Ian D. Graham

most citedVariation of Loewner chains, extreme and support points in the class

S^{0}

in higher dimensions

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.CV2023

Loewner PDE in infinite dimensions

Ian Graham, Hidetaka Hamada, Gabriela Kohr +1

In this paper, we prove the existence and uniqueness of the solution $f (z, t)$ of the Loewner PDE with normalization $D f (0, t) = e^{t A}$ , where $A \in L (X, X)$ is such that $k_+(A)<2m(A)…

math.CV2014★ 1 cited

Variation of Loewner chains, extreme and support points in the class $S^{0}$ in higher dimensions

Filippo Bracci, Ian Graham, Hidetaka Hamada +1

We introduce a family of natural normalized Loewner chains in the unit ball, which we call "geräumig"---spacious---which allow to construct, by means of suitable variations, other…

Loewner PDE in infinite dimensions

Variation of Loewner chains, extreme and support points in the class S0 in higher dimensions

Variation of Loewner chains, extreme and support points in the class $S^{0}$ in higher dimensions