Cauer placed the field on a firm mathematical footing, providing tools that could produce exact solutions to a given specification for the design of an electronic filter.
For the given specifications and for the given step-like structure, it was identified at the end of this heavy time consuming batch simulation that the obstacle can be surmounted with least energy consumption of 17.155 J with P1 = 0.2475 m, P2 = 0.22 m, P3 = 0.3996 m, and (alpha _F) = 16.75° parameters.
For high thermodynamic efficiency and reduced computational load, a structural design utilizing the minimum tray structure is implemented, and the design procedure to find operational variables for a given specification of products is explained in detail.
In this paper, we describe an original method for determining the optimal operating point of the active part (transistor) of an LC oscillator leading to the minimum phase noise for given specifications in terms of power consumption, oscillation frequency and for given devices (i.e., transistor and resonator).
Here, De Levie's model for porous electrodes is applied to quantitatively predict device performance and to propose optimal device designs for given specifications.
Here we determine a complete set of relations which allows to easily find if, for given specifications, a solution is possible and, if not, to identify which specifications must be relaxed.
The design of a simple control structure is developed which permits a safe operation of the azeotropic column in the region where both the entrainer feed and the boil-up flowrate are close to their minimum value for given specifications.
The proposed approach showed improvements in filter design for the given specifications.
So, the determination of volume fraction distribution becomes a crucial part in the FGM design, for a given specification and loading condition.
In this paper, we introduce a relational operator that captures, for a given specification R and candidate program P, the functionality delivered by P that is relevant to R. This operator, which we call the projection of P over R (for reasons we explain), has a number of interesting properties, which we explore in this paper.
