Dr. Rabajante is the youngest Professor at the Institute of Mathematical Sciences and Physics, College of Arts and Sciences, UPLB and is currently the Chair of the Diploma in Mathematics Teaching program at the Faculty of Education of UP Open University. He obtained his Doctor of Science in Mathematical and Systems Engineering (major in Environment and Energy Systems) degree from Shizuoka University, Japan, Master of Science in Applied Mathematics (major in Mathematics in Life and Physical Sciences) from the University of the Philippines Diliman, and B.Sc. in Applied Mathematics from the University of the Philippines Los Baños. https://www.jomarrabajante.site123.me/
Postdoctoral Researcher
University of Oldenburg(Germany)
and University Medical Center Groningen (Netherlands)
Getting Started: Building a Model from Scratch
Models allow us to understand the world and make predictions. They can falsify hypothesize, or help teach us which parts of a system are really important, and which just don't really matter. But where do models come from? How do we build them? What makes a model good or bad? In this workshop, we'll dig into these questions, go through a couple examples and (hopefully) by the end of it, you'll get into the first steps of building some models of your own.
Postdoctoral Researcher
University of Nottingham (United Kingdom)
https://www.linkedin.com/in/alejandra-d-herrera-reyes-52b54a87/
Uncertainty and error in SARS-CoV-2 epidemiological parameters inferred from population-level epidemic models
In spite of the complexity of SARS-CoV-2 epidemiology, simple epidemic models invoking a homogeneous population have been used to describe the epidemic at a national scale and infer, for example, the timing of shifts in viral transmission rates and the efficacy of non-pharmaceutical interventions. Whether inference based on these models is reliable depends on whether the models embody appropriate distributions for host infectiousness, and for the time from infection to outcomes such as symptom onset, hospitalisation and death. We introduce an SIR-type model with the infected population structured by ‘infected age’, i.e. the number of days since first being infected, a formulation that enables distributions to be incorporated which are consistent with clinical data. We show that inference based on simpler models without infected age, which implicitly misspecify these distributions, is inaccurate for quantities relevant to policy-making, such as the reproduction number and the impact of interventions. We consider uncertainty quantification via a fully Bayesian approach, implementing this for both synthetic and real data focusing on UK data in the period 15 Feb–14 Jul 2020, and emphasising circumstances where it is misleading to neglect uncertainty.
Associate Professor
University of the Philippines Diliman (Philippines)
https://www.linkedin.com/in/aurelio-de-los-reyes-v-5a550697/
Hybrid Random Graph and ODE Models: A Space Mapping Approach to Disease Dynamics
Differential equation models are usually easy to implement and give simulation results in few seconds while agent-based and random-graph models need days of simulation times, even weeks when scaled on the whole population. This is the reason why in most applications differential equation-based models are more preferred than a random graph or agent-based models. The main drawback of differential equation models is however the lack of heterogeneity. In this talk, I want to show a technique that combines both models and leads to a hybrid model which is quicker to compute but still prevails the heterogeneity.
Associate Professor
University of Picardy Jules Verne (France)
Use of PDE to Explore in Silico Plant Pest Invasions
Because insect pest populations are known to be strongly influenced by local landscape characteristics, experimenting with crop protection strategies involves modifying the landscape, e.g. crop rotations, field size, and geometry. The quality and distribution of resources used by a given species can be very heterogeneous in space and time. Partial differential equations (PDE) are an important tool to model space and time variabilities.
I will explain how to build spatially explicit PDE to describe the emergence and movement of pests and/or pathogen. Then we will see how the landscape can be modified to optimize populations, in particular for the cabbage maggot and/or the potato wireworm and/or powdery mildew.