HGS MathComp - Where Methods Meet Applications
The Heidelberg Graduate School of Mathematical and Computational Methods for the Sciences (HGS MathComp) at Heidelberg University is one of the leading graduate schools in Germany focusing on the complex topic of Scientific Computing. Located in a vibrant research environment, the school offers a structured interdisciplinary education for PhD students. The program supports students in pursuing innovative PhD projects with a strong application-oriented focus, ranging from mathematics, computer science, bio/life-sciences, physics, and chemical engineering sciences to cultural heritage. A strong focus is put on the mathematical and computational foundations: the theoretical underpinnings and computational abstraction and conception.
HGS MathComp Principal Investigators are leading experts in their fields, working on projects that combine mathematical and computational methodology with topical research issues. Individual mentoring for PhD candidates and career development programs ensure that graduates are fully equipped to take up top positions in industry and academia.
17:15
Location: Hörsaal West • Im Neuenheimer Feld 252, 69120 Heidelberg
Organizer: Institute of Organic Chemistry
are all governed by the potential energy surface. Exploring it requires many thousands of
energy and force evaluations per molecule, far more than density functional theory can afford
for systems of realistic size. Semiempirical methods such as tight-binding retain the essential
quantum mechanics at a fraction of the cost, and the automated programs build on them to
sample ensembles and derive thermodynamic and spectroscopic properties automatically.
This talk introduces these methods and workflows and then presents four recent extensions:
a divide-and-conquer scheme that takes xTB to thousands of atoms, analytic second
derivatives for IR and Raman spectra, a graph-based sampling strategy for flexible side chains,
and a permutation-invariant structure comparison. Together they point towards the automated
identification of unknown compounds from measured spectra.
09:00 - 17:00
Location: Online
Registration: Please register on the course website
Organizer: Graduate Academy
The latest information and a registration link are available on the course website (log in with Uni-ID).
HGS MathComp fellows can get a reimbursement of the course fees. Please submit your proof of payment and certificate of participation to hgs@iwr.uni-heidelberg.de.
Contents in brief:
Successful project management (milestone plans vs. iterative incremental approach), basic strategies and tools for an efficient time and self-management (i.e. Pomodoro Technique, phases of productivity, implementation intentions), setting priorities, pragmatism and productivity).
Methods:
Input and discussion, individual and group work, coaching techniques.
09:30 - 18:00
Location: Karlsruhe Institute of Technology
Registration: Please register on the event website • Registration open until 13 September 2026
Organizer: STAT & MathSEE/KCDS, KIT • HGS MathComp, Heidelberg University
Participants will gain insight into current developments in adaptive statistical methodology and their connections to broader challenges in statistical learning and modern data analysis.
The workshop and keynote lecture are organised by the Institute of Statistics (STAT) in cooperation with MathSEE / KCDS and HGS MathComp at Heidelberg University. We thank MathSEE/KCDS, HGS MathComp and HGF HIDA (Course Funding) for their generous support.
Building on familiar classical methods such as linear regression, the workshop will guide participants towards recent ideas in distributional adaptivity and explore their relevance to statistical learning and modern data analysis. Participants with a good understanding of classical statistical methods and an interest in mathematical statistics are warmly encouraged to join.
Keynote "Outrigger Local Polynomial Regression":
Date & Time: 13 October 2026, 16:30
Venue: NTI Lecture Hall, KIT Campus South
The talk will revisit the classical method of local polynomial regression from a modern perspective, showing how it can be adapted to the diverse error distributions encountered in contemporary applications. Along the way, it will introduce the main methodological ideas and explore the mathematical theory underlying the new approach.