We prove that we can always construct strongly minimal linearizations of an arbitrary rational
matrix from its Laurent expansion around the point at infinity, which happens to be the case …

A complete theory of the relationship between the minimal bases and indices of rational
matrices and those of their strong linearizations is presented. Such theory is based on …

We introduce a new family of linearizations of rational matrices, which we call block full rank
linearizations. The theory of block full rank linearizations is useful as it establishes very …

Linearization is a widely used method for solving polynomial eigenvalue problems (PEPs)
and rational eigenvalue problem (REPs) in which the PEP/REP is transformed to a …

The main objects of study in this PhD thesis are rational matrices. A rational matrix R (z) is a
matrix whose entries are quotients of polynomials in the scalar variable z, ie, rational …

3D scanning technology has become indispensable in many fields of science and industry.
Structured light scanning systems use markers for coupling multiple scans into one and for …