for example analyses of low-homoplasy retroelement insertions across the vertebrate tree of life. This motivated us to implement our algorithm in a software package, called Dollo-CDP, and evaluate its utility for analyzing retroelement insertion...
Poleksic Algorithms Mol Biol (2015) 10:27 DOI 10.1186/s13015-015-0058-0 RESEARCH Open Access A polynomial time algorithm for computing the area under a GDT curve Aleksandar Poleksic* Abstract Background: Progress in the field of protein three-dimensional structure prediction ...
Louise can learn this "super-theory" in only a few seconds thanks to the efficiency of its Top Program Construction algorithm (TPC) that avoids an expensive search of the Hypothesis Space and instead directly constructs a unique object. The TPC algorithm runs in polynomial time and can learn ...
Gram-Schmidt algorithm provides the opportunity to derive the polynomial chaos basis functions for any arbitrary probability distribution on ‘ξ’. In this method, the polynomial terms are represented as ψj(ξi)=ξij+O(ξij-1) where j=0,1,…,h. This results in ψ0(ξi)=1and the ...
The algorithm has two stages: a preprocessing stage that can be completed in O(n2) time and a second stage that adds all the leaves from S∖R into t that also takes O(n2) time. In the preprocessing stage, we annotate the edges of T and t as either shared or unique, and we ...
A FPRAS for a function f from problem instances to real numbers is a probabilistic algorithm that in polynomial time in the problem size n and in the relative error ɛ ∈ [0,1], outputs with high probability a number which approximates f(n) within a ratio 1 + ɛ. ...
GNFS - A C# reference implementation of the General Number Field Sieve algorithm for the purpose of better understanding the General Number Field Sieve algorithm. Footnotes For example, the ComplexPolynomial implementation may be missing certain operations (namely: Irreducibility), because such a notion...
It's noticed that this algorithm cannot be used for the ring RR of characteristic 2 (while FMT-like one is ok). At that time, set power series were not considered as the elements of a quotient ring. Later some found in this way many things can be explained naturally. Then this ...
But we can solve for every higher-order term in QQ, which is the same as solving for DQDQ, which gives this satisfyingly succinct description of the algorithm: DQ=(D1−e−D)⋅PDQ=(D1−e−D)⋅P → Reply adamant 3 years ago, # ^ | 0 You missed tt in your ...
As we have stressed already, NC is meant to stand for problems with feasible highly parallel solutions (meaning very efficient runtime using a reasonable number of processors). In the theory of sequential algorithms, the class P = DTIME(n O (1)) is meant to capture the notion of problems...