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Cross electromagnetic nanofluid flow examination with infinite shear rate viscosity and melting heat through Skan-Falkner wedge

El Sayed M. Tag El DinDepartment of Electrical Engineering, Faculty of Engineering and Technology, Future University in Egypt , New Cairo 11835 , EgyptTanveer SajidDepartment of Mathematics, Capital University of Science and Technology (CUST) , Islamabad , 44000 , PakistanWasim JamshedDepartment of Mathematics, Capital University of Science and Technology (CUST) , Islamabad , 44000 , PakistanSyed Zahir Hussain ShahDepartment of Mathematics & Statistics, Hazara University , Mansehra , 21300 , PakistanMohamed R. EidDepartment of Mathematics, Faculty of Science, New Valley University , Al-Kharga , Al-Wadi Al-Gadid, 72511 EgyptAssad AyubDepartment of Mathematics & Statistics, Hazara University , Mansehra , 21300 , PakistanKamel GuedriMechanical Engineering Department, College of Engineering and Islamic Architecture, Umm Al-Qura University , P. O. Box 5555 , Makkah 21955 , Saudi ArabiaManuel Sánchez‐CheroUniversidad Nacional de Frontera , Sullana , PerúJosé Antonio Sánchez CheroUniversidad Nacional de Frontera , Sullana , PerúGilberto Carrión-BarcoUniversidad Tecnológica del Perú , Chiclayo , PerúGisella Luisa Elena Maquen-NiñoUniversidad: Universidad Nacional Pedro Ruiz Gallo , Lambayeque , Perú
2022en
ABI

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Abstract This demonstration of study focalizes the melting transport and inclined magnetizing effect of cross fluid with infinite shear rate viscosity along the Skan-Falkner wedge. Transport of energy analysis is brought through the melting process and velocity distribution is numerically achieved under the influence of the inclined magnetic dipole effect. Moreover, this study brings out the numerical effect of the process of thermophoresis diffusion and Brownian motion. The infinite shear rate of viscosity model of cross fluid reveals the set of partial differential equations (PDEs). Similarity transformation of variables converts the PDEs system into nonlinear ordinary differential equations (ODEs). Furthermore, a numerical bvp4c process is imposed on these resultant ODEs for the pursuit of a numerical solution. From the debate, it is concluded that melting process cases boost the velocity of fluid and velocity ratio parameter. The augmentation of the minimum value of energy needed to activate or energize the molecules or atoms to activate the chemical reaction boosts the concentricity.

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