Cattaneo-Christov theory for a time-dependent magnetohydrodynamic Maxwell fluid flow through a stretching cylinder

This research work explores the thermal and mass transport phenomena for a time-dependent Maxwell fluid flow in the presence of Cattaneo-Christov concept. The Maxwell fluid flow is analyzed through a stretching cylinder and sheet. Brownian motion, non-uniform heat source/sink, thermophoresis, and variable thermal conductivity are operated in this study. A theoretical analysis of the modeled system of equations is explored with the help of HAM. Impacts of fixed constraints on velocity, thermal, and concentration functions are offered graphically. It is concluded that the velocity profile heightens quickly for Newtonian fluid equated to non-Newtonian fluid (Maxwell) via curvature parameter while the temperature and concentration distributions increase quickly for non-Newtonian fluid as equated to the Newtonian fluid via curvature parameter. The presence of Maxwell and magnetic parameters increases the size of the trapping bolus.

Automated summary

This research work explores the thermal and mass transport phenomena for a time-dependent Maxwell fluid flow in the presence of Cattaneo-Christov concept. The study analyzes the Maxwell fluid flow through stretching cylinder and sheet with effects of Brownian motion, non-uniform heat source/sink, thermophoresis, and variable thermal conductivity. The theoretical analysis of the modeled system is explored using HAM, with graphical representation of the impacts of fixed constraints on velocity, thermal, and concentration functions. The conclusion highlights the increase in velocity profile for Newtonian fluid compared to non-Newtonian fluid (Maxwell), while temperature and concentration distributions increase quickly for non-Newtonian fluid compared to Newtonian fluid, with the presence of Maxwell and magnetic parameters increasing the size of the trapping bolus.