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Jörg Stelling

Researcher at Swiss Institute of Bioinformatics

Publications -  135
Citations -  11314

Jörg Stelling is an academic researcher from Swiss Institute of Bioinformatics. The author has contributed to research in topics: Systems biology & Metabolic network. The author has an hindex of 38, co-authored 124 publications receiving 10595 citations. Previous affiliations of Jörg Stelling include ETH Zurich & Max Planck Society.

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The systems biology markup language (SBML): a medium for representation and exchange of biochemical network models.

TL;DR: This work summarizes the Systems Biology Markup Language (SBML) Level 1, a free, open, XML-based format for representing biochemical reaction networks, a software-independent language for describing models common to research in many areas of computational biology.
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Robustness of cellular functions

TL;DR: This work states that theoretical approaches to complex engineered systems can provide guidelines for investigating cellular robustness and may be a key to understanding cellular complexity, elucidating design principles, and fostering closer interactions between experimentation and theory.
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Metabolic network structure determines key aspects of functionality and regulation

TL;DR: A theoretical method for simultaneously predicting key aspects of network functionality, robustness and gene regulation from network structure alone is devised by determining and analysing the non-decomposable pathways able to operate coherently at steady state (elementary flux modes).
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A tunable synthetic mammalian oscillator

TL;DR: A synthetic mammalian oscillator based on an auto-regulated sense–antisense transcription control circuit encoding a positive and a time-delayed negative feedback loop enabling autonomous, self-sustained and tunable oscillatory gene expression is described.
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Large-scale computation of elementary flux modes with bit pattern trees

TL;DR: A new recursive enumeration strategy with bit pattern trees for adjacent rays--the ancestors of extreme rays--that is roughly one order of magnitude faster than previous methods is presented, and a rank updating method that is particularly well suited for parallel computation and a residue arithmetic method for matrix rank computations, which circumvents potential numerical instability problems.