In the present article, we have studied the Rabinowitsch fluid model for the peristaltic flow. The non-Newtonian nature of the fluid is analyzed mathematically by considering the Rabinowitsch fluid. The Rabinowitsch fluid model for the peristaltic flow is not discussed so far. This is the first article describing the features of Rabinowitsch fluid in peristaltic literature. The fluid is flowing in a uniform tube with the wave motion. Exact solutions have been calculated for velocity and pressure gradient. The physical behavior of different parameters for velocity, pressure rise, streamlines, and pressure gradient have been examined graphically. It is observed that when Weissenberg number is large then the relaxation time of the fluid is greater than a specific process time in which the pressure rise increases rapidly in the peristaltic pumping regions. Trapping phenomena have been discussed at the end of the article
© 1946 – 2014: Verlag der Zeitschrift für Naturforschung
Articles in the same Issue
- An Investigation on the Fine Structure Levels in the Ground State Configuration for the Antimony Anion
- Ab Initio Calculations of Structural, Electronic, and Mechanical Stability Properties of Magnesium Sulfide
- A Counterpart of the Wadati–Konno–Ichikawa Soliton Hierarchy Associated with so(3,R)
- Physics and Picasso
- Exact Solution for Peristaltic Transport of a Micropolar Fluid in a Channel with Convective Boundary Conditions and Heat Source/Sink
- Investigation of New Ionic Plastic Crystals in Tetraalkylammonium Tetrabuthylborate
- New Rational Homoclinic Solution and Rogue Wave Solution for the Coupled Nonlinear Schrödinger Equation
- Synthesis and Shape Control of Copper Tin Sulphide Nanocrystals and Formation of Gold–Copper Tin Sulphide Hybrid Nanostructures
- Peristaltic Motion of a non-Newtonian Nanofluid in an Asymmetric Channel
- An Analysis of Peristaltic Flow of Finitely Extendable Nonlinear Elastic- Peterlin Fluid in Two-Dimensional Planar Channel and Axisymmetric Tube
- Application of Rabinowitsch Fluid Model in Peristalsis
- Structural, Stabilities, and Electronic Properties of Bimetallic Mg2-doped Silicon Clusters
- Group Invariant Solutions and Conservation Laws of the Fornberg– Whitham Equation
- Investigations of the Thermal Shifts and Electron–Phonon Coupling Parameters of R1 and R2 Lines for Cr3+-doped Forsterite
Articles in the same Issue
- An Investigation on the Fine Structure Levels in the Ground State Configuration for the Antimony Anion
- Ab Initio Calculations of Structural, Electronic, and Mechanical Stability Properties of Magnesium Sulfide
- A Counterpart of the Wadati–Konno–Ichikawa Soliton Hierarchy Associated with so(3,R)
- Physics and Picasso
- Exact Solution for Peristaltic Transport of a Micropolar Fluid in a Channel with Convective Boundary Conditions and Heat Source/Sink
- Investigation of New Ionic Plastic Crystals in Tetraalkylammonium Tetrabuthylborate
- New Rational Homoclinic Solution and Rogue Wave Solution for the Coupled Nonlinear Schrödinger Equation
- Synthesis and Shape Control of Copper Tin Sulphide Nanocrystals and Formation of Gold–Copper Tin Sulphide Hybrid Nanostructures
- Peristaltic Motion of a non-Newtonian Nanofluid in an Asymmetric Channel
- An Analysis of Peristaltic Flow of Finitely Extendable Nonlinear Elastic- Peterlin Fluid in Two-Dimensional Planar Channel and Axisymmetric Tube
- Application of Rabinowitsch Fluid Model in Peristalsis
- Structural, Stabilities, and Electronic Properties of Bimetallic Mg2-doped Silicon Clusters
- Group Invariant Solutions and Conservation Laws of the Fornberg– Whitham Equation
- Investigations of the Thermal Shifts and Electron–Phonon Coupling Parameters of R1 and R2 Lines for Cr3+-doped Forsterite