The single perturbation load approach is studied in detail and a physically based definition for the minimum perturbation load (P1) is given, paving the way for the development of semi-analytical methods to calculate this minimum perturbation load.
The perturbation approach adds robustness to the language modeling.
We use a perturbation approach to construct the solutions.
The singular perturbation approach to semiconductor problems was started by Vasil'eva, Kardosysove and Stelmach.
The governing equations are solved by a singular perturbation technique along with a two-step perturbation approach.
These equations are then solved by means of a singular perturbation technique along with a two-step perturbation approach.
This indicates that it is necessary to use perturbation approach to achieve optimum wave turbine design.
We consider the computation of these quantities by the perturbation approach.
The fundamental methods used are the perturbation approach and the Green's functions method.
A perturbation approach is adopted for the prediction of transient die temperatures.
