Dr. rer. nat. Patrick Erik Bradley
- group: Mathematical Methods in Geodesy and Geoinformatics
- room:
CS 20.52 - phone: +49 721 608-47304
- bradley ∂ kit edu
Researchgate: https://www.researchgate.net/profile/Patrick-Bradley
Biography
1999 | Dipl. math. |
2002 | Dr. rer. nat. (mathematics) |
Oct. 2002 - Dec. 2008 | research associate at Institut für Industrielle Bauproduktion (ifib) at Universität Karlsruhe (TH) |
20.03. - 19.04.2006 | guest scientist at Kyoto University funded by a JSPS research grant |
since Jan. 2009 |
senior researcher at Institute of Photogrammetry and Remote Sensing (IPF) at Karlsruhe Institute of Technology |
since Sep. 2019 | senior researcher at Geodetic Institute Karlsruhe (GIK) |
May 19th, 2022 | KIT Associate Fellow for Mathematical Methods in Geodesy and Geo-Informatics |
Publications
Teaching
Calls for Student Theses (Lab Rotation, Bachelor's Thesis, Master's Thesis)
Suggested thesis: multilocality
Adjustment theory and statistics I
Lectures and exercises in the bachelor course of studies Geodesy and Geoinformatics (2+1). Annually since winter semester 2024/2025. Exercises since winter semester 2023/24
Geometric models of geodesy
Lectures and exercises in the bachelor course of studies Geodesy and Geoinformatics (2+1). Annually since winter semester 2019/2020
Basics of kinematic and dynamic models of geodesy
Lectures and exercises in the bachelor course of studies Geodesy and Geoinformatics (2+1). Annually since summer semester 2017
numerical mathematics
Lecture and tutorial in the master course of studies Geodesy and Geoinformatics (3+1). Annually since winter semester 2011/2012
Lecture at the Duale Hochschule Karlsruhe since June 2016
Topology
Accompanying course to the DFG project Modeling and Management of Topology for Building Information Models with special consideration of planning alternatives and versions. Institute for Photogrammetry and Remote Sensing, Karlsruhe Institute of Technology.
Start: December 9, 2009. 90 minutes per week. End: 30 June 2010. topics: Set theory and algebraic topology for geoinformatics.
Space-time related information systems and geodesy
Working group on the DFG project Architectural Complexes. Institute for Industrial Building Production, Universität Karlsruhe (TH).
Start: 10.01.2006. Tuesdays approx. 9.30 a.m. to approx. 11.00 a.m. in the seminar room of the ifib. End: After 10 sessions.
The program.
Mathematics for Architects
Lecture with exercise and computer exercise. Summer term 2005. home page of the lecture. Faculty of Architecture, Universität Karlsruhe (TH).
Introduction to algebraic topology for architecture
Accompanying course to the DFG project Architectural Complexes. Institute for Industrial Building Production, Universität Karlsruhe (TH).
Start: 17.09.2004. Weekly 90-120 minutes.
Since January 2005, alternating with Norbert Paul (Themen: Applications of Chain Complexes in Architecture and Relational Database Schemas for Topological Spaces).
End: March 2005
Theses
Calls for Student Theses (Lab Rotation, Bachelor's Thesis, Master's Thesis)
Suggested thesis: multilocality
Supervised theses
- Matthieu Rebmeister. Parameter Estimation for Persistent Scatterer Interferometry using Compressive Sensing. Master thesis, Karlsruhe Institute of Technology (2020)
- Anna Krimmelbein. Topology in CityGML. Diploma thesis, Karlsruhe Institute of Technology (2011)
- Anna Krimmelbein. Topology of graphs in the context of geoinformatics. Student research project, Karlsruhe Institute of Technology (2010)
- Norbert Paul. Topological databases for architectural spaces. Dissertation, University of Karlsruhe (2008)
- Martin Behnisch. Classification of municipalities according to building stock related characteristics. Diploma thesis, University of Karlsruhe (2004)
- Pablo Viejo García. Ettlingen. Past, present, future. Diploma thesis, University of Karlsruhe (2003)
Own theses
- p-adic Hurwitz spaces. Dissertation, University of Karlsruhe (2002)
- Mumford curves and reduction of analytic maps. Diploma thesis, University of Karlsruhe (1998)
Code
Here is Java code for computing Betti numbers of finite topological spaces. Download
Based on this, there is a CityGML Parser.