Hazards and potential damages based on damage indicators are analyzed periodically.
The open literature prediction based on damage evolution relies on assuming arbitrary critical damage states.
Based on Equation (33), Equation (30) can be obtained.
In this work, a new creep fatigue life model was proposed for solder joint tested under high strain rate, where the creep damage was based on Monkman Grant equation and the fatigue damage was evaluated employing the Coffin Manson model.
Our model is based on three coupled equations: Poisson's equation, continuity equation, and transport equation.
A statistical analysis was applied to calculate the probability of building damage based on the damage building inventory data.
On the other hand, damage modeling was formulated based on continuum damage mechanics for intra-laminar damage.
The derived mathematical model is based on ordinary differential equations and algebraic equations for equilibrium conditions.
The constitutive equations are based on lumped damage mechanics which is an adaptation of fracture and continuum damage mechanics to the theory of frames with plastic hinges.
The 1D governing equations are based on the Euler equations of conservation of mass and momentum.
