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Pedro Mendes

Researcher at University of Connecticut

Publications -  165
Citations -  22923

Pedro Mendes is an academic researcher from University of Connecticut. The author has contributed to research in topics: Systems biology & SBML. The author has an hindex of 56, co-authored 161 publications receiving 21001 citations. Previous affiliations of Pedro Mendes include University of Wales & University of Connecticut Health Center.

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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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COPASI---a COmplex PAthway SImulator

TL;DR: COPASI is presented, a platform-independent and user-friendly biochemical simulator that offers several unique features, and numerical issues with these features are discussed; in particular, the criteria to switch between stochastic and deterministic simulation methods, hybrid deterministic-stochastic methods, and the importance of random number generator numerical resolution in Stochastic simulation.
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A community-driven global reconstruction of human metabolism

Ines Thiele, +53 more
- 01 May 2013 - 
TL;DR: Recon 2, a community-driven, consensus 'metabolic reconstruction', is described, which is the most comprehensive representation of human metabolism that is applicable to computational modeling and has improved topological and functional features.
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Plant metabolomics: large-scale phytochemistry in the functional genomics era

TL;DR: The critical role of bioinformatics and various methods of data visualization are summarized and the future role of metabolomics in plant science assessed.
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Parameter Estimation in Biochemical Pathways: A Comparison of Global Optimization Methods

TL;DR: Although these stochastic methods cannot guarantee global optimality with certainty, their robustness, plus the fact that in inverse problems they have a known lower bound for the cost function, make them the best available candidates.