Dr. Thomas Camminady's CV

Professional Summary

Accomplished algorithm developer and applied mathematician with a Ph.D. in Applied Mathematics, specializing in sensor fusion, data analysis, visualization, and machine learning. Proven track record in designing and deploying scalable machine learning solutions that drive user engagement and operational efficiency. Adept at translating complex research into production-ready code, excelling in collaborative, cross-functional environments.

Education

Karlsruhe Institute of Technology, Dr. rer. nat. in Applied Mathematics

RWTH Aachen University, M.Sc. in Computational Engineering Science (CES)

RWTH Aachen University, B.Sc. in CES

Experience

Wahoo Fitness LLC, Data Scientist & Algorithm Developer

Center for CES & Steinbuch Centre for Computing, Scientific Staff

Festival de Théorie, Summer School on Plasmas

Center for CES, Student Research Assistant

EADS Cassidian, Internship with Bachelor's Thesis

Projects

Scientific Outreach

Collaborator in the Computational and Mathematical Modeling Program (KIT University). Developed educational programs that demonstrate the importance of mathematical modeling and machine learning for real-world applications to high-school and entry-level university students. Authored publications in mathematical didactics aimed at integrating mathematical modeling into the German Abitur curriculum.

Skills

Publications

Mathematische Grundlagen der Künstlichen Intelligenz im Schulunterricht

Theory, models, and numerical methods for classical and non-classical transport

Ray Effect Mitigation for the Discrete Ordinates Method Using Artificial Scattering

Vorschlag für eine Abiturprüfungsaufgabe mit authentischem und relevantem Realitätsbezug

Ray effect mitigation for the discrete ordinates method through quadrature rotation

Highly uniform quadrature sets for the discrete ordinates method

A spectral Galerkin method for the fractional order diffusion and wave equation

A new high-order fluid solver for tokamak edge plasma transport simulations based on a magnetic-field independent discretization

Nonclassical particle transport in heterogeneous materials

The equivalence of forward and backward nonclassical particle transport theories

Theory and application of numerical methods for fractional diffusion equations

Improvement of the aerodynamic shape optimization by adjoint methods in an MDO process