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The analysis of the mechanical performance and fatigue life of wave springs involves multiple aspects. The main contents are as follows:
Elastic Modulus: The elastic modulus of a wave spring depends on the material and is typically determined through stress-strain curves.
Stiffness: Stiffness refers to the deformation of the spring under force, calculated using the formula k=δF, where F is the force and δ is the deformation.
Stress Concentration: Stress concentration is prone to occur at the peaks and troughs of the wave spring, which needs to be evaluated using finite element analysis (FEA).
Mean Stress and Stress Amplitude: Both mean stress and stress amplitude must be considered in fatigue analysis.
Linear and Nonlinear Behavior: Wave springs exhibit linear behavior under small deformations but may show nonlinear behavior under large deformations, which needs to be determined through experiments or simulations.
Cyclic Loading: Wave springs are susceptible to fatigue failure under cyclic loading, typically manifested as crack initiation and propagation.
Fatigue Limit: The maximum stress amplitude at which the material can endure infinite cycles without failure.
S-N Curve: The relationship between stress amplitude and the number of cycles to failure is obtained through experiments and used to predict fatigue life.
Miner’s Linear Cumulative Damage Theory: Used for fatigue life prediction under variable amplitude loading, expressed as D=∑Nini, where D is cumulative damage, ni is the actual number of cycles, and Ni is the number of cycles to failure.
Material Properties: Fatigue strength, toughness, and surface quality of the material affect fatigue life.
Surface Treatment: Surface treatments such as shot peening and carburizing can improve fatigue life.
Environmental Factors: Environmental conditions such as corrosion and temperature also impact fatigue life.
Static Testing: Measures elastic modulus, stiffness, and stress distribution.
Fatigue Testing: Determines fatigue life and S-N curves through cyclic loading.
Finite Element Analysis (FEA): Used for simulating stress distribution and deformation characteristics.
Fatigue Simulation: Combines FEA and fatigue theory to predict fatigue life.