In-person class cancellation and work-from-home / Annulation des cours en présentiel et télétravail

Updated: Tue, 03/10/2026 - 17:14
In-person class cancellation and work-from-home / Annulation des cours en présentiel et télétravail. McGILL ALERT! Due to freezing rain all in-person classes and activities on Wednesday, March 11, will be cancelled. Staff are asked not to come to campus tomorrow unless they are required on site by their supervisor to perform necessary functions and activities. See your McGill email for more information.
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ALERTE McGILL! En raison de la pluie verglaçante, tous les cours et activités en présentiel prévus pour le mercredi 11 mars sont annulés. Nous demandons au personnel de ne pas se présenter sur le campus demain, à moins que leur superviseur ne leur demande d’être sur place pour accomplir des fonctions ou activités nécessaires au fonctionnement du campus. Pour plus d’informations, veuillez consulter vos courriels de McGill.
Event

Elena Queirolo (Rutgers University)

Monday, January 20, 2020 16:00to17:00
Burnside Hall BURN 1104, 805 rue Sherbrooke Ouest, Montreal, QC, H3A 0B9, CA

Title : Regulatory networks: searching for periodic orbits

Abstract : In cells, proteins are produced by DNA sequences. The rate of production is influenced by the presence of other proteins connected to the DNA sequence. We can represent such interaction by a regulatory network, a directed graph where the edge i—> j exists if x_i affects the rate of change of x_j. For biological reasons, we expect x_i to appear in the rate of change of x_j through a sigmoidal function, H_{ij}.

In this talk, we first approximate each sigmoidal function H_{ij} by a step function. Each step function is defined by three parameters and we expect the parameter space to be high dimensional. In such high dimensional space, we want to determine which choice of parameters allow for oscillations in a given network. For this goal, we will use a combination of combinatorial tools and Morse graphs.

Once we have found parameters compatible with oscillations using step functions, we want to discuss the stability of such oscillations if the step functions are smoothened back into sigmoidals. For this, we will discuss tools developed in the context of machine learning.

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