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Gabriela Kohr

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1. Main contributions<br />

• I. Graham, H. Hamada, G. K., M. <strong>Kohr</strong>, J.A. Pfaltzgraff, T.J.<br />

Suffridge, and P. Duren:<br />

-The Loewner differential equation on the unit ball in C n ;<br />

-Distortion results for mappings with parametric representation on B n<br />

-Quasiconformal extension results and Loewner chains<br />

-Geometric aspects of Loewner chains: asymptotic starlikeness and<br />

asymptotic spirallikeness; Extension operators and Loewner chains<br />

-Extreme points and support points associated to families of<br />

biholomorphic mappings with parametric representation<br />

1. I. Graham and G. <strong>Kohr</strong>, Geometric Function Theory in One and<br />

Higher Dimensions, Marcel Dekker, New York, 2003.<br />

2. I. Graham, H. Hamada, G. <strong>Kohr</strong> and M. <strong>Kohr</strong>, Parametric<br />

representation and asymptotic starlikeness in C n , Proc. AMS, 136<br />

(2008), 3963–3973.<br />

3. P. Duren, I. Graham, H. Hamada and G. <strong>Kohr</strong>, Solutions for the<br />

generalized Loewner differential equation in several complex variables,<br />

Math. Ann. 347 (2010) 411–435.<br />

<strong>Gabriela</strong> <strong>Kohr</strong> (UBB Cluj) Geometric and analytic aspects of Loewner chains 5 / 62

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