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Verification of arithmetic circuits is essential as they form the main part of many practical designs such as signal processing and multimedia applications.
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Although the principles of solar concentration are well understood, many practical design, operation, control issues require further understanding and research.
In many practical design situations, however, some modal characteristics are usually specified as design requirements and the geometric shape that satisfies the requirements needs to be found.
In many cases, practical designs of mechanisms need to accurately establish the position of the IC and the centrode.
This method have solved these problems, but we have found major problems in "collaborative design" that occur during many practical architectural design projects.
However, for many practical applications, design and analysis is based on finite frequency range.
Many practical robust design problems can be reduced to quantified multivariate polynomial inequalities (MPIs), with logic quantifier "for all" operating on uncertain plant parameters.
There are many practical ways to design in robustness but there is yet no accepted theory of robustness.
The general problem of how to best correlate low-level shape data with the higher-order manufacturing and mechanical properties remains an open area of research with many practical applications (cost estimation, design archival, variational design and process selection).
Since it has systematic design procedure, it is one of the most powerful solutions to design many practical control systems.
Many practical applications require the design of fixed order and structure feedback controllers.
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