M15 | Visualization | Computational Mathematics and Numerical Analysis | Mathematical and Computational Biology | Mathematics | Nonsmooth data | Computational Science and Engineering | Finite element method | Convolution quadrature | Error estimate | Time-fractional Oldroyd-B fluid problem | 65M60 | Mathematical Modeling and Industrial Mathematics | 65M12 | MATHEMATICS, APPLIED | RAYLEIGH-STOKES PROBLEM | FLOW | Usage | Models | Mathematical models | Fluid dynamics

65M15 | Visualization | Computational Mathematics and Numerical Analysis | Mathematical and Computational Biology | Mathematics | Nonsmooth data | Computational Science and Engineering | Finite element method | Convolution quadrature | Error estimate | Time-fractional Oldroyd-B fluid problem | 65M60 | Mathematical Modeling and Industrial Mathematics | 65M12 | MATHEMATICS, APPLIED | RAYLEIGH-STOKES PROBLEM | FLOW | Usage | Models | Mathematical models | Fluid dynamics

Journal Article

International Journal of Heat and Mass Transfer, ISSN 0017-9310, 12/2017, Volume 115, pp. 1309 - 1320

•We present new finite difference methods to discretise the generalized Oldroyd-B fluid model.•We propose new theoretical analysis of generalized Oldroyd-B...

Multi-term time derivative | Fractional diffusion equation | Caputo fractional derivative | Generalized Oldroyd-B fluid | Finite difference method | FOKKER-PLANCK EQUATION | PARAMETER-ESTIMATION | STOKES 1ST PROBLEM | ENGINEERING, MECHANICAL | SPECTRAL METHOD | ORDER | MECHANICS | THERMODYNAMICS | COEFFICIENTS | VISCOELASTIC FLUID | DYNAMICAL MODELS | BIOLOGICAL-SYSTEMS

Multi-term time derivative | Fractional diffusion equation | Caputo fractional derivative | Generalized Oldroyd-B fluid | Finite difference method | FOKKER-PLANCK EQUATION | PARAMETER-ESTIMATION | STOKES 1ST PROBLEM | ENGINEERING, MECHANICAL | SPECTRAL METHOD | ORDER | MECHANICS | THERMODYNAMICS | COEFFICIENTS | VISCOELASTIC FLUID | DYNAMICAL MODELS | BIOLOGICAL-SYSTEMS

Journal Article

Computer Methods in Biomechanics and Biomedical Engineering, ISSN 1025-5842, 03/2014, Volume 17, Issue 4, pp. 433 - 442

This investigation deals with the peristaltic flow of generalised Oldroyd-B fluids (with the fractional model) through a cylindrical tube under the influence...

slip condition | amplitude | generalised Oldroyd-B fluids | peristaltic flow | homotopy analysis method | biophysics | DESIGN | HEAT-TRANSFER | ENGINEERING, BIOMEDICAL | FRACTIONAL MAXWELL MODEL | UNIDIRECTIONAL FLOWS | PUMP | UNSTEADY-FLOW | TRANSPORT | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | MOTION | VISCOELASTIC FLUID | Hydrodynamics | Body Fluids - physiology | Peristalsis | Models, Biological | Pressure | Computer applications

slip condition | amplitude | generalised Oldroyd-B fluids | peristaltic flow | homotopy analysis method | biophysics | DESIGN | HEAT-TRANSFER | ENGINEERING, BIOMEDICAL | FRACTIONAL MAXWELL MODEL | UNIDIRECTIONAL FLOWS | PUMP | UNSTEADY-FLOW | TRANSPORT | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | MOTION | VISCOELASTIC FLUID | Hydrodynamics | Body Fluids - physiology | Peristalsis | Models, Biological | Pressure | Computer applications

Journal Article

Computers and Mathematics with Applications, ISSN 0898-1221, 2011, Volume 62, Issue 3, pp. 1540 - 1553

The objective of this paper is to study the unsteady flow of an Oldroyd-B fluid with fractional derivative model, between two infinite coaxial circular...

Oldroyd-B fluid | Laplace and Hankel transforms | Coaxial cylinders | Velocity field | Fractional calculus | Time dependent shear stress | MATHEMATICS, APPLIED | MAXWELL MODEL | ANNULAR PIPE | UNSTEADY HELICAL FLOWS | BURGERS MODEL | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | CYLINDERS | VISCOELASTIC FLUID | 2ND-GRADE FLUID | Fluids | Computational fluid dynamics | Mathematical analysis | Fluid flow | Shear stress | Mathematical models | Derivatives | Cylinders

Oldroyd-B fluid | Laplace and Hankel transforms | Coaxial cylinders | Velocity field | Fractional calculus | Time dependent shear stress | MATHEMATICS, APPLIED | MAXWELL MODEL | ANNULAR PIPE | UNSTEADY HELICAL FLOWS | BURGERS MODEL | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | CYLINDERS | VISCOELASTIC FLUID | 2ND-GRADE FLUID | Fluids | Computational fluid dynamics | Mathematical analysis | Fluid flow | Shear stress | Mathematical models | Derivatives | Cylinders

Journal Article

11.
Full Text
Numerical and analytical simulation of peristaltic flows of generalized Oldroyd‐B fluids

International Journal for Numerical Methods in Fluids, ISSN 0271-2091, 12/2011, Volume 67, Issue 12, pp. 1932 - 1943

In this paper, we study the peristaltic flows of generalized Oldroyd‐B fluids through the gap between concentric uniform tubes under the assumption of large...

peristalsis | homotopy perturbation method | generalized Oldroyd‐B fluids | variational iteration method | Generalized oldroyd-b fluids | Variational iteration method | Homotopy perturbation method | Peristalsis | generalized Oldroyd-B fluids | PHYSICS, FLUIDS & PLASMAS | FRACTIONAL MAXWELL MODEL | UNIDIRECTIONAL FLOWS | MHD FLOW | UNSTEADY-FLOW | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | ANNULUS | ENDOSCOPE | MAGNETIC-FIELD | NEWTONIAN FLUID | VISCOELASTIC FLUID

peristalsis | homotopy perturbation method | generalized Oldroyd‐B fluids | variational iteration method | Generalized oldroyd-b fluids | Variational iteration method | Homotopy perturbation method | Peristalsis | generalized Oldroyd-B fluids | PHYSICS, FLUIDS & PLASMAS | FRACTIONAL MAXWELL MODEL | UNIDIRECTIONAL FLOWS | MHD FLOW | UNSTEADY-FLOW | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | ANNULUS | ENDOSCOPE | MAGNETIC-FIELD | NEWTONIAN FLUID | VISCOELASTIC FLUID

Journal Article

Journal of Non-Newtonian Fluid Mechanics, ISSN 0377-0257, 2009, Volume 156, Issue 1, pp. 75 - 83

Helical flows for Oldroyd-B fluid are studied in concentric cylinders and a circular cylinder. The fractional calculus approach in the constitutive...

Velocity fields | Fractional calculus | Generalized Oldroyd-B fluid | Exact solutions | MECHANICS | MAXWELL MODEL | ANNULAR PIPE | PIPE-LIKE DOMAINS | NON-NEWTONIAN FLUID | VISCOELASTIC FLUID

Velocity fields | Fractional calculus | Generalized Oldroyd-B fluid | Exact solutions | MECHANICS | MAXWELL MODEL | ANNULAR PIPE | PIPE-LIKE DOMAINS | NON-NEWTONIAN FLUID | VISCOELASTIC FLUID

Journal Article

Nonlinear Analysis: Real World Applications, ISSN 1468-1218, 2009, Volume 10, Issue 5, pp. 2700 - 2708

This paper deals with the unsteady helical flows of a generalized Oldroyd-B fluid between two infinite coaxial cylinders and within an infinite cylinder. The...

Helical flows | Analytical solutions | Fractional calculus | Generalized Oldroyd-B fluid | MATHEMATICS, APPLIED | MODEL | VISCOELASTIC FLUID | PLATE | 2ND-GRADE FLUID

Helical flows | Analytical solutions | Fractional calculus | Generalized Oldroyd-B fluid | MATHEMATICS, APPLIED | MODEL | VISCOELASTIC FLUID | PLATE | 2ND-GRADE FLUID

Journal Article

Applied Mathematics and Computation, ISSN 0096-3003, 2008, Volume 201, Issue 1, pp. 834 - 842

The velocity field and the adequate shear stress corresponding to the unsteady flow of a generalized Oldroyd-B fluid due to a constantly accelerating plate...

Generalized Oldroyd-B fluid | Exact solutions | Constantly accelerating plate | MATHEMATICS, APPLIED | exact solutions | constantly accelerating plate | MOTION | generalized Oldroyd-B fluid | FRACTIONAL MAXWELL MODEL | VISCOELASTIC FLUID | MHD FLOW

Generalized Oldroyd-B fluid | Exact solutions | Constantly accelerating plate | MATHEMATICS, APPLIED | exact solutions | constantly accelerating plate | MOTION | generalized Oldroyd-B fluid | FRACTIONAL MAXWELL MODEL | VISCOELASTIC FLUID | MHD FLOW

Journal Article

Applied Mathematical Modelling, ISSN 0307-904X, 11/2009, Volume 33, Issue 11, pp. 4184 - 4191

The aim of this paper is to present the analytical solutions corresponding to two types of unsteady unidirectional flows of a generalized Oldroyd-B fluid with...

Plane Poiseuille flow | Generalized Mittag-Leffler function | Analytical solutions | Fractional calculus | Generalized Oldroyd-B fluid | Plane Couette flow | SUDDEN APPLICATION | MAXWELL MODEL | HELICAL FLOWS | NON-NEWTONIAN FLUID | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | ENGINEERING, MULTIDISCIPLINARY | IMPULSIVE MOTION | 1ST PROBLEM | PRESSURE-GRADIENT | 2 PARALLEL PLATES | VISCOELASTIC FLUID | 2ND-GRADE FLUID

Plane Poiseuille flow | Generalized Mittag-Leffler function | Analytical solutions | Fractional calculus | Generalized Oldroyd-B fluid | Plane Couette flow | SUDDEN APPLICATION | MAXWELL MODEL | HELICAL FLOWS | NON-NEWTONIAN FLUID | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | ENGINEERING, MULTIDISCIPLINARY | IMPULSIVE MOTION | 1ST PROBLEM | PRESSURE-GRADIENT | 2 PARALLEL PLATES | VISCOELASTIC FLUID | 2ND-GRADE FLUID

Journal Article

Fractional Calculus and Applied Analysis, ISSN 1311-0454, 08/2018, Volume 21, Issue 4, pp. 1073 - 1103

In this paper, we consider the application of the finite difference method for a class of novel multi-term time fractional viscoelastic non-Newtonian fluid...

Secondary 35Q35 | fractional non-Newtonian fluids | Primary 26A33 | generalized Oldroyd-B fluid | 65M06 | stability and convergence analysis | Couette flow | 65M12 | 76W05 | finite difference method | multi-term time derivative | MATHEMATICS, APPLIED | MAXWELL MODEL | CALCULUS | DIFFUSION-WAVE EQUATION | BOUNDARY-VALUE-PROBLEMS | DIFFERENTIAL-EQUATIONS | RELAXATION | SPACE | MATHEMATICS | SCHEME | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | Viscosity | Viscoelasticity | Magnetohydrodynamics | Computational fluid dynamics | Computer simulation | Numerical methods | Fluid flow | Stability analysis | Non-Newtonian fluids | Maxwell fluids | Numerical analysis | Newtonian fluids | Non Newtonian fluids | Mathematical analysis | Mathematical models | Finite difference method | Mathematics - Numerical Analysis

Secondary 35Q35 | fractional non-Newtonian fluids | Primary 26A33 | generalized Oldroyd-B fluid | 65M06 | stability and convergence analysis | Couette flow | 65M12 | 76W05 | finite difference method | multi-term time derivative | MATHEMATICS, APPLIED | MAXWELL MODEL | CALCULUS | DIFFUSION-WAVE EQUATION | BOUNDARY-VALUE-PROBLEMS | DIFFERENTIAL-EQUATIONS | RELAXATION | SPACE | MATHEMATICS | SCHEME | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | Viscosity | Viscoelasticity | Magnetohydrodynamics | Computational fluid dynamics | Computer simulation | Numerical methods | Fluid flow | Stability analysis | Non-Newtonian fluids | Maxwell fluids | Numerical analysis | Newtonian fluids | Non Newtonian fluids | Mathematical analysis | Mathematical models | Finite difference method | Mathematics - Numerical Analysis

Journal Article

IEEE Access, ISSN 2169-3536, 2019, Volume 7, pp. 72482 - 72491

In this paper, semi analytical solutions for velocity field and tangential stress correspond to fractional Oldroyd-B fluid, in an annulus, are acquired by...

annulus | Analytical models | Laplace equations | numerical solutions | velocity field | shear stress | Fractional Oldroyd-B fluid | Boundary conditions | modified Bessel equation | integral transformations | Stress | Fractional calculus | HELICAL FLOWS | NON-NEWTONIAN FLUID | COMPUTER SCIENCE, INFORMATION SYSTEMS | PIPE | MODEL | TELECOMMUNICATIONS | ENGINEERING, ELECTRICAL & ELECTRONIC | UNSTEADY-FLOW | VISCOELASTIC FLUID

annulus | Analytical models | Laplace equations | numerical solutions | velocity field | shear stress | Fractional Oldroyd-B fluid | Boundary conditions | modified Bessel equation | integral transformations | Stress | Fractional calculus | HELICAL FLOWS | NON-NEWTONIAN FLUID | COMPUTER SCIENCE, INFORMATION SYSTEMS | PIPE | MODEL | TELECOMMUNICATIONS | ENGINEERING, ELECTRICAL & ELECTRONIC | UNSTEADY-FLOW | VISCOELASTIC FLUID

Journal Article

Thermal Science, ISSN 0354-9836, 2017, Volume 21, Issue 1, pp. 29 - 40

The aim of this paper is to deal with the pulsatile flow of blood in stenosed arteries using one of the known constitutive models that describe the...

Stenosed tapered artery | Oldroyd-B | Variable-order fractional derivative | Blood flow | oldroyd-B | UNSTEADY UNIDIRECTIONAL FLOWS | THERMODYNAMICS | variable-order fractional derivative | STABILITY | stenosed tapered artery | VISCOELASTIC FLUID | DIFFUSION EQUATION | blood flow | DIFFERENTIAL-OPERATORS

Stenosed tapered artery | Oldroyd-B | Variable-order fractional derivative | Blood flow | oldroyd-B | UNSTEADY UNIDIRECTIONAL FLOWS | THERMODYNAMICS | variable-order fractional derivative | STABILITY | stenosed tapered artery | VISCOELASTIC FLUID | DIFFUSION EQUATION | blood flow | DIFFERENTIAL-OPERATORS

Journal Article

Canadian Journal of Physics, ISSN 0008-4204, 2017, Volume 95, Issue 8, pp. 682 - 690

In this paper, we mainly consider the problem of parameter identification for the unsteady helical flows of a generalized Oldroyd-B fluid between two...

fractional sensitivity coefficients | generalized Oldroyd-B fluid | Riemann–Liouville fractional derivative | dérivée fractionnaire de Riemann–Liouville | schéma aux différences (finies) implicite | implicit difference scheme | identification de parameter | parameter identification | fluide d’Oldroyd-B généralisé | Implicit difference scheme | Fractional sensitivity coefficients | Parameter identification | Riemann-Liouville fractional derivative | Generalized Oldroyd-B fluid | INVERSE PROBLEM | PHYSICS, MULTIDISCIPLINARY | SIMULATION | ORDER | SUBJECT | DIFFUSION | DEPENDENT SHEAR-STRESS | COMPOSITE MEDIUM | PLATE | EQUATION | Models | Numerical analysis | Non-Newtonian fluids | Research | Fluid dynamics

fractional sensitivity coefficients | generalized Oldroyd-B fluid | Riemann–Liouville fractional derivative | dérivée fractionnaire de Riemann–Liouville | schéma aux différences (finies) implicite | implicit difference scheme | identification de parameter | parameter identification | fluide d’Oldroyd-B généralisé | Implicit difference scheme | Fractional sensitivity coefficients | Parameter identification | Riemann-Liouville fractional derivative | Generalized Oldroyd-B fluid | INVERSE PROBLEM | PHYSICS, MULTIDISCIPLINARY | SIMULATION | ORDER | SUBJECT | DIFFUSION | DEPENDENT SHEAR-STRESS | COMPOSITE MEDIUM | PLATE | EQUATION | Models | Numerical analysis | Non-Newtonian fluids | Research | Fluid dynamics

Journal Article