On a Berry-Esseen type bound for the maximum likelihood estimator of a parameter for some stochastic partial differential equations.
Mishra, M.N., Prakasa Rao, B.L.S. (2004)
Journal of Applied Mathematics and Stochastic Analysis
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Displaying similar documents to “Bounds for total antieigenvalue of a normal operator.”
On a Berry-Esseen type bound for the maximum likelihood estimator of a parameter for some stochastic partial differential equations.
Structure of the antieigenvectors of a strictly accretive operator.
Das, K.C., Das Gupta, M., Paul, K. (1998)
International Journal of Mathematics and Mathematical Sciences
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On the eigenvalues which express antieigenvalues.
Seddighin, Morteza, Gustafson, Karl (2005)
International Journal of Mathematics and Mathematical Sciences
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Spectral analysis for rank one perturbations of diagonal operators in non-archimedean Hilbert space
Toka Diagana, George D. McNeal (2009)
Commentationes Mathematicae Universitatis Carolinae
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The paper is concerned with the spectral analysis for the class of linear operators in non-archimedean Hilbert space, where is a diagonal operator and is a rank one operator. The results of this paper turn out to be a generalization of those results obtained by Diarra.
On the differential operators with periodic matrix coefficients.
Veliev, O.A. (2009)
Abstract and Applied Analysis
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Existence of solutions for equations involving iterated functional series.
Murugan, V., Subrahmanyam, P.V. (2005)
Fixed Point Theory and Applications [electronic only]
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On the spectra of non-selfadjoint differential operators and their adjoints in direct sum spaces.
El-Sayed Ibrahim, Sobhy (2003)
International Journal of Mathematics and Mathematical Sciences
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The Khovanov-Lauda 2-category and categorifications of a level two quantum representation.
Hill, David, Sussan, Joshua (2010)
International Journal of Mathematics and Mathematical Sciences
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A Brauer’s theorem and related results
Rafael Bru, Rafael Cantó, Ricardo Soto, Ana Urbano (2012)
Open Mathematics
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Given a square matrix A, a Brauer’s theorem [Brauer A., Limits for the characteristic roots of a matrix. IV. Applications to stochastic matrices, Duke Math. J., 1952, 19(1), 75–91] shows how to modify one single eigenvalue of A via a rank-one perturbation without changing any of the remaining eigenvalues. Older and newer results can be considered in the framework of the above theorem. In this paper, we present its application to stabilization of control systems, including the case when...
A note on Kantorovich inequality for Hermite matrices.
Liu, Zhibing, Wang, Kanmin, Xu, Chengfeng (2011)
Journal of Inequalities and Applications [electronic only]
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