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Johannes B. Huber

Researcher at University of Erlangen-Nuremberg

Publications -  195
Citations -  10531

Johannes B. Huber is an academic researcher from University of Erlangen-Nuremberg. The author has contributed to research in topics: Decoding methods & Turbo code. The author has an hindex of 38, co-authored 195 publications receiving 10239 citations.

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Nonlinear Trellis Description for Convolutionally Encoded Transmission Over ISI-channels with Applications for CPM

TL;DR: A matched decoding scheme for convolutionally encoded transmission over intersymbol interference channels is proposed and a nonlinear trellis description is devised and it is shown that for coded continuous phase modulation (CPM) using a non–coherent receiver the number of states of the supertrellis can be significantly reduced by means of a matched non–linear treller encoder.

Multiple-Bases Belief-Propagation with Leaking for Decoding of Moderate-Length Block Codes

TL;DR: This work shows two novel improvements, a decoder modification and a construction algorithm for parity-check matrices, which emphasize that MBBP is a more general approach and independent of the automorphism group.
Posted Content

Permutation Decoding and the Stopping Redundancy Hierarchy of Linear Block Codes

TL;DR: In this article, the stopping redundancy hierarchy of linear block codes and its connection to permutation decoding techniques was investigated, and new decoding strategies for data transmission over the binary erasure channel were developed in order to avoid errors confined to stopping sets.

A Differential Encoding Approach to Random Linear Network Coding

TL;DR: It is demonstrated how rank-metric codes may be used for this differential coding approach in order to improve performance and to deal with packet errors.
Proceedings ArticleDOI

PMR-reduction for continuous time OFDM transmit signals by selected mapping

TL;DR: The PMR of the continuous time transmit signal is analyzed and reduced via Selected Mapping (SLM) to achieve this reduction in the domain of digital signal processing an approximation method for the PMR is derived.