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Single-Cell Nanomotion and Machine Learning for Parallel Bacterial Identification and Antibiotic Screening

Mendoza-Silva S, Alijani F, Naarden L, Broer R, Smeets L, Riepe T, Roslon I, Japaridze A.   +7 more
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ON J-UNITARY MATRIX POLYNOMIALS

Journal of Mathematical Sciences, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ephremidze, Lasha, Saatashvili, Aleksandre, Spitkovsky, Ilya M.   +2 more
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Fast methods for resumming matrix polynomials and Chebyshev matrix polynomials

Journal of Computational Physics, 2004
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Liang, Wanzhen, Baer, Roi, Saravanan, Chandra, Shao, Yihan, Bell, Alexis T., Head-Gordon, Martin   +5 more
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Orthogonal Matrix Laurent Polynomials

Mathematical Notes, 2006
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On Rice’s matrix polynomials

Afrika Matematika, 2013
The author introduces a new type of matrix polynomial, namely the Rice matrix polynomial \(H_n(A,B,z)\), where \(A,B\) are square complex matrices with \(B+kI\) invertible for all integers \(k\geq0\), by means of the hypergeometric matrix function. Its convergence properties, radius of convergence and an integral form are derived.
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Orthogonal Matrix Polynomials

2003
This chapter is devoted to proving a matrix version of Krein’s Theorem. The proof relies on methods that are different from those used in the scalar case.
Robert L. Ellis, Israel Gohberg
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Solving Matrix Polynomial Equations

Cybernetics and Systems Analysis
Matrix equations and systems of matrix equations are widely used in problems of optimization of control systems, in mathematical economics. However, methods for solving them are developed only for the most popular matrix equations – the Riccati and Lyapunov equations, and there is no universal approach to solving problems of this class.
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