Results 31 to 40 of about 3,159 (156)
Gaussian processes with linear operator inequality constraints
Published in JMLR: http://jmlr.org/papers/volume20/19-065/19-065 ...
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General Weighted Opial Inequalities for Linear Differential Operators
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Anastassiou, George A., Pečarić, J.
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Opial Type Integral Inequalities for Widder Derivatives and Linear Differential Operators
In this paper we establish Opial type integral inequalities for Widder derivatives and linear di_erential operator. Also, for applications we construct some related inequalities as special cases.
Ghulam Farid, Josip Pecaric
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On Some Numerical Radius Inequalities Involving Generalized Aluthge Transform
Let S be any bounded linear operator defined on a complex Hilbert space H. In this paper, we present some numerical radius inequalities involving the generalized Aluthge transform to attain upper bounds for numerical radius.
Javariya Hyder +3 more
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More power vector bounds for operator pairs in Hilbert spaces with applications
This paper investigates power vector inequalities for bounded linear operator pairs ( B , C ) $(B,C)$ in a Hilbert space H $\mathcal{H}$ . By leveraging vector inequalities derived by the second author for inner products and norms, we establish various ...
Najla Altwaijry +2 more
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Analytic Normalized Solutions of 2D Fractional Saint-Venant Equations of a Complex Variable
Saint-Venant equations describe the flow below a pressure surface in a fluid. We aim to generalize this class of equations using fractional calculus of a complex variable.
Najla M. Alarifi, Rabha W. Ibrahim
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(1) Background: There is an increasing amount of information in complex domains, which necessitates the development of various kinds of operators, such as differential, integral, and linear convolution operators.
Najla M. Alarifi, Rabha W. Ibrahim
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Bargmann-Type Inequality for Half-Linear Differential Operators
By means of the Riccati technique, the authors obtain a Bargmann-type necessary condition for the existence of a nontrivial solution of the following perturbed half-linear Euler differential equation with at least \((n+1)\) zero points in \((0,\infty )\): \[ (\Phi(x^{\prime}))^{\prime}+[\gamma/t^{p}+c(t)]\Phi(x)=0, \] where \(\Phi (x):=|x|^{p - 2}x, p ...
Ondřej Došlý +1 more
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The present paper deals with a new differential operator denoted by Fp,tδ,n,b,c,m,β, whose certain properties are deduced by using well-known earlier studies regarding differential inequalities and the Caratheodory function.
Sheza M. El-Deeb, Adriana Cătaş
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Some refinements of operator reverse AM-GM mean inequalities
In this paper, we prove the operator inequalities as follows: Let A , B $A,B$ be positive operators on a Hilbert space with 0 < m ≤ A , B ≤ M $0 < m \le A,B \le M$ and M m ≤ 2.314 $\sqrt{\frac{M}{m}} \le2.314$ .
Jianming Xue
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