Chemical Reactive Flow past a Parabolic Vertical Plate with Exponentially Accelerated Temperature and Uniform Mass Transfer

TL;DR

This paper analyzes the effects of chemical reactions and heating on flow past a parabolic vertical plate with exponential acceleration, using Laplace transforms to derive analytical solutions for temperature, concentration, and velocity profiles.

Contribution

It introduces an analytical approach to model reactive flow with acceleration and thermal effects, providing explicit formulas for temperature, concentration, and velocity profiles.

Findings

Thermal and chemical responses significantly influence mass and heat transfer rates.

Acceleration and thermal parameters affect velocity, temperature, and concentration distributions.

Analytical formulas enable detailed examination of flow characteristics under various conditions.

Abstract

The topic of flow across an infinitely wide parabolic vertical sheet with accelerating reactions of chemicals and heating is addressed in this article. The Laplace transform method is used to rectify the dimensioned equations that govern of movement into a set of non-dimensional regulating mathematical equations of motion. It is found that thermal energy as well as chemical responses have a substantial impact on the rates of both mass and heat transmission. Using analytical formulas, create temperatures, concentrations, and velocity personas. The physical aspects of various components, including acceleration (a), thermal radiation parameter (R), chemical reaction parameter (K), thermal Grashof number (Gr), mass Grashof number (Gc), Schmidt number (Sc), Prandtl number (Pr), and time variable (t) are investigated. By drawing graphs, characteristics of the velocity, temperature, and concentration are examined.