Quadratic Vector Equations On Complex Upper Half Plane
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Quadratic Vector Equations on Complex Upper Half-plane
Author | : Oskari Heikki Ajanki |
Publisher | : |
Total Pages | : 133 |
Release | : 2019 |
Genre | : Electronic books |
ISBN | : 9781470454142 |
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The authors consider the nonlinear equation -\frac 1m=z+Sm with a parameter z in the complex upper half plane \mathbb H , where S is a positivity preserving symmetric linear operator acting on bounded functions. The solution with values in \mathbb H is unique and its z-dependence is conveniently described as the Stieltjes transforms of a family of measures v on \mathbb R. In a previous paper the authors qualitatively identified the possible singular behaviors of v: under suitable conditions on S we showed that in the density of v only algebraic singularities of degree two or three may occur.
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