Results 91 to 100 of about 18,205 (197)

General Minkowski type and related inequalities for seminormed fuzzy integrals

Sahand Communications in Mathematical Analysis, 2014
Minkowski type inequalities for the seminormed fuzzy integrals on abstract spaces are studied in a rather general form. Also related inequalities to Minkowski type inequality for the seminormed fuzzy integrals on abstract spaces are studied.
Bayaz Daraby, Fatemeh Ghadimi
doaj  

A note on Chebyshev inequality via k-generalized fractional integrals [PDF]

Electronic Journal of Mathematics, 2021
Juan E. Napoles Valdes, Florencia Rabossi   +1 more
doaj   +1 more source

Dynamics of a stochastic modified Leslie–Gower predator–prey system with hunting cooperation

Journal of Biological Dynamics
In this paper, we consider a stochastic two-species predator–prey system with modified Leslie–Gower. Meanwhile, we assume that hunting cooperation occurs in the predators.
Chao Li, Peilin Shi
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A comprehensive power quality confidence evaluation method for microgrid based on Chebyshev inequality

Measurement + Control
A reasonable assessment of microgrid power quality (MGPQ) is essential for ensuring the safe and stable operation of the system. However, due to the complex and variable operating conditions of microgrid (MG), the results of power quality (PQ ...
HongTao Shi, Zhongmei Suo, Tingting Chen, Xiaolin Dong, Yuchao Li, Xinxin Meng   +5 more
doaj   +1 more source

An inequality on Chebyshev polynomials

, 2003
We define a class of multivariate Laurent polynomials closely related to Chebyshev polynomials, and prove the simple but somewhat surprising (in view of the fact that the signs of the coefficients of the Chebyshev polynomials themselves alternate) result that their coefficients are non-negative.
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Some remarks on Chebyshev's inequality

Journal of Numerical Analysis and Approximation Theory, 1990
Not available.
Josip E. Pečarić, Sever S. Dragomir
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Chebyshev-Gruss-type inequalities via discrete oscillations [PDF]

, 2014
The classical form of Gruss’ inequality, first published by G.Gruss in 1935, gives an estimate of the difference between the integral of the product and the product of the integrals of two functions. In the subsequent years, many variants of this inequality appeared in the literature.
Rasa, Ioan, Rusu, Maria-Daniela, Gonska, Heiner   +2 more
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Approximate Exponential Integrators for Time-Dependent Equation-of-Motion Coupled Cluster Theory. [PDF]

J Chem Theory Comput, 2023
Williams-Young DB, Yuwono SH, DePrince Iii AE, Yang C.   +3 more
europepmc   +1 more source

An inequality for polynomials with elliptic majorant

Journal of Inequalities and Applications, 1999
Let be the transformed Chebyshev polynomial of the first kind, where . We show here that has the greatest uniform norm in of its -th derivative among all algebraic polynomials of degree not exceeding , which vanish at and satisfy the inequality ...
Nikolov Geno
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Chebyshev-Grüss- and Ostrowski-type Inequalities

, 2014
My PhD thesis deals with Chebyshev-Grüss- and Ostrowski-type inequalities in the univariate and bivariate case. Such inequalities have drawn much attention in recent years due to their applications. The classical form of Grüss' inequality, first published by G.
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