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Per Lötstedt

Showing results (1-10 of 11) with videos related to

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Bulletin of Mathematical Biology|April 13, 2018
The Linear Noise Approximation for Spatially Dependent Biochemical NetworksPer Lötstedt
Journal of Mathematical Biology|December 8, 2021
Derivation of continuum models from discrete models of mechanical forces in cell populationsPer Lötstedt
Journal of Computational Physics|November 25, 2015
Simulation of stochastic diffusion via first exit timesPer Lötstedt, Lina Meinecke
Journal of Computational and Applied Mathematics|November 24, 2015
Stochastic diffusion processes on Cartesian meshesLina Meinecke, Per Lötstedt
Nature Communications|August 11, 2011
Delay-induced anomalous fluctuations in intracellular regulationAndreas Grönlund, Per Lötstedt, Johan Elf
Proceedings of the National Academy of Sciences of the United States of America|April 21, 2010
Costs and constraints from time-delayed feedback in small gene regulatory motifsAndreas Grönlund, Per Lötstedt, Johan Elf
Nature Communications|May 16, 2013
Transcription factor binding kinetics constrain noise suppression via negative feedbackAndreas Grönlund, Per Lötstedt, Johan Elf
SIAM Journal on Scientific Computing : a Publication of the Society for Industrial and Applied Mathematics|June 15, 2017
ANALYSIS AND DESIGN OF JUMP COEFFICIENTS IN DISCRETE STOCHASTIC DIFFUSION MODELSLina Meinecke, Stefan Engblom, Andreas Hellander, et al.
Bulletin of Mathematical Biology|October 29, 2013
Stochastic reaction-diffusion processes with embedded lower-dimensional structuresSiyang Wang, Johan Elf, Stefan Hellander, et al.
Multiscale Modeling & Simulation : a SIAM Interdisciplinary Journal|October 20, 2017
MESOSCOPIC MODELING OF STOCHASTIC REACTION-DIFFUSION KINETICS IN THE SUBDIFFUSIVE REGIMEEmilie Blanc, Stefan Engblom, Andreas Hellander, et al.
Pageof 2

Showing results (1-10 of 11) with videos related to

Sort By:
Pageof 2
Bulletin of Mathematical Biology|April 13, 2018
The Linear Noise Approximation for Spatially Dependent Biochemical NetworksPer Lötstedt
Journal of Mathematical Biology|December 8, 2021
Derivation of continuum models from discrete models of mechanical forces in cell populationsPer Lötstedt
Journal of Computational Physics|November 25, 2015
Simulation of stochastic diffusion via first exit timesPer Lötstedt, Lina Meinecke
Journal of Computational and Applied Mathematics|November 24, 2015
Stochastic diffusion processes on Cartesian meshesLina Meinecke, Per Lötstedt
Nature Communications|August 11, 2011
Delay-induced anomalous fluctuations in intracellular regulationAndreas Grönlund, Per Lötstedt, Johan Elf
Proceedings of the National Academy of Sciences of the United States of America|April 21, 2010
Costs and constraints from time-delayed feedback in small gene regulatory motifsAndreas Grönlund, Per Lötstedt, Johan Elf
Nature Communications|May 16, 2013
Transcription factor binding kinetics constrain noise suppression via negative feedbackAndreas Grönlund, Per Lötstedt, Johan Elf
SIAM Journal on Scientific Computing : a Publication of the Society for Industrial and Applied Mathematics|June 15, 2017
ANALYSIS AND DESIGN OF JUMP COEFFICIENTS IN DISCRETE STOCHASTIC DIFFUSION MODELSLina Meinecke, Stefan Engblom, Andreas Hellander, et al.
Bulletin of Mathematical Biology|October 29, 2013
Stochastic reaction-diffusion processes with embedded lower-dimensional structuresSiyang Wang, Johan Elf, Stefan Hellander, et al.
Multiscale Modeling & Simulation : a SIAM Interdisciplinary Journal|October 20, 2017
MESOSCOPIC MODELING OF STOCHASTIC REACTION-DIFFUSION KINETICS IN THE SUBDIFFUSIVE REGIMEEmilie Blanc, Stefan Engblom, Andreas Hellander, et al.
Pageof 2