نتایج جستجو برای: genetic algorithm[2]. simplified quadratic discriminant function

تعداد نتایج: 1833862  

Journal: :راهبرد مدیریت مالی 0
شهاب الدین شمس استادیار مدیریت، دانشگاه مازندران بهروز عطایی کارشناس ارشد مدیریت بازرگانی (گرایش مالی)، دانشگاه مازندران

the purpose of this research is to detect manipulation of stock prices in tehran stock exchange that it has been done through hybrid genetic algorithm-artificial neural network (ann-ga) model and the simplified quadratic discriminant function (sqdf) model. in this study, the variables of price, trading volume and free float stock to match the results of the model and the actual data of price ma...

هدف این پژوهش، شناسایی دستکاری قیمت سهام در بورس اوراق بهادار تهران می­باشد که از طریق مدل ترکیبی الگوریتم ژنتیک-شبکه عصبی مصنوعی (ANN-GA)[1] و مدل تابع تفکیکی درجه دوی تعدیل شده (SQDF)[2] انجام گرفته است. در این پژوهش از متغیرهای قیمت، حجم معاملات و سهام شناور آزاد برای تطبیق نتایج مدل و داده­های واقعی از دستکاری قیمت استفاده شده است. در مدل ترکیبی ابتدا داده­های مربوط به 316 شرکت از نخستین رو...

2010
R. A. MOLLIN H. C. WILLIAMS

Let A„{a, b) = {ban+(a-l)/b)2+4an with n > 1 and ¿>|a-l . If W is a finite set of primes such that for each n > 1 there exists some q £W for which the Legendre symbol {A„{a, b)/q) ^ -1 , we call <£ a quadratic residue cover (QRC) for the quadratic fields K„{a, b) = Q{^jA„{a, b)). It is shown how the existence of a QRC for any a, b can be used to determine lower bounds on the class number of K„{...

Journal: :iranian journal of science and technology (sciences) 2010
r. chinipardaz

the problem of discrimination between two stationary ar(p) plus noise processes is consideredwhen the noise process are different in two models. the discrimination rule leads to a quadratic form withcumbersome matrices. an approximate and analytic form is given to distribution of the discriminant. thesimulation study has been used to show the performance of discrimination rule. the cumulants of...

2007
Pavel K. Lopatin Artyom S. Yegorov

The Algorithm2 for a n-link manipulator movement amidst arbitrary unknown static obstacles for a case when a sensor system supplies information about local neighborhoods of different points in the configuration space is presented. The Algorithm2 guarantees the reaching of a target position in a finite number of steps. The Algorithm2 is reduced to a finite number of calls of a subroutine for pla...

2002
Carlos E. Thomaz Duncan Fyfe Gillies Raul Queiroz Feitosa

In biometric recognition applications, the number of training examples per class is limited and consequently the conventional quadratic classifier either performs poorly or cannot be calculated. Other non-conventional quadratic classifiers have been used in limited sample and high dimensional classification problems. In this paper, a new quadratic classifier called Maximum Entropy Covariance Se...

Journal: :Clinical chemistry 1988
D A Lacher M J Paolino

Discriminant analysis of chemistry and hematology laboratory test results was used to classify patients with and without myocardial infarction in a coronary care unit. We studied 64 patients with myocardial infarction and 70 patients without infarction, using logistic regression, linear and quadratic discriminant analyses on untransformed and logarithmically transformed data. Serum aspartate am...

Journal: :iranian journal of public health 0
li hu yimin zhu mengshi chen xun li xiulan lu ying liang

background: multiple severity scoring systems have been devised and evaluated in adult sepsis, but a simplified scoring model for pediatric sepsis has not yet been developed. this study aimed to develop and validate a new scoring model to stratify the severity of pediatric sepsis, thus assisting the treatment of sepsis in children. methods: data from 634 consecutive patients who presented with ...

2015
Jordan Bell

P (α) = C(α, F (x, y)) = αF (x, x) + 2αF (x, y) + F (x, y)F (y, y), which is ≥ 0. In the case F (x, x) = 0, the fact that P ≥ 0 implies that F (x, y) = 0. In the case F (x, y) 6= 0, P (α) is a quadratic polynomial and because P ≥ 0 it follows that the discriminant of P is ≤ 0: 4F (x, y) − 4 · F (x, x) · F (x, y)F (y, y) ≤ 0. That is, F (x, y) ≤ F (x, y)F (x, x)F (y, y), and this implies that F ...

Journal: :Math. Comput. 2003
Michael J. Jacobson Hugh C. Williams

Hardy and Littlewood’s Conjecture F implies that the asymptotic density of prime values of the polynomials fA(x) = x 2 + x + A, A ∈ Z, is related to the discriminant ∆ = 1 − 4A of fA(x) via a quantity C(∆). The larger C(∆) is, the higher the asymptotic density of prime values for any quadratic polynomial of discriminant ∆. A technique of Bach allows one to estimate C(∆) accurately for any ∆ < 0...

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