Damian Knopoff on LinkedIn: Epidemics and society — A multiscale vision from the small world to the… (2024)

Damian Knopoff

Ph.D. in Mathematics

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I am pleased to announce that our paper with Diletta Burini, dealing with the multiscale dynamics of epidemics propagation is published in World Scientific Publishing journal M3AS!

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  • Damian Knopoff

    Ph.D. in Mathematics

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    I had the pleasure of visiting once again the Universidad de Granada, continuing a fruitful scientific collaboration of over a decade. It's always a delight to be here, where we had engaging discussions with professors Bellomo (UGR, Politecnico di Torino), Soler (UGR), Liao() and Outada Nisrine (Faculty of Sciences Semlalia Morocco)Looking forward to more exciting collaborations ahead!

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  • Damian Knopoff

    Ph.D. in Mathematics

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    🎈🎈🎈 Upcomig MTB seminar: November 12, 2021 (Friday, 14:00 CEST)⭐ Speaker: Heikki Haario, Lahti University of Technology LUT, Department of Mathematics and Physics, FinlandTitle: Statistical approach for model calibration by pattern dataAbstract: Pattern formation in biological tissues plays an important role in the development of living organisms. Since the classical paper of Alan Turing , a way of modelling biological patterns has been through reaction-diffusion mechanisms. It is postulated that there are two signalling molecules, an activator and an inhibitor, whose interaction and diffusion lead to the destabilization of a spatially hom*ogeneous steady state and to the formation of a stable concentration pattern. While the validity of such models has been experimentally confirmed for some chemical reaction systems, questions remain open in biology. Several different competing approaches have been presented. For example, in mechano-chemical models curvature plays the role of the slowly diffusing inhibitor, setting diffusion coefficient of the slower component in a reaction-diffusion model is set to zero leads to a hysteresis effect. In order to distinguish between rival theories the respective models should be calibrated and verified against empirical data. However, in many experimental situations only the stationary regime of the pattern formation process is observable without any knowledge on the initial state or the transient behavior of the system. An observed pattern represents then one realization from a family of possible patterns, and standard calibration methods measuring the residual between a deterministic model output and data become meaningless. Here we present a solution for such problems. We consider several types of pattern formation models: classical Turing-type reaction-diffusion systems, one-dimensional mechano-chemical models of pattern formation, and reaction-diffusion-ODE systems. We modify a recently developed analogical statistical approach for parameter studies of chaotic systems to the non-chaotic pattern formation models. We demonstrate how the approach provides a cost function that enables a statistically sound identification of the model parameters by steady-state pattern data only, without known initial values or transient data. The accuracy of the approachis verified by adaptive MCMC methodsZoom link to join the seminar: https://lnkd.in/durBtNQtThanks for sharing! 🙃

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  • Damian Knopoff

    Ph.D. in Mathematics

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    ☀️ Within the BMTF project and in collaboration with Biodonostia Health Research Institute, the MTB group is hiring a promising researcher to work on health economics.The call is already open and details can be found here https://lnkd.in/d_CK9GjEApplicants must have their Bachelor’s or Master degree preferable in Economics, Computer Science, Mathematics or Quantitative life Sciences field.🎈🎈🎈 Apply here:https://lnkd.in/dDRwP9AsDeadline: November 7, 2021, 14:00 CETThanks for sharing!

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