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Irrotational Flow - D'Alembert's Paradox and Kutta-Joukowski Theorem

NPTEL-NOC IITM via YouTube

Overview

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Explore the fundamental principles of inviscid, irrotational flow around translating rigid bodies in this 40-minute lecture. Extend previous flow field analysis by applying Bernoulli's equation to derive expressions for hydrodynamic forces, including both temporal (unsteady) and steady components acting on bodies in fluid motion. Discover D'Alembert's paradox, which demonstrates that rigid bodies undergoing steady translation in inviscid fluids experience zero drag force regardless of their geometric shape. Learn to calculate lift forces on translating rigid bodies as functions of circulation generated around them, leading to the derivation and understanding of the Kutta–Joukowski theorem. Master this fundamental framework that provides essential insights into lift generation in ideal flow conditions, forming the theoretical foundation for understanding aerodynamic and hydrodynamic lift phenomena in fluid mechanics.

Syllabus

Irrotational flow  - VI: D’Alembert’s paradox & Kutta–Joukowski theorem

Taught by

NPTEL-NOC IITM

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