Actual knowledge of an emergency medical condition is required to trigger the "stabilization" requirement.
In particular, no economic condition is required.
An appropriate impact boundary condition is required on the front face of the target.
Accordingly, a modified dynamic condition is required to properly compute the boundary potentials.
In particular, the ability to operate in the Maximum Power Point (MPP) condition is required in order to optimize the energy production.
In bicrystalline systems with circular precipitates, the perfect wetting condition is required for the long-distance migration of the interface between the matrix grains.
Special treatment of the AMP condition is required to couple the finite-element beam solver with the finite-difference-based fluid solver, and two coupling approaches are described.
Though an extra time-step size condition is required to maintain the formal order of accuracy, it is less restrictive than those in previous works.
Because the closed surface on which the boundary data are prescribed in these cases is in motion, an extension of Kirchhoff's formula to this condition is required.
In addition, no passivity condition is required for both the operator and the environment, a restrictive condition which is not always held in practice.
The ability to simulate a stress free — or a so-called 'free surface' — boundary condition is required to examine such processes via numerical models.
