PhD students of Bernhard von Stengel and their theses
... and our academic ancestors

This is a list of the PhD students that have completed their thesis at the London School of Economics under the supervision of Bernhard von Stengel.

Click on the thesis title for downloading the PDF file of the thesis.


Arndt von Schemde [photo
Arndt von Schemde]

A Geometric-Combinatorial Approach to Index and Stability in Bimatrix Games, PhD Thesis, London School of Economics, 2004.

Date of award: December 2004.

Published as:

A. von Schemde (2005), Index and Stability in Bimatrix Games: A Geometric-Combinatorial Approach, Lecture Notes in Economics and Mathematical Systems, Vol. 560, Springer-Verlag, Berlin.

Related publications:


Rahul Savani[photo
Rahul Savani]

Finding Nash Equilibria of Bimatrix Games, PhD Thesis, London School of Economics, 2006.

Date of award: June 2006.

Related publications:


Anne Balthasar[photo
Anne Balthasar]

Geometry and Equilibria in Bimatrix Games, PhD Thesis, London School of Economics, 2009.

Date of award: December 2009.

Related publications:


Wan Huang[photo
Wan Huang]

Equilibrium Computation for Extensive Games, PhD Thesis, London School of Economics, 2011.

Date of award: January 2011.

Related publications:


Julian Merschen[photo
Julian Merschen]

Nash Equilibria, Gale Strings, and Perfect Matchings, PhD Thesis, London School of Economics, 2012.

Date of award: April 2012.

Related publications:


Chlump Chatkupt[photo
Chlump Chatkupt]

Least-Squares Regret and Partially Strategic Players, PhD Thesis, London School of Economics, 2015.

Date of award: November 2015.

 


Ahmad Abu-Khazneh[photo
Ahmad Abu-Khazneh]

Matchings and Covers of Multipartite Hypergraphs , PhD Thesis, London School of Economics, 2016.

Date of award: November 2016.

Related publications:


We are all part of the 50,000+ academic descendants of Felix Klein (and thus of Gauss and Euler and many other great mathematicians) in the main trunk of the Mathematics Genealogy tree.

[von Stengel back to Klein] [Klein back to Gauss]  

 

 

 

 

 

 

 

 


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