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Germany\\[2mm] Germany\\[2mm]
\href{mailto:schreieder@math.uni-hannover.de}{schreieder@math.uni-hannover.de}} \href{mailto:schreieder@math.uni-hannover.de}{schreieder@math.uni-hannover.de}}
\end{tabular} \end{tabular}
\clearpage
\section{Abstract} \section{Abstract}
Complex Analysis is a very active branch of mathematics with applications in The proposed workshop will present recent advances in the analytic and algebraic
many other fields. The proposed workshop presents recent results in complex study of Kähler spaces. Key topics to be covered include:
analysis and especially the analytic and algebraic study of Kähler spaces, and \begin{itemize}
surveys progress in topics that link the field to other branches of mathematics. \item Canonical metrics and their limits,
This application highlights canonical metrics and their limits, hyperbolicity
properties of complex algebraic varieties and the topology and Hodge theory of
Kähler spaces.
An important aspect of our workshop are its close ties to other branches of \item Hyperbolicity properties of complex algebraic varieties,
mathematics. Our aim is to invite a few experts from neighboring fields where we
expect fruitful interactions in the future. For instance, we will include a
small number of geometric group theorists, including Py and Llosa-Isenrich,
that have recently applied methods from complex geometry and Hodge theory to
solve longstanding open problems in geometric group theory.
\item The topology and Hodge theory of Kähler spaces.
%This application highlights differential-geometric methods in the study of \end{itemize}
%singular spaces, the interplay between analytic and algebraic methods, and the While the topics are classical, various breakthroughs were achieved only
%relation between complex analysis and Scholze-Clausen's condensed mathematics. recently. Moreover, the chosen topics are closely linked to various other
branches of mathematics. For example, geometric group theorists have recently
%The meeting has always been a venue where confirmed researchers from different applied methods from complex geometry and Hodge theory to address long-standing
%backgrounds meet and where young mathematicians are giving their first talks at open problems in geometric group theory. Similarly, concepts used in the
%an international conference. While we are happy to see a growing number of framework of hyperbolicity questions, such as entire curves, jet differentials
%talented, young researchers, we feel that this age group suffers the most from and Nevanlinna theory have recently seen important applications in the study of
%the ongoing COVID crisis and the resulting lack of exchange and interaction. rational and integral points in number theory. To foster further
%We would therefore like to emphasize the contributions of younger researchers interdisciplinary collaboration, we will invite several experts from related
%and invite a relatively higher number of them. We are looking forward to fields to participate in the workshop.
%welcoming them to Oberwolfach, rediscover the pleasure of meeting in person,
%and exchange points of view!
\section{Mathematics Subject Classification} \section{Mathematics Subject Classification}