Representing dynamic biological networks with multi-scale probabilistic models

被引:20
作者
Gross, Alexander [1 ]
Kracher, Barbara [2 ]
Kraus, Johann M. [1 ]
Kuehlwein, Silke D. [1 ]
Pfister, Astrid S. [2 ]
Wiese, Sebastian [3 ]
Luckert, Katrin [4 ]
Poetz, Oliver [4 ]
Joos, Thomas [4 ]
Van Daele, Dries [5 ]
De Raedt, Luc [5 ]
Kuehl, Michael [2 ]
Kestler, Hans A. [1 ]
机构
[1] Ulm Univ, Inst Med Syst Biol, D-89081 Ulm, Germany
[2] Ulm Univ, Inst Biochem & Mol Biol, D-89081 Ulm, Germany
[3] Ulm Univ, Core Unit Mass Spectrometry & Prote, D-89081 Ulm, Germany
[4] Univ Tubingen, NMI Nat & Med Sci Inst, D-72770 Reutlingen, Germany
[5] Katholieke Univ Leuven, Dept Comp Sci, B-3001 Heverlee, Belgium
关键词
BETA-CATENIN; FOLD-CHANGE; IDENTIFICATION; SYSTEMS; INTACT;
D O I
10.1038/s42003-018-0268-3
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
Dynamic models analyzing gene regulation and metabolism face challenges when adapted to modeling signal transduction networks. During signal transduction, molecular reactions and mechanisms occur in different spatial and temporal frames and involve feedbacks. This impedes the straight-forward use of methods based on Boolean networks, Bayesian approaches, and differential equations. We propose a new approach, ProbRules, that combines probabilities and logical rules to represent the dynamics of a system across multiple scales. We demonstrate that ProbRules models can represent various network motifs of biological systems. As an example of a comprehensive model of signal transduction, we provide a Wnt network that shows remarkable robustness under a range of phenotypical and pathological conditions. Its simulation allows the clarification of controversially discussed molecular mechanisms of Wnt signaling by predicting wet-lab measurements. ProbRules provides an avenue in current computational modeling by enabling systems biologists to integrate vast amounts of available data on different scales.
引用
收藏
页数:12
相关论文
共 50 条
  • [41] A Multi-Scale Method for Distributed Convex Optimization with Constraints
    Ni, Wei
    Wang, Xiaoli
    JOURNAL OF OPTIMIZATION THEORY AND APPLICATIONS, 2022, 192 (01) : 379 - 400
  • [42] Amplitude equations and asymptotic expansions for multi-scale problems
    Kirkinis, Eleftherios
    ASYMPTOTIC ANALYSIS, 2010, 67 (1-2) : 1 - 16
  • [43] Model reduction of multi-scale chemical Langevin equations
    Contou-Carrere, Marie-Nathalie
    Sotiropoulos, Vassilios
    Kaznessis, Yiannis N.
    Daoutidis, Prodromos
    SYSTEMS & CONTROL LETTERS, 2011, 60 (01) : 75 - 86
  • [44] Microstructure Optimization and Identi"cation in Multi-scale Modelling
    Burczynski, T.
    Kus, W.
    ECCOMAS MULTIDISCIPLINARY JUBILEE SYMPOSIUM, 2009, 14 : 169 - 181
  • [45] Multi-Scale Attention Network for Diabetic Retinopathy Classification
    Al-Antary, Mohammad T.
    Arafa, Yasmine
    IEEE ACCESS, 2021, 9 : 54190 - 54200
  • [46] Quantifying the multi-scale performance of network inference algorithms
    Oates, Chris J.
    Amos, Richard
    Spencer, Simon E. F.
    STATISTICAL APPLICATIONS IN GENETICS AND MOLECULAR BIOLOGY, 2014, 13 (05) : 611 - 631
  • [47] On rule acquisition in incomplete multi-scale decision tables
    Wu, Wei-Zhi
    Qian, Yuhua
    Li, Tong-Jun
    Gu, Shen-Ming
    INFORMATION SCIENCES, 2017, 378 : 282 - 302
  • [48] Synchronization of Radar Observations with Multi-Scale Storm Tracking
    Yang Hongping
    Zhang, Jian
    Langston, Carrie
    ADVANCES IN ATMOSPHERIC SCIENCES, 2009, 26 (01) : 78 - 86
  • [49] Multi-scale membrane process optimization with high-fidelity ion transport models through machine learning
    Rall, Deniz
    Schweidtmann, Artur M.
    Kruse, Maximilian
    Evdochenko, Elizaveta
    Mitsos, Alexander
    Wessling, Matthias
    JOURNAL OF MEMBRANE SCIENCE, 2020, 608
  • [50] Fourier analysis of multi-scale neural networks implemented for high-resolution X-ray radiography
    Kim, Jinwoo
    Oh, Seokwon
    Kim, Ho Kyung
    NDT & E INTERNATIONAL, 2023, 139