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of the external grids Establish a stochastic differential algebraic equation (SDAE) based analytic framework for interdependent electromechanical and electromagnetic dynamics modelling and analysis
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mechanistic, spatio-temporal multiscale computational model of the lymph node. You will integrate agent-based modelling with differential equation-based approaches to better understand immune responses
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Sessional Instructional Assistant - MAT322H5F - Mathematical Modelling in Biology(emergency posting)
; predator-prey model; competing species; epidemic models. Examples of partial differential equations; reaction-diffusion equation; pattern formation. Estimated course enrolmen t: 80 Number of positions : 1
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biological systems. Project description Ordinary differential equation (ODE) models provide interpretable descriptions of biological processes, but they are often incomplete: mechanisms may be only partly
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Bayesian inference for biological systems. Project description Ordinary differential equation (ODE) models provide interpretable descriptions of biological processes, but they are often incomplete
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Lähdesmäki leads Aalto’s Computational Systems Biology group and has extensive expertise in Bayesian inference for biological systems. Project description Ordinary differential equation (ODE) models
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equation solving. Where to apply Website https://emploi.cnrs.fr/Offres/Doctorant/UMR5505-CHLBOU-111/Default.aspx Requirements Research Field Physics Education Level PhD or equivalent Languages FRENCH Level
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between mobile robots and their environment, enabling transfer across different robotic platforms and morphologies. More generally, the dynamics of a robot can be represented by a generic differential
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article-based doctoral dissertation. The applicant should have good mathematical skills and be capable of working with linear and partial differential equation systems. Experience with Bayesian
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modelling. Key tasks and responsibilities: Develop and implement data‑driven differential rotation constraints in the global dynamo models (e.g., via relaxation terms in the Navier–Stokes equation