activity
20072013
most citedHarmonic Analysis of Boolean Networks: Determinative Power and Perturbations

11 citations · 31 across the 7 of their papers we have counts for

collaborators

8 papers

cs.IT2013

Computing preimages of Boolean Networks

Johannes Georg Klotz, Martin Bossert, Steffen Schober

In this paper we present an algorithm to address the predecessor problem of feed-forward Boolean networks. We propose an probabilistic algorithm, which solves this problem in linea…

cs.IT2012★ 10 cited

Bounds on the Average Sensitivity of Nested Canalizing Functions

Johannes Georg Klotz, Reinhard Heckel, Steffen Schober

Nested canalizing Boolean (NCF) functions play an important role in biological motivated regulative networks and in signal processing, in particular describing stack filters. It ha…

cs.IT2012★ 2 cited

Canalizing Boolean Functions Maximize the Mutual Information

Johannes Georg Klotz, David Kracht, Martin Bossert +1

The ability of information processing in biologically motivated Boolean networks is of interest in recent information theoretic research. One measure to quantify this ability is th…

cs.IT2011★ 11 cited

Harmonic Analysis of Boolean Networks: Determinative Power and Perturbations

Reinhard Heckel, Steffen Schober, Martin Bossert

Consider a large Boolean network with a feed forward structure. Given a probability distribution on the inputs, can one find, possibly small, collections of input nodes that determ…

cs.IT2011

Adaptive Single-Trial Error/Erasure Decoding of Reed-Solomon Codes

Christian Senger, Vladimir R. Sidorenko, Steffen Schober +2

Algebraic decoding algorithms are commonly applied for the decoding of Reed-Solomon codes. Their main advantages are low computational complexity and predictable decoding capabilit…

cs.IT2010

Adaptive Single-Trial Error/Erasure Decoding for Binary Codes

Christian Senger, Vladimir R. Sidorenko, Steffen Schober +2

We investigate adaptive single-trial error/erasure decoding of binary codes whose decoder is able to correct e errors and t erasures if le+t<=d-1. Thereby, d is the minimum Hamming…