Effect of Magnetic Field on Double Convection Flow of Viscous Fluid over a Moving Vertical Plate with Constant Temperature and General Concentration by using New Trend of Fractional Derivative | Zendy

Nehad Ali Shah | Zendy; Ahmad Hajizadeh | Zendy; Muhammad Falak Zeb | Zendy; Sohail Ahmad | Zendy; Yasir Mahsud | Zendy; Isaac Lare Animasaun | Zendy

Open Access

Effect of Magnetic Field on Double Convection Flow of Viscous Fluid over a Moving Vertical Plate with Constant Temperature and General Concentration by using New Trend of Fractional Derivative

Author(s) -

Nehad Ali Shah,

Ahmad Hajizadeh,

Muhammad Falak Zeb,

Sohail Ahmad,

Yasir Mahsud,

Isaac Lare Animasaun

Publication year - 2018

Publication title -

open journal of mathematical sciences

Language(s) - English

Resource type - Journals

eISSN - 2616-4906

pISSN - 2523-0212

DOI - 10.30538/oms2018.0033

Subject(s) - grashof number , prandtl number , laplace transform , magnetic field , constant (computer programming) , mechanics , field (mathematics) , convection , physics , fractional calculus , viscous liquid , combined forced and natural convection , nusselt number , natural convection , mathematics , mathematical analysis , turbulence , reynolds number , quantum mechanics , computer science , pure mathematics , programming language

This article presents, effects of fractional order derivative and magnetic field on double convection flow of viscous fluid over a moving vertical plate with constant temperature and general concentration. The model is fractionalized by using Caputo-Fabrizio derivative operator. Closed form solutions of the fluid velocity, concentration and temperature are obtained by means of the Laplace transform. Numerical computations and graphical illustrations are used in order to study the effects of the Caputo-Fabrizio time-fractional parameter , magnetic parameter , Prandtl and Grashof numbers on velocity field. Mathematics Subject Classification: 05C69.

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