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First, key considerations for developing a method are derived.
A variational formulation and an efficient numerical method are derived for thin film critical-state problems.
The frequency response functions associated with the current method are derived and their physical meanings are explained.
Stable and accurate interface conditions based on the SAT penalty method are derived for the linear advection diffusion equation.
In this paper, design equations based on the direct strength method are derived for the shear capacity of beams with trapezoidal corrugated webs.
The contaminant transport and sediment transport equations, which are solved with the Lagrangian-Eulerian finite element method, are derived based on the mass conservation principle.
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The new method is derived directly from the continuity condition of the first-order derivative of the spline function.
A simplified method was derived.
An optimal partitioning method is derived corresponding to the concealment.
An analytic expression for the proposed method is derived.
The method is derived from the work of Stanley Greenspan, a child psychiatrist and professor of psychiatry, behavioral science and pediatrics at George Washington University, and his colleague Dr. Serena Wieder.
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