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The minimal amount of drug is calculated by a binary search algorithm using the model of tumor growth.
We propose to solve it by a binary search algorithm.
Finally, the complexity of the decision-making, Algorithm 1 can be upper bounded by a binary search operation which requires a complexity of (mathcal {O} (text {log}(|S_{n}|))) operations.
The four-classes algorithm generates duplicate trips [21], which must then be removed by a binary search through the list of existing trips for every new trip generated, which takes O ( k log k ) time overall, where k is the number of trips constructed.
The set T t (that is, T1, T2 or T4 in our experiments) is represented as a sorted array and is searched by a binary search.
Since the stored k-mers are lexicographically ordered, for each possible k-mer, task (1) and (2) can be solved by a binary search over the index.
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All instances can be managed by using a binary search tree.
FurThermore, achecking the boundary information of a cell is a constant-time operation, if memory is sacrificed to carry this information.
The retrieved data, such as genes, gene-products, GO-terms, etc., is cached in sorted sets so there are no duplicates and a specific element can be found quickly by using a binary search when needed.
Hence, by performing a binary search over the increasingly sorted list of values D x, y), x, y ∈ X, HCmax(k) can be computed in O log n) time.
Force constants and equilibrium values for bonded interactions are retrieved from the tables attached to the MMFF papers [22] by means of a binary search algorithm as recommended by Halgren.
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