D. Steven Mackey

Western Michigan University — United States

Computer Science · Physical Sciences

26h-index2.3kcitations54works0.02yr avg
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Research Topics

Matrix Theory and Algorithms(45), Numerical methods for differential equations(25), Advanced Topics in Algebra(16), Advanced Optimization Algorithms Research(13), Electromagnetic Scattering and Analysis(7)

Publications54 total

Quasi-triangularization of matrix polynomials over arbitrary fields
Linear Algebra and its Applications·2023· 3 citedOpen Access
Quadratic realizability of palindromic matrix polynomials: the real case
Linear and Multilinear Algebra·2022
The 2022 IMS Scientific Meeting, TU Dublin, Grangegorman
Irish Mathematical Society Bulletin·2022Open Access
Quasi-Triangularization of Matrix Polynomials over Arbitrary Fields
arXiv (Cornell University)·2021· 1 citedOpen Access
Minimal indices and minimal bases via filtrations
Electronic Journal of Linear Algebra·2021· 12 citedOpen Access
Quadratic realizability of palindromic matrix polynomials
Linear Algebra and its Applications·2019· 1 citedOpen Access
Van Dooren's Index Sum Theorem and Rational Matrices with Prescribed Structural Data
SIAM Journal on Matrix Analysis and Applications·2019· 5 cited
Linearizations of matrix polynomials in Newton bases
Linear Algebra and its Applications·2018· 7 citedOpen Access
Linearizations of matrix polynomials in Bernstein bases
Linear Algebra and its Applications·2016· 15 citedOpen Access
Polynomial zigzag matrices, dual minimal bases, and the realization of completely singular polynomials
Linear Algebra and its Applications·2015· 19 cited
Polynomial Eigenvalue Problems: Theory, Computation, and Structure
2015· 23 cited
Spectral equivalence of matrix polynomials and the Index Sum Theorem
Linear Algebra and its Applications·2014· 105 citedOpen Access
Möbius transformations of matrix polynomials
Linear Algebra and its Applications·2014· 58 cited
Skew-symmetric matrix polynomials and their Smith forms
Linear Algebra and its Applications·2013· 39 cited
Fiedler companion linearizations for rectangular matrix polynomials
Linear Algebra and its Applications·2012· 52 cited
The continuing influence of Fiedler’s work on companion matrices
Linear Algebra and its Applications·2012· 9 cited
Palindromic companion forms for matrix polynomials of odd degree
Journal of Computational and Applied Mathematics·2011· 40 cited
Smith forms of palindromic matrix polynomials
Electronic Journal of Linear Algebra·2011· 48 citedOpen Access
Structured Linearizations for Palindromic Matrix Polynomials of Odd Degree
MIMS EPrints (University of Southampton)·2010· 8 cited
Fiedler Companion Linearizations and the Recovery of Minimal Indices
SIAM Journal on Matrix Analysis and Applications·2010· 111 cited
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Frequent Co-authors

Niloufer Mackey(24), Françoise Tisseur(13), Froilán M. Dopico(11), Volker Mehrmann(9), Christian Mehl(8), Fernando De Terán(8), Nicholas J. Higham(6), Vasilije Perović(3), Luis Miguel Anguas(3), Hongguo Xu(2), Heike Faßbender(2), John A. D. Appleby(2), Richard Allen Hollister(2), Seamus D. Garvey(1), Heike Faβbender(1), Daniel Dunlavy(1), Edward C. V. Butler(1), PHILLIP M. CARPENTER(1), HW Higgins(1), John O’Sullivan(1)