A Stochastic Process Algebra Approach to Simulation of Autoreactive Lymphocyte Recruitment
暂无分享,去创建一个
Paola Lecca | Corrado Priami | Carlo Laudanna | Paola Quaglia | Gabriela Constantin | B. Rossi | C. Priami | P. Lecca | G. Constantin | C. Laudanna | P. Quaglia | Barbara Rossi
[1] D. Harel,et al. Toward rigorous comprehension of biological complexity: modeling, execution, and visualization of thymic T-cell maturation. , 2003, Genome research.
[2] A. Graham Pockley,et al. P-selectin glycoprotein ligand-1 supports rolling on E- and P-selectin in vivo , 2000 .
[3] Daniela Degenring,et al. Discrete event, multi-level simulation of metabolite channeling. , 2004, Bio Systems.
[4] Giampiero Girolomoni,et al. Quantitative Differences in Chemokine Receptor Engagement Generate Diversity in Integrin-Dependent Lymphocyte Adhesion1 , 2002, The Journal of Immunology.
[5] Davide Sangiorgi,et al. Communicating and Mobile Systems: the π-calculus, , 2000 .
[6] P J Goss,et al. Quantitative modeling of stochastic systems in molecular biology by using stochastic Petri nets. , 1998, Proceedings of the National Academy of Sciences of the United States of America.
[7] Faron Moller,et al. The Mobility Workbench - A Tool for the pi-Calculus , 1994, CAV.
[8] R Hofestädt,et al. Quantitative modeling of biochemical networks , 1998, Silico Biol..
[9] R. G. Cox,et al. Slow viscous motion of a sphere parallel to a plane wall , 1967 .
[10] Aviv Regev,et al. Representation and Simulation of Biochemical Processes Using the pi-Calculus Process Algebra , 2000, Pacific Symposium on Biocomputing.
[11] J. Fritz,et al. Force-mediated kinetics of single P-selectin/ligand complexes observed by atomic force microscopy. , 1998, Proceedings of the National Academy of Sciences of the United States of America.
[12] C Zhu,et al. Cell mechanics: mechanical response, cell adhesion, and molecular deformation. , 2000, Annual review of biomedical engineering.
[13] Davide Sangiorgi,et al. The Pi-Calculus - a theory of mobile processes , 2001 .
[14] Hidde de Jong,et al. Modeling and Simulation of Genetic Regulatory Systems: A Literature Review , 2002, J. Comput. Biol..
[15] Rance Cleaveland,et al. The concurrency workbench: a semantics-based tool for the verification of concurrent systems , 1993, TOPL.
[16] D. Hammer,et al. The state diagram for cell adhesion under flow: leukocyte rolling and firm adhesion. , 2000, Proceedings of the National Academy of Sciences of the United States of America.
[17] Corrado Priami,et al. Stochastic pi-Calculus , 1995, Comput. J..
[18] G. I. Bell. Models for the specific adhesion of cells to cells. , 1978, Science.
[19] Jian Cao,et al. Mechanics of Leukocyte Deformation and Adhesion to Endothelium in Shear Flow , 1999, Annals of Biomedical Engineering.
[20] D. Gillespie. A General Method for Numerically Simulating the Stochastic Time Evolution of Coupled Chemical Reactions , 1976 .
[21] Corrado Priami,et al. Application of a stochastic name-passing calculus to representation and simulation of molecular processes , 2001, Inf. Process. Lett..
[22] Faron Mollerz,et al. The Mobility Workbench | a Tool for the -calculus | , 1994 .
[23] K E Norman,et al. P-selectin glycoprotein ligand-1 supports rolling on E- and P-selectin in vivo. , 2000, Blood.
[24] D. Lauffenburger,et al. A dynamical model for receptor-mediated cell adhesion to surfaces. , 1987, Biophysical journal.
[25] P Bongrand,et al. Cell adhesion. Competition between nonspecific repulsion and specific bonding. , 1984, Biophysical journal.
[26] Erwin A. Vogler. A thermodynamic model of short-term cell adhesion in vitro , 1989 .
[27] L A Sklar,et al. Real time analysis of the affinity regulation of alpha 4-integrin. The physiologically activated receptor is intermediate in affinity between resting and Mn(2+) or antibody activation. , 2001, The Journal of biological chemistry.
[28] Eric R. Prossnitz,et al. Real Time Analysis of the Affinity Regulation of α4-Integrin , 2001, The Journal of Biological Chemistry.
[29] D. Gillespie. Exact Stochastic Simulation of Coupled Chemical Reactions , 1977 .
[30] David Harel,et al. Modeling biological reactivity: statecharts vs. Boolean logic , 2002, AVI '02.
[31] E. Evans,et al. Chapter 15 - Physical Actions in Biological Adhesion , 1995 .
[32] Eugene C. Butcher,et al. Molecular Mechanisms Involved in Lymphocyte Recruitment in Inflamed Brain Microvessels: Critical Roles for P-Selectin Glycoprotein Ligand-1 and Heterotrimeric Gi-Linked Receptors1 , 2002, The Journal of Immunology.
[33] Amir Pnueli,et al. Formal Modeling of C. elegans Development: A Scenario-Based Approach , 2003, CMSB.
[34] S Chien,et al. Mechanics of Rouleau formation. , 1981, Biophysical journal.
[35] D. Torney,et al. The reaction-limited kinetics of membrane-to-surface adhesion and detachment , 1988, Proceedings of the Royal Society of London. Series B. Biological Sciences.
[36] C. Zhu,et al. Kinetics and mechanics of cell adhesion. , 2000, Journal of biomechanics.
[37] Carlo Laudanna,et al. Rapid leukocyte integrin activation by chemokines , 2002, Immunological reviews.
[38] W. Shyy,et al. Computational modeling of cell adhesion and movement using a continuum-kinetics approach. , 2003, Biophysical journal.
[39] Marion U. Goebel,et al. Acute Psychological Stress and Exercise and Changes in Peripheral Leukocyte Adhesion Molecule Expression and Density , 2000, Psychosomatic medicine.
[40] Robin Milner,et al. Communicating and mobile systems - the Pi-calculus , 1999 .