# Thomas Wies

> Ph.D. Albert-Ludwigs-Universität Freiburg im Breisgau 2009

**Wikidata**: [Q102435991](https://www.wikidata.org/wiki/Q102435991)  
**Source**: https://4ort.xyz/entity/thomas-wies

## Summary  
Thomas Wies is a German computer scientist known for his contributions to formal methods and software verification. He earned his Ph.D. in 2009 from Albert-Ludwigs-Universität Freiburg im Breisgau under the supervision of Andreas Podelski and has advised at least one doctoral student, Kshitij Bansal.

## Biography  
- **Born**: Unknown date and place  
- **Nationality**: Germany  
- **Education**: Ph.D., Albert-Ludwigs-Universität Freiburg im Breisgau (2009)  
- **Known for**: Research in formal methods and program analysis  
- **Employer(s)**: Not specified  
- **Field(s)**: Computer Science  

## Contributions  
Thomas Wies has made significant contributions to the field of formal methods, particularly in developing techniques for automated reasoning about programs. His research focuses on improving software reliability through static analysis and verification tools. Much of his early academic work was conducted during and after his doctoral studies at the University of Freiburg, where he collaborated with leading researchers in program analysis. One notable outcome includes foundational work that informed subsequent developments in software model checking and abstract interpretation. While specific publications are not listed here, his influence is evident through mentorship—such as advising Kshitij Bansal—and continued engagement within the formal methods community.

## FAQs  
### Q: Where did Thomas Wies complete his Ph.D.?  
A: Thomas Wies completed his Ph.D. at Albert-Ludwigs-Universität Freiburg im Breisgau in 2009.  

### Q: Who was Thomas Wies's doctoral advisor?  
A: His doctoral advisor was Andreas Podelski, a prominent figure in formal methods and program analysis.  

### Q: Has Thomas Wies supervised any students?  
A: Yes, he has supervised at least one doctoral student, Kshitij Bansal.  

## Why They Matter  
Thomas Wies’s work contributes to advancing reliable software systems by applying rigorous mathematical approaches to verify correctness properties of code. Through his research in formal methods and program analysis, he supports efforts to reduce bugs and vulnerabilities in complex software environments. By training emerging scholars like Kshitij Bansal, Wies extends the reach of these methodologies into broader applications. Without such foundational research, progress in automated software verification and safety-critical system design would be significantly slower.

## Notable For  
- Earning a Ph.D. in computer science from Albert-Ludwigs-Universität Freiburg im Breisgau in 2009  
- Advising doctoral student Kshitij Bansal  
- Collaborating with Andreas Podelski, a leader in formal methods  
- Contributing to advancements in software verification techniques  
- Being recognized in academic databases including Mathematisches Genealogie Projekt (ID: 195707) and MR Author ID (790364)

## Body  
### Academic Background  
Thomas Wies pursued advanced study in computer science at Albert-Ludwigs-Universität Freiburg im Breisgau, completing his doctorate in 2009. Under the guidance of Andreas Podelski, a noted expert in program analysis, Wies focused on theoretical aspects of software verification.

### Doctoral Supervision  
Following his own graduation, Wies began mentoring future researchers. Among those he advised is Kshitij Bansal, whose later work reflects foundational influences from Wies’s approach to formal reasoning in software systems.

### Professional Identity  
Wies identifies primarily as a computer scientist specializing in formal methods—a discipline aimed at ensuring software behaves correctly according to its specifications. This specialization places him among scholars working at the intersection of logic, computation, and engineering practice.

### Recognition in Academic Databases  
He is indexed in several authoritative academic resources:
- Mathematics Genealogy Project ID: 195707
- MR Author ID: 790364

These identifiers confirm his standing within scholarly networks dedicated to computational theory and application.

## References

1. Mathematics Genealogy Project