(#115) How Torsion and Fatigue Break Mechanical Shafts. episode artwork

EPISODE · Mar 17, 2026 · 51 MIN

(#115) How Torsion and Fatigue Break Mechanical Shafts.

from Mechanical Engineering Made Simple · host Mason Wilson

This episode dives into the brutal gap between perfect math and real mechanical failure. We break down how a part that looks flawless in CAD can still crack, deform, creep, corrode, or catastrophically fail once it enters the real world. From torsional stress in shafts and combined stress states to fatigue crack growth, fracture mechanics, creep, fretting, corrosion, and design optimization, this is a full scale walkthrough of what actually controls whether a machine survives.You will learn how engineers calculate twisting and bending stress, why hollow shafts outperform solid ones in torsion, how Mohr’s Circle and von Mises stress reveal the real danger inside loaded parts, and why fatigue often destroys components long before yield strength is ever reached. We also cover Paris law, fracture toughness, cumulative damage, low cycle versus high cycle fatigue, creep at elevated temperature, corrosion fatigue, fretting damage, and how different materials like aluminum, titanium, nickel superalloys, and advanced composites are chosen based on the environment and failure mode.Built for mechanical engineers, designers, students, and anyone who wants the real story behind why parts fail despite “safe” calculations, this episode connects stress analysis, material science, fatigue, fracture, and optimization into one engineering-first deep dive.Topics covered:stress analysistorsion in shaftsMohr’s Circlevon Mises stressfatigue and fracture mechanicsParis lawcreep and corrosionfretting fatiguematerial selectionengineering optimizationmechanical design failure modesSubscribe to Mechanical Engineering Made Simple for real-world engineering insight, practical design thinking, and no fluff.

Episode metadata supplied by the publisher feed · Published Mar 17, 2026

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(#115) How Torsion and Fatigue Break Mechanical Shafts.

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