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Positive Semidefinite Hankel Structured Low Rank Approximation using Vandermonde Decomposition
2019 Fifth Indian Control Conference (ICC), 2019In this paper, we propose a decomposition based method for solving the positive semidefinite Hankel structured low rank approximation (PHSLRA) of a given matrix. This problem is formulated as an unconstrained optimization problem using the Vandermonde decomposition of the positive semidefinite Hankel matrix.
Suman Rakshit, Swanand R. Khare
openaire +1 more source
Magnetism of Tsai-Type Quasicrystal Approximants
Materials Transactions, 2021Ryuji Tamura +2 more
exaly
Evolving standards of care and new challenges in the management of HER2-positive breast cancer
Ca-A Cancer Journal for Clinicians, 2020Ciara C O'Sullivan +2 more
exaly
Padé Approximants, Their Properties, and Applications to Hydrodynamic Problems
Symmetry, 2021Anatoly Shatrov
exaly
Second-order convex maximum entropy approximants with applications to high-order PDE
International Journal for Numerical Methods in Engineering, 2013Daniel Millán
exaly
Rational approximants using Levin-Weniger transforms
Computer Physics Communications, 1996Ranjan Bhattacharya +2 more
exaly
On the convergence of generalized Padé approximants
Constructive Approximation, 1989Herbert Stahl
exaly
Nuttall-Pommerenke theorems for homogeneous Padé approximants
Journal of Computational and Applied Mathematics, 1996D S Lubinsky
exaly

