Prof. Dirk Brockmann
Department of Engineering Sciences and
Applied Mathematics,
Robert R. McCormick School of Engineering
and Applied Science,
Northwestern University, Evanston, IL, USA
Link
Salience – Do complex networks have
robust skeletons? In a recent paper (
Grady et al. Nature
Communications, 3 : 864 (2012)) we show that many
biological, technological and socio-economical
networks do. And despite the networks’ differences,
their skeletons share universal features.
In the News: The
Atlantic Cities – We have been looking
at the spread of epidemics all wrong. This article
discusses a new perspective on global disease
dynamics.
Read more.
Our research on Krulwich
wonders – A 'Whom Do You Hang With?'
Map Of America.
Read more.
Numb3rs: Scratch – Charlie
Eppes and Nancy Hackett use “Dirk Brockmann’s work with
human mobility networks” to predict the location of a
future robbery in this episode of the CBS show.
Read more. or
watch clip.
Computational Epidemiology
A main focus of our
research is the understanding of the dynamics of human
infectious diseases. We develop computational models, new
analytic and numerical techniques and large-scale
quantitative and predictive computer simulations to study
various aspects of the dynamics of epidemics.
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Complex Networks and Human Mobility
Another key focus of our
work is to reach a deeper understanding of complex
biological and artificial networks. Particularly in
connection to our research on spatial disease dynamics we
are interested in the structure and properties of human
mobility networks.
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Complex Dynamics in Biological Systems
Using methods from systems
biology, nonlinear dynamics, and stochastic processes we
investigate the dynamics of these biological systems in a
number of projects, e.g. we investigate facilitated
target localization of transcription factors on DNA based
on intersegment transfer.
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Anomalous Diffusion and Fractional Transport
We investigate anomalous
diffusion processes that evolve in structured
environments or are subject to spatially variable forces
or potentials. We develop new theoretical frameworks for
their description in terms of fractional Fokker–Planck
equations.
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