"Non UBC"@en .
"DSpace"@en .
"Grzegorz Rempala"@en .
"2019-11-20T10:56:31Z"@en .
"2019-05-23T10:01"@en .
"The idea of a survival dynamical system (SDS) is to apply aggregated dynamics of a macro model at the level of an individual agent. SDS may be also viewed a limit of agents\u00C3\u00A2 dynamics obtained when replacing individual\u00C3\u00A2s random hazard function with its large volume limit. Under this second interpretation it is relatively simple to obtain an extension of the classical mass-action SDS to a configuration model random graph and to provide some basic results allowing for estimating the underlying epidemic parameters from micro-level data. As it turns out, in a certain class of degree distributions the SDS model takes a particularly simple from and its statistical analysis is only moderately more complicated than the classical mass-action SDS as given by the standard SIR equations."@en .
"https://circle.library.ubc.ca/rest/handle/2429/72333?expand=metadata"@en .
"45.0 minutes"@en .
"video/mp4"@en .
""@en .
"Author affiliation: The Ohio State University"@en .
"Oaxaca (Mexico : State)"@en .
"10.14288/1.0385560"@en .
"eng"@en .
"Unreviewed"@en .
"Vancouver : University of British Columbia Library"@en .
"Banff International Research Station for Mathematical Innovation and Discovery"@en .
"Attribution-NonCommercial-NoDerivatives 4.0 International"@en .
"http://creativecommons.org/licenses/by-nc-nd/4.0/"@en .
"Faculty"@en .
"BIRS Workshop Lecture Videos (Oaxaca (Mexico : State))"@en .
"Mathematics"@en .
"Probability Theory And Stochastic Processes, Statistics"@en .
"Survival Dynamical Systems on Random Graphs"@en .
"Moving Image"@en .
"http://hdl.handle.net/2429/72333"@en .