نتایج جستجو برای: genetic algorithm2 simplified quadratic discriminant function

تعداد نتایج: 1833862  

2016
Aman Singh Babita Pandey

In India and across the globe, liver disease is a serious area of concern in medicine. Therefore, it becomes essential to use classification algorithms for assessing the disease in order to improve the efficiency of medical diagnosis which eventually leads to appropriate and timely treatment. The study accordingly implemented various classification algorithms including linear discriminant analy...

2011
Benedict H. Gross

Here the first sum is taken over the finite set of orbits of SL2(Z) on the set QD of all positive definite binary quadratic forms of discriminant −D, z is the (orbit of the) unique root in the upper half plane, and u(z) is half the order of the stabilizer. The internal sum in the second expression is over the primitive positive definite binary quadratic forms of discriminant −d and zd is a root...

Journal: :Briefings in bioinformatics 2000
Michael Q. Zhang

Identification of functional motifs in a DNA sequence is fundamentally a statistical pattern recognition problem. Discriminant analysis is widely used for solving such problems. This paper will review two basic parametric methods: LDA (linear discriminant analysis) and QDA (quadratic discriminant analysis). Their usage in recognition of splice sites and exons in the human genome will be demonst...

2012
JÖRG BRÜDERN RAINER DIETMANN

Among the values of a binary quadratic form, there are many twins of fixed distance. This is shown in quantitative form. For quadratic forms of discriminant −4 or 8 a corresponding result is obtained for triplets.

2008
Ahmet TEKCAN A. Tekcan

We consider some properties of indefinite binary quadratic forms F (x, y) = ax +bxy−y of discriminant ∆ = b +4a, and quadratic ideals I = [a, b−√∆ ]. AMS Mathematics Subject Classification (2000): 11E04, 11E12, 11E16

Journal: :Proceedings of the Edinburgh Mathematical Society 1953

2008
PETE L. CLARK

We are now going to take a decisive step forward by proving the Main Theorem on which primes p are represented by the principal quadratic form qD(x, y) of discriminant D < 0, when D is a fundamental discriminant, i.e., the discriminant of the full ring of integers of Q( √ D). Of course, to solve our original problem of representation of primes by x + ny for arbitrary n, we need to look also at ...

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