Results 81 to 90 of about 117,185 (161)
Nonuniformly weighted Schwarz smoothers for spectral element multigrid
A hybrid Schwarz/multigrid method for spectral element solvers to the Poisson equation in $\mathbb R^2$ is presented. It extends the additive Schwarz method studied by J. Lottes and P. Fischer (J. Sci. Comput.
Stiller, Joerg
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This paper proposes a new original non-calculus method to solving the utility maximization problem using the Cobb-Douglas and the CES utility functions, and incorporating the weighted arithmetic-geometric-mean inequality (weighted AM-GM inequality) and ...
Vedran Kojić
doaj +1 more source
The Generalized Hybrid Averaging Operator and its Application in Decision Making // La media generalizada híbrida y su aplicación en la toma de decisiones [PDF]
We present the generalized hybrid averaging (GHA) operator. It is a new aggregation operator that generalizes the hybrid averaging (HA) operator by using the generalized mean. Thus, we are able to generalize a wide range of mean operators such as the HA,
Casanovas Ramón, Montserrat +1 more
doaj
Moyennes effectives de fonctions multiplicatives complexes
We establish effective mean-value estimates for a wide class of multiplicative arithmetic functions, thereby providing (essentially optimal) quantitative versions of Wirsing's classical estimates and extending those of Hal\'asz.
Tenenbaum, Gérald
core
On a functional equation containing four weighted arithmetic means
The author offers a complete discussion and solution of the functional equation \[ f\big(\alpha x+(1-\alpha)y\big)+f\big(\beta x+(1-\beta)y\big) =f\big(\gamma x+(1-\gamma)y\big)+f\big(\delta x+(1-\delta)y\big), \] which holds for all \(x,y\in I\), where \(I\) is a non-void open real interval.
openaire +3 more sources
A Two-Stage Bennet Decomposition of the Change in the Weighted Arithmetic Mean [PDF]
Thomas von Brasch +3 more
openalex +1 more source
Logarithmic mean and weighted sum of geometric and anti-harmonic means
We consider the problem of finding the optimal values \(\alpha,\ \beta\in\mathbb{R}\) for which the inequality\[\alpha G(a,b)+(1-\alpha)C(a,b)
Mira Cristiana Anisiu, Valeriu Anisiu
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Additive inequalities for weighted harmonic and arithmetic operator means
In this paper we establish some new upper and lower bounds for the difference between the weighted arithmetic and harmonic operator means under various assumptions for the positive invertible operators A, B. Some applications when A, B are bounded above and below by positive constants are given as well.
openaire +3 more sources
Bilateral inequalities for means
Let \(\left(M_{1},M_{2},M_{3}\right) \) be three means in two variables chosen from \(H\), \(G\), \(L\), \(I\), \(A\), \(Q\), \(S\), \(C\) so that \[ M_{1}(a,b)
Mira-Cristiana Anisiu, Valeriu Anisiu
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Introduction: Bone age (BA) assessment is important in evaluating disorders of growth and puberty; the Greulich and Pyle atlas method (GP) is most used. We aimed to determine the weightage to be attributed by raters to various segments of the hand x-ray,
Chirantap Oza +12 more
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