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Search Results: 1 - 10 of 3527 matches for " geometric mean. "
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An Optimal Inequality for One-Parameter Mean  [PDF]
Hongya Gao, Yanjie Zhang, Tian Wang
Journal of Applied Mathematics and Physics (JAMP) , 2013, DOI: 10.4236/jamp.2013.15006
Abstract:

In the present paper, we answer the question: for 0 < α < 1 fixed, what are the greatest value p(a) and the least

value q(a) such that the inequality.

For more information about abstract,please download the PDF file.

An Elementary Proof of the Mean Inequalities  [PDF]
Ilhan M. Izmirli
Advances in Pure Mathematics (APM) , 2013, DOI: 10.4236/apm.2013.33047
Abstract:

In this paper we will extend the well-known chain of inequalities involving the Pythagorean means, namely the harmonic, geometric, and arithmetic means to the more refined chain of inequalities by including the logarithmic and identric means using nothing more than basic calculus. Of course, these results are all well-known and several proofs of them and their generalizations have been given. See [1-6] for more information. Our goal here is to present a unified approach and give the proofs as corollaries of one basic theorem.

An Optimal Double Inequality among the One-Parameter, Arithmetic and Geometric Means  [PDF]
Hongya Gao, Shuangli Li, Yanjie Zhang, Hong Tian
Journal of Applied Mathematics and Physics (JAMP) , 2013, DOI: 10.4236/jamp.2013.17001
Abstract:

In the present paper, we answer the question: for 0< a <1 fixed, what are the greatest value p(a)

and the least value q(a) such that the double inequality Jp(a,b)< aA(a,b)+ (1-a)G(a,b)<Jq(a,b)

holds for all a,b>0 with a is not equal to b ?

Risk Return Relationship in the Portfolio Selection Models  [PDF]
Ken Hung, C. W. Yang, Yifan Zhao, Kuo-Hao Lee
Theoretical Economics Letters (TEL) , 2018, DOI: 10.4236/tel.2018.83025
Abstract: In this paper, we calculate four different kinds of means—AM, GM, HM, and GDM—to investigate the risk-return contour using Markowitz risk minimization and Sharpe’s angle maximization models. For a given value (target portfolio return), the rank order of risk or variance-covariance (υ) can change. In the vertical segment of an efficient frontier curve, we observed v(GDM) > v(HM) > v(GM) > v(AM). At higher kvalues, the rank changes to v(GDM) > v(HM) > v(AM) > v(GM). That is to say, ranking a portfolio using different kinds of means may well give different rankings depending on what k value one is evaluating. It is also shown the harmonic mean should not be used in the case of a small negative growth rate in stock prices.
A Method for Finding the Extreme of Certain Polynomials Using Inequalities of the Mean
Kasiyah M. Junus
Makara Seri Sains , 2006,
Abstract: A polynomial y = p(x) is continuous and differentiable on its domain R. Therefore, at any closed interval, the graph attains both the maximum and minimum values in the stationary points or the borders of the interval. The method commonly used to find the extremum is Calculus by using derivatives. This paper presents a method for finding the extremum of certain polynomials using inequalities of the mean based on de Alwis's work.
Weighted integral inequalities with the geometric mean operator
Persson Lars-Erik,Stepanov Vladimir D
Journal of Inequalities and Applications , 2002,
Abstract: The geometric mean operator is defined by A precise two-sided estimate of the norm for , is given and some applications and extensions are pointed out.
A refinement of various mean inequalities
Hara Takuya,Uchiyama Mitsuru,Takahasi Sin-Ei
Journal of Inequalities and Applications , 1998,
Abstract: A new refinement of the classical arithmetic mean and geometric mean inequality is given. Moreover, a new interpretation of the classical mean is given and this refinement theorem is generalized.
Agrega??o de ume nitossolo vermelho distroférrico sob sistemas de plantio direto, preparo convencional e mata nativa
Assis, Renato L. de;Lan?as, Kléber P.;
Engenharia Agrícola , 2010, DOI: 10.1590/S0100-69162010000100006
Abstract: this study aimed to evaluate the effect of time since the adoption of the no-till system, in comparison with a native forest area and a conventional tillage area, using the distribution of soil aggregates in a distroferric red nitosol. treatments were as follows: native forest (nf), conventional tillage (ct), no-till for one year (nt1), no-till for four years (nt4), no-till for five years (nt5), and no-till for 12 years (nt12). aggregate samples were collected randomly within each treatment at depths of 0-5 and 10-15 cm. after sifting the aggregates in water they were separated into the following aggregate classes > 2 mm; < 2 mm; 2-1 mm, and < 1 mm. the adoption time in the no-till system favored soil aggregation. the mean weighted diameter (mwd) of the soil aggregates and the percentage of aggregates greater than 2 mm increased with adoption time in the no-till system at the 0-5 cm depth. the nf and nt12 treatments had higher mwd values in the 0-5 cm layer. ct had the highest percentage of aggregates smaller than 1 mm.
Tamanho da Partícula do Milho e Forma Física da Ra??o e Seus Efeitos Sobre o Desempenho e Rendimento de Carca?a de Frangos de Corte
Dahlke, F;Ribeiro, AML;Kessler, AM;Lima, AR;
Revista Brasileira de Ciência Avícola , 2001, DOI: 10.1590/S1516-635X2001000300006
Abstract: the experiment was conducted to evaluate the effect of different corn particle size, expressed as geometric mean diameter (gmd)(0.336 mm, 0.585mm, 0.856 mm and 1.12 mm) and two diet forms (mash-m and pellets-p) on performance and carcass yield of broilers from 21 to 42 days of age. m diets, produced with 0.336 mm of gmd resulted in lower feed intake (fi) (p<0.001), lower weight gain (wg) (p<0.001) and worse feed efficiency (fe) (p<0.001) than 0.336 mm p diets. m and p diets with other gmd did not show differences in performance. when particle size was evaluated itself, increments in gmd resulted a linear increase on wg and a quadratic increase on fi and fe. neither form of diet nor particle size influenced carcass and leg+drumstick yields, although breast yield decreased with m diet,0.336 mm gmd (p<0.001).
Measuring Geometric Mean Diameter of fruits and vegetables using Light Sectioning Method
Navaphattra Nunak,Taweepol Suesut
Songklanakarin Journal of Science and Technology , 2010,
Abstract: This paper proposes a new technique to measure the geometric mean diameter (GMD) of selected fruits and vegetables calculated from a three-dimensional (3D) image by computer vision system (CVS). From a single view of the image data a linear laser light projects onto the top of the sample through the center in order to mark the measurement points. The planar metrology and the measurement between planes are employed to calculate the width and height of the samples. Homographytransformation and cross ratio are the mathematical parameter applied to calibrate the image data to real world distance (in metric system). GMD of sample can be calculated from a single view of the image with this technique. The percentage of error of GMD obtained from CVS compared with GMD measurements using vernier calipers is approximately 0.03-5.14 depending on the shape of the objects. However, it can be concluded that this technique is worthwhile for measuring GMD of symmetrical objects.
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