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The flow between two fixed parallel plates is a classic problem in fluid mechanics that helps us understand the fundamentals of viscous flow under confined conditions. When a viscous fluid moves steadily between two stationary plates separated by a small gap, and the motion is driven by a constant pressure gradient, the flow becomes laminar and fully developed. In such conditions, the fluid layers slide smoothly over one another without mixing, and the velocity varies only in the direction perpendicular to the plates. This type of flow, often referred to as plane Poiseuille flow, provides valuable insight into how viscous effects dominate in narrow passages such as lubrication films, microfluidic devices, and heat exchanger channels. The analysis of this flow involves simplifying the Navier–Stokes equations to derive the velocity distribution, shear stress variation, and volumetric flow rate — all of which are essential for understanding real-world engineering applications where smooth, predictable flow is desired.@Sujit1816