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Abstract

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Stefan Kebekus 2024-07-25 10:27:56 +02:00
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.vscode/ltex.dictionary.en-US.txt vendored
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@ -85,3 +85,4 @@ Daskalopoulos
Mese
Nevanlinna
arithmetics
Grauert

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.vscode/ltex.hiddenFalsePositives.en-US.txt vendored
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{"rule":"PREPOSITION_VERB","sentence":"^\\QProbably the most complete result in this field is due to A. Bloch (more than 100 years ago), who -in modern language- showed that the Zariski closure of a map \\E(?:Dummy|Ina|Jimmy-)[0-9]+\\Q to a complex torus \\E(?:Dummy|Ina|Jimmy-)[0-9]+\\Q is the translate of a sub-tori.\\E$"}
{"rule":"PREPOSITION_VERB","sentence":"^\\QIts beginnings date back to 1926, when André Bloch showed that the Zariski closure of entire holomorphic curve \\E(?:Dummy|Ina|Jimmy-)[0-9]+\\Q to a complex torus \\E(?:Dummy|Ina|Jimmy-)[0-9]+\\Q is the translate of a sub-torus.\\E$"}
{"rule":"MISSING_GENITIVE","sentence":"^\\QHodge modules are used to define generalizations of well-known ideals of singularities, such as multiplier ideals from analysis and algebraic geometry.\\E$"}
{"rule":"MORFOLOGIK_RULE_EN_US","sentence":"^\\QThe workshop has a distinguished history, originating with Grauert and Remmert.\\E$"}

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MFO26.tex
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\section{Workshop Title}
Komplexe Analysis --- Differential and Algebraic Methods in the Theory of Kähler Spaces
\section{Proposed Organisers}
Komplexe Analysis --- Analytic and Algebraic Methods in the Theory of Kähler Spaces
\section{Proposed Organizers}
\begin{tabular}{ll}
\parbox[t]{7cm}{
@ -106,17 +108,21 @@ study of Kähler spaces. Key topics to be covered include:
\item The topology and Hodge theory of Kähler spaces.
\end{itemize}
While the topics are classical, various breakthroughs were achieved only
recently. Moreover, the chosen topics are closely linked to various other
branches of mathematics. For example, geometric group theorists have recently
applied methods from complex geometry and Hodge theory to address long-standing
open problems in geometric group theory. Similarly, concepts used in the
framework of hyperbolicity questions, such as entire curves, jet differentials
and Nevanlinna theory have recently seen important applications in the study of
While these topics are classical, various breakthroughs were achieved only
recently. Moreover, each is closely linked to various other branches of
mathematics. For example, geometric group theorists have recently applied
methods from complex geometry and Hodge theory to address long-standing open
problems in geometric group theory. Similarly, concepts used in the framework
of hyperbolicity questions, such as entire curves, jet differentials and
Nevanlinna theory have recently seen important applications in the study of
rational and integral points in number theory. To foster further
interdisciplinary collaboration, we will invite several experts from related
fields to participate in the workshop.
The workshop has a distinguished history, originating with Grauert and Remmert.
For the 2026 edition, it will feature 50\% new organizers and participants,
ensuring fresh perspectives and innovative contributions.
\section{Mathematics Subject Classification}