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We extracted the DNA sequences of all positive and negative examples and computed the thermodynamical binding energy score (TRAP) [ 19] for each motif-sequence pair.
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Through demonstrative numerical examples, the effectiveness, accuracy, and computing cost of the developed DSA method are discussed.
A two-dimensional version of the algorithm is implemented effectively and several numerical examples are computed showing that the algorithm treats in a unified way a wide variety of boundary conditions.
In this paper, we continue his work by studying discrete product systems, or product systems over G+ where G is a countable dense subgroup of R. We give examples of discrete product systems and compute their automorphism groups.
Several numerical examples are computed by this method to show its accuracy and convergence.
Several numerical examples are computed.
Four numerical examples are computed to verify this feasibility.
A number of examples are computed to demonstrate the algorithm.
Several benchmark examples are computed to examine the performance of the proposed formulation.
The examples are computed using Mathematica 5.0.
A couple of long time flow examples are computed to demonstrate this method.
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