Abstract

The theme of this article is to scrutinize the entropy rate in hydromagnetic flow of Reiner–Philippoff nanofluid by a stretching surface. Energy equation is developed through first law of thermodynamic with dissipation and Joule heating. Furthermore, random and thermophoretic motion is discussed. Additionally, binary reaction is discussed. Physical feature of irreversibility analysis is discussed. Nonlinear expression is obtained by suitable transformation. The obtained systems are solved through the numerical method (bvp4c). Variation of entropy rate, thermal field, velocity profile, and concentration against sundry variables are discussed. Computational outcomes of thermal and mass transport rate for influential parameters are studied in tabularized form. A reverse effect holds for thermal field and velocity through magnetic variable. Higher Bingham number leads to a rise in velocity field. An intensification in thermal field and concentration is noted for thermophoretic variable. An enhancement in fluid variable leads to augments velocity. An increment in entropy analysis is seen for magnetic effect. Larger estimation of diffusion variable improves entropy rate. A reduction in concentration is noticed for reaction variable.

Highlights

  • Non-Newtonian fluids have achieved much consideration due to their innovative application in the field of biosciences, physiological, technological, industrial, and engineering processes

  • An opposite trend holds for velocity through Bingham number and fluid variable

  • Temperature is boosted for increasing thermophoresis parameter, while opposite behavior is observed for thermophoresis variable

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Summary

Introduction

Non-Newtonian fluids have achieved much consideration due to their innovative application in the field of biosciences, physiological, technological, industrial, and engineering processes. We noticed that there is scarce research work existed in literature to scrutinize the entropy generation in Reiner–Philippoff nanofluid flow subject to stretched surface. In this communication, we deliberate the irreversibility analysis in hydromagnetic Reiner–Philippoff nanoliquid flow by a stretchable surface. Entropy generation created due to fluid friction irreversibility, thermal transport irreversibility, Joule heating irreversibility, and mass transport rate irreversibility subject to stretching sheet. It can be written as[29,30,31,32,33,34,35]. With y1 1⁄4 0, y2 1⁄4 1, y4 1⁄4 1, y6 1⁄4 1 at η 1⁄4 0 y2 1⁄4 0, y4 1⁄4 0, y6 1⁄4 0 as η → ∞

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