Peristaltic heat transport over an inclined permeable ciliated wall under the influence of radiative heated surface

This article investigates peristaltic heat transport for Jeffery fluid flow over an inclined porous ciliated duct. A uniform magnetic field is considered in the momentum equation. Additionally, the Boussinesq approximation, Joule heating, and thermal slip condition are included in the temperature equation to enhance heat transport distribution. The closed-form exact solution of the emerging differential system is attained using the MATHEMATICA software program called DSolve. The physical insights into the number of parameters are displayed graphically. It is observed that as the ratio of relaxation to retardation times increases, the favorable pressure switches to adverse pressure, consequently retarding the flow velocity. There is a wide array of peristaltic pumps tailored for specific settings such as laboratories, industrial contexts, chemical handling, and even tumescent procedures. These pumps showcase versatility in effectively managing fluids spanning a spectrum of viscosities, including acidic, alkaline, and sterile compositions. Peristaltic pumps have several implications, including their ability to transport a wide range of fluids. These pumps find applications in devices like infusion pumps and dialysis machines, mainly when dealing with fluids that can be corrosive or potentially harmful to the system. It is observed that the fluid velocity decreases with an increase in the (Formula presented.) in the core region (Formula presented.), whereas an enhancement is noticed in the outer region (Formula presented.). In addition, it is noted that an increase in (Formula presented.) reduces the flow resistance, thereby leading to a rise in temperature within the region (Formula presented.).