Abstract
Subject of the present investigation is the elastic-plastic rotating annular disk having a rigid casing. The plane state of stress is considered for two different boundary conditions: a) inner surface with constraint, allowing no motion in the radial direction, b) free inner surface without radial stress. The analysis is based on Tresca's yield condition, its associated flow rule, and linear strain hardening material behaviour. For both cases, closed form solutions are obtained and numerical results are presented. It is shown that the influence of hardening parameter on the elastic-plastic interface radii is very small, for fixed boundary conditions.
Keywords
Casing
Mechanics
Hardening (computing)
Plane stress
Materials science
Yield surface
Radial stress
Boundary value problem
Plasticity
Strain hardening exponent
Stress (linguistics)
Structural engineering
Physics
Mathematics
Finite element method
Composite material
Mathematical analysis
Engineering
Constitutive equation
Subject Areas
Tribology and Lubrication Engineering
·Mechanical Engineering ·Physical Sciences
Vibration and Dynamic Analysis
·Control and Systems Engineering ·Physical Sciences
Brake Systems and Friction Analysis
·Automotive Engineering ·Physical Sciences
Citations by Year
2019: 3
2020: 1
2021: 1
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