Solution of Temperature Fluid Particle in Incompressible Dusty Fluid with The Effect of Week Induced Magnetic Field

N. Jagannadham, B. K. Rath, D. K. Dash
Journal of Thermal and Fluid Science
Volume 3: Issue 1, June 2022, pp 28-31


Author's Information
N. Jagannadham1 
Corresponding Author
1Department of Mathematics, GIET University, Gunupur, India, India
njagannadham@giet.edu

B. K. Rath2, D. K. Dash2
2Department of Mathematics, GIET University, Gunupur, India


Technical Article -- Peer Reviewed
Published online – 04 August 2022

Open Access article under Creative Commons License

Cite this article – N. Jagannadham, B. K. Rath, D. K. Dash “Solution of Temperature Fluid Particle in Incompressible Dusty Fluid with The Effect of Week Induced Magnetic Field ”, Journal of Thermal and Fluid Science, RAME Publishers, vol. 3, issue 1, pp. 14-27, June 2022.
https://doi.org/10.26706/jtfs.3.1.arset1001

Abstract:-
It is possible for dust particles to naturally exist in fluids. In the study of fluid mechanics, these problems related to flow characteristics of temperature. How the magnetic field of suspended particulate matter affects the temperature axially symmetrical jet mixing of incompressible dusty fluid. we assume that the velocity and temperature in the jet deviate from the surrounding stream. To linearize the equation that was solved using Laplace Transformation, a perturbation method was used. The solution of temperature of the particle phase which is depends on fluid phase temperature with in the weak induced Magnetic field.
Index Terms:-
Induced Magnetic field, Differential equations, Dusty fluid flow, incompressible fluid.
REFERENCES
  1. Rath, B.K. , Mahapatro, P.K. and Dash, D.K.(2017) Effect of Volume Fraction along with concentration parameter in the dusty incompressible flulid published in Adv. Appl. Fluid. Mech. 20, No: 1, pp 117-125

  2. Rath, B.K., Behera, G.K., and Dash, D.K. (2015). Solution of Longitudinal velocity of the fluid and the particle of he dustu fluid with the effect of volume fraction in the incompressible fluid of SPM. Adv. Appl. Fluid. Mech. 18, 155-162

  3. Panda, T.C., Mishra, S.K., and Panda, K.C. (2001) Volume fraction and diffusion analysis in SPM modeling in an inertial frame of reference, Acta Ciencia Indica, XXVIIM, No. 4, 515.

  4. Panda, T.C., Mishra, S.K., and Panda, K.C.(2001b) Induced flow of suspended particulate matter (SPM) due to time dependent horizontally oscillating plate, Acta Ciencia Indica, Vol. 27M, (2), 233-239.

  5. Panda, T.C., Mishra, S.K., and Panda, K.C.(2002) Diffusion of suspended particulate matter using two-phase flow model to be published in Int. J. for Numerical Methods in Fluids, New York.

  6. Purcell, E.M. (1978) The effect of fluid motions on the absorption of molecules by suspended particles, J. Fluid Mech. 84, 551-559.

  7. Panda, T.C., Mishra, S.K., and Dash D.K. (2006) Modelling Dispersion of SPM in free convection flows in the vicinity of heated horizontal flat plate in Impact J. Sci. Tech. 1, 37-60.

  8. Rath, B.K. and Ganesh, V. (2014) The longitudinal pretreated fluid velocity of the dusty fluid in the incompressible flow in cylindrical polar coordinates in Int. J. Res. Engg. Tech. 03, 769-772.

  9. Dash,D.K ; Rath,B.K., published a paper entitled”Effect of volume fraction on temperature in axi symmetric jet mixing of incompressible flow in cylindrical polar coordinates “ in Applied Science Periodical in volume xiii, No -1 , February 2011.

  10. Dash,D.K and Rath,B.K., published in IJERIA entitled “Modelling of boundary layer equation in axi symmetric jet mixing of incompressible flow in cylindrical polar coordinates along with volume fraction effect, Vol-2, No.11, 2009, pp 259 – 268”

  11. Dash,D.K ; Rath,B.K., Impact J.Sci.Tech entitled “Modelling of boundary layer equation in axi-symmetric, incompressible flow in cylindrical polar coordinates and its simplification , Vol 2(1) , 1-8, 2008,FIJI ISLANDS.”

  12. Dash,D.K and Rath,B.K., published in Far East J.Appl. Math, entitled “ Effect of volume fraction in axi symmetric jet mixing of incompressible flow in cylindrical polar coordinates, 34(1),2009,83-94.”

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