A note on homotopies of rational matrix inner functions
Michael T. Jury
Abstract
We show that when $m>n$, the space of $m\times n$-matrix-valued rational inner functions in the disk is path connected.
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A note on homotopies of rational matrix inner functions
Authors
Abstract
We show that when , the space of -matrix-valued rational inner functions in the disk is path connected.
Paper Structure
This paper contains 1 theorem, 12 equations.
Key Result
Theorem 1
If $m>n$ then the metric space $\mathcal{RIF}(m,n)$ is path connected.
Theorems & Definitions (2)
- Theorem
- proof