
معرفی
Prof. Alexander Schmidt is a Professor in the Department of Mathematics at the University of Heidelberg, affiliated with the Faculty of Mathematics and Computer Science. His research focuses on algebraic number theory, arithmetic geometry, and anabelian geometry, with contributions to class field theory and étale cohomology. He leads a research group including members like Jun.-Prof. Alberto Merici and Dr. Christian Dahlhausen. His work is supported by grants such as the CRC/TRR 326 'Geometry and Arithmetic of Uniformized Structures' and the DFG Research Unit 1920. He has authored/co-authored influential books like Cohomology of Number Fields and edited Jürgen Neukirch's lectures on class field theory. His recent publications explore topics like tame homotopy groups, duality theorems, and pro-p fundamental groups. Schmidt collaborates internationally and maintains an active teaching schedule in Heidelberg.
Education & Career: While specific educational details are not explicitly stated in the text, his academic trajectory is evident through his professorship and extensive research output in arithmetic geometry. His career has been centered at the University of Heidelberg since at least 1995, with notable contributions to foundational areas of number theory and geometry.
Research Interests: Schmidt's work bridges algebraic geometry and number theory, emphasizing tame topology, class field theory, and profinite groups. His recent focus includes the tame site of schemes, K(π,1)-properties in arithmetic contexts, and homotopy invariance principles. These efforts aim to unify geometric and arithmetic perspectives in modern number theory.
Collaborations & Grants: He participates in major research initiatives like the Collaborative Research Center TRR 326, exploring uniformized structures in geometry and arithmetic. His team's activities are documented in preprints and conference publications, reflecting a dynamic research environment.
Labs/Teams: His research group comprises postdocs, PhD candidates, and visiting scholars working on topics such as étale cohomology (Dr. Tim Holzschuh), singular varieties (Dr. Marius Leonhardt), and anabelian geometry (Jun.-Prof. Alberto Merici). Collaborations span institutions globally, with frequent publications in top journals like Inventiones Mathematicae and Compositio Mathematica.

