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It is a breakthrough procedure for computing the algebraic group associated with the equation, called its differential Galois group.
This article presents a procedure for computing the Fourier coefficients of the βπ-distribution.
This paper presents the control design approach and the procedure for computing its solution.
In particular, the authors propose a procedure for computing optimal trajectories in presence of obstacles.
A procedure for computing an explicit optimal, causal solution is proposed.
Furthermore, a systematic procedure for computing such a feasible set is given.
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Examples are presented to illustrate the procedures for computing the optimal designs.
This allows effective procedures for computing nonmonotonic inferences by translating nonmonotonic reasoning into deduction in a conditional logic.
We present numerical procedures for computing the Hopf bifurcation formulas which can determine the stability and location of the oscillation without integrating the parabolic partial differential equations.
In order to design heat exchangers and to optimize heat transfer surfaces, accurate procedures for computing pressure drops and heat transfer coefficients are necessary.
Moreover, there are no generic procedures for computing the information increment of an experiment when the models are qualitative or semi-quantitative.
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