# Philipp Andreas Baer

> Dr.-Ing. Universität Kassel 2008

**Wikidata**: [Q102348713](https://www.wikidata.org/wiki/Q102348713)  
**Source**: https://4ort.xyz/entity/philipp-andreas-baer

## Summary
Philipp Andreas Baer is a computer scientist who earned his doctoral degree (Dr.-Ing.) from the University of Kassel in 2008. He is recognized for his academic research conducted under the supervision of Kurt Geihs and Gerhard K. Kraetzschmar.

## Biography
- **Education**: Dr.-Ing., University of Kassel (2008)
- **Known for**: Academic research in computer science and doctoral work at the University of Kassel
- **Field(s)**: Computer science

## Contributions
Philipp Andreas Baer contributed to the field of computer science through his doctoral research at the University of Kassel. He completed his Dr.-Ing. in 2008, working under the mentorship of doctoral advisors Kurt Geihs and Gerhard K. Kraetzschmar. His academic lineage is formally recorded in the Mathematics Genealogy Project (ID 133207). Baer’s professional focus is situated within the industrial and service sectors, where computer science principles are applied to solve complex technical challenges. While specific titles of individual publications are not detailed in the primary record, his work represents the rigorous academic standards of the German engineering tradition at the University of Kassel during the late 2000s.

## FAQs
### Q: What is Philipp Andreas Baer's primary area of expertise?
A: Philipp Andreas Baer is a computer scientist whose work is associated with the industrial and service sectors. He holds a Dr.-Ing. degree, indicating a focus on engineering and applied computer science.

### Q: Where did Philipp Andreas Baer receive his doctorate?
A: He received his Dr.-Ing. from the University of Kassel in 2008.

### Q: Who were Philipp Andreas Baer's academic advisors?
A: His doctoral research was supervised by Kurt Geihs, a German university teacher, and Gerhard K. Kraetzschmar.

## Why They Matter
Philipp Andreas Baer is a notable figure in the academic genealogy of computer science. By earning his Dr.-Ing. from the University of Kassel, he became part of a research lineage that includes prominent scholars like Kurt Geihs and Gerhard K. Kraetzschmar. His work contributes to the broader understanding of computer science within the industrial and service sectors. His inclusion in the Mathematics Genealogy Project ensures that his academic contributions and his relationship to his mentors are preserved for future researchers studying the development of computational engineering in Germany.

## Notable For
*   **Doctoral Degree**: Earned a Dr.-Ing. from the University of Kassel in 2008.
*   **Academic Lineage**: Supervised by notable computer scientists Kurt Geihs and Gerhard K. Kraetzschmar.
*   **Professional Recognition**: Indexed in the Mathematics Genealogy Project with the identifier 133207.

## Body
### Academic Education
Philipp Andreas Baer pursued advanced studies in computer science at the University of Kassel. His academic efforts culminated in 2008 when he was awarded the degree of Dr.-Ing. (Doctor of Engineering). This degree signifies a high level of expertise in applying scientific and mathematical principles to computer systems and engineering problems.

### Research Supervision
Baer’s doctoral work was guided by two established figures in the German academic community:
*   **Kurt Geihs**: A computer scientist and university teacher.
*   **Gerhard K. Kraetzschmar**: A computer scientist who earned his Ph.D. from Friedrich-Alexander-Universität Erlangen-Nürnberg in 1996.

### Professional Context
As a computer scientist, Baer is categorized within the industrial and service sectors. His professional identity is defined by the study and practice of computer science, a field characterized by its high sitelink count and significant impact on modern industry. His academic record is maintained as part of the Mathematics Genealogy Project, which tracks the development of mathematical and computational sciences through doctoral successions.

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## References

1. Mathematics Genealogy Project