Jürgen Forster

Publication Activity (10 Years)

Years Active: 1999-2006
Publications (10 Years): 0

Publications

Jürgen Forster, Hans Ulrich Simon
On the smallest possible dimension and the largest possible margin of linear arrangements representing given concept classes. Theor. Comput. Sci. 350 (1) (2006)
Jürgen Forster, Niels Schmitt, Hans Ulrich Simon, Thorsten Suttorp
Estimating the Optimal Margins of Embeddings in Euclidean Half Spaces. Mach. Learn. 51 (3) (2003)
Jürgen Forster, Manfred K. Warmuth
Relative Loss Bounds for Temporal-Difference Learning. Mach. Learn. 51 (1) (2003)
Dietrich Braess, Jürgen Forster, Tomas Sauer, Hans Ulrich Simon
How to Achieve Minimax Expected Kullback-Leibler Distance from an Unknown Finite Distribution. ALT (2002)
Jürgen Forster
A linear lower bound on the unbounded error probabilistic communication complexity. J. Comput. Syst. Sci. 65 (4) (2002)
Jürgen Forster, Manfred K. Warmuth
Relative Expected Instantaneous Loss Bounds. J. Comput. Syst. Sci. 64 (1) (2002)
Jürgen Forster, Hans Ulrich Simon
On the Smallest Possible Dimension and the Largest Possible Margin of Linear Arrangements Representing Given Concept Classes Uniform Distribution. ALT (2002)
Jürgen Forster, Matthias Krause, Satyanarayana V. Lokam, Rustam Mubarakzjanov, Niels Schmitt, Hans Ulrich Simon
Relations Between Communication Complexity, Linear Arrangements, and Computational Complexity. FSTTCS (2001)
Jürgen Forster
A Linear Lower Bound on the Unbounded Error Probabilistic Communication Complexity. Computational Complexity Conference (2001)
Jürgen Forster, Niels Schmitt, Hans Ulrich Simon
Estimating the Optimal Margins of Embeddings in Euclidean Half Spaces. COLT/EuroCOLT (2001)
Jürgen Forster, Manfred K. Warmuth
Relative Expected Instantaneous Loss Bounds. COLT (2000)
Jürgen Forster, Manfred K. Warmuth
Relative Loss Bounds for Temporal-Difference Learning. ICML (2000)
Jürgen Forster
Learning Multiplicity Automata from Smallest Counterexamples. EuroCOLT (1999)
Jürgen Forster
On Relative Loss Bounds in Generalized Linear Regression. FCT (1999)