Using any modern linear algebra software package, an efficient implementation of Algorithm 1 can be obtained.
The most efficient of these algorithms have been variants of the Close-By-One (CbO) algorithm.
We present efficient implementations of algorithms for the following fundamental problem: Given as input three positive integers x, y and j, compute the leading j digits of xy.
High flexibility by offering a programming language independent library of efficient algorithm implementations that can be integrated into user applications.
In this paper, we design an efficient scheduling algorithm of minimizing completion time for component-based networks.
Stakeholders of cloud computing are thinking of efficient energy algorithms which reduce cost of energy (Goiri 2012).
This is a remarkable example of how efficient this algorithm is, considering little effort was made to improve the computational efficiency of each individual permutation test.
CLUSTALW was also the program that consumed the least amount of memory, given the use of the efficient dynamic programming algorithm of Myers and Miller [ 23].
Such problems pose a challenge for researchers in the design of efficient algorithms capable of finding the best solution with the least computational cost.
It supports abstraction by (recursive) decomposition of a large network into several smaller networks and it implements a selection of efficient subquadratic algorithms for analysis of large networks.
