Evelyn Tang
University of Pennsylvania
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Publication
Featured researches published by Evelyn Tang.
Nature Communications | 2017
Evelyn Tang; Chad Giusti; Graham L. Baum; Shi Gu; Eli Pollock; Ari E. Kahn; David R. Roalf; Tyler M. Moore; Kosha Ruparel; Ruben C. Gur; Raquel E. Gur; Theodore D. Satterthwaite; Danielle S. Bassett
Evelyn Tang, Chad Giusti, Graham Baum, Shi Gu, Ari E. Kahn, David Roalf, Tyler M. Moore, Kosha Ruparel, Ruben C. Gur, Raquel E. Gur, Theodore D. Satterthwaite, 3 and Danielle S. Bassett 4, 3 Department of Bioengineering, University of Pennsylvania, PA 19104 Brain Behavior Laboratory, Department of Psychiatry, University of Pennsylvania, PA 19104 These authors contributed equally. Department of Electrical and Systems Engineering, University of Pennsylvania, PA 19104 (Dated: May, 2016)As the human brain develops, it increasingly supports coordinated control of neural activity. The mechanism by which white matter evolves to support this coordination is not well understood. Here we use a network representation of diffusion imaging data from 882 youth ages 8–22 to show that white matter connectivity becomes increasingly optimized for a diverse range of predicted dynamics in development. Notably, stable controllers in subcortical areas are negatively related to cognitive performance. Investigating structural mechanisms supporting these changes, we simulate network evolution with a set of growth rules. We find that all brain networks are structured in a manner highly optimized for network control, with distinct control mechanisms predicted in child vs. older youth. We demonstrate that our results cannot be explained by changes in network modularity. This work reveals a possible mechanism of human brain development that preferentially optimizes dynamic network control over static network architecture.Human brain development is characterized by an increased control of neural activity, but how this happens is not well understood. Here, authors show that white matter connectivity in 882 youth, aged 8-22, becomes increasingly specialized locally and is optimized for network control.
Journal of Nonlinear Science | 2018
Elena Wu-Yan; Richard F. Betzel; Evelyn Tang; Shi Gu; Fabio Pasqualetti; Danielle S. Bassett
The control of networked dynamical systems opens the possibility for new discoveries and therapies in systems biology and neuroscience. Recent theoretical advances provide candidate mechanisms by which a system can be driven from one pre-specified state to another, and computational approaches provide tools to test those mechanisms in real-world systems. Despite already having been applied to study network systems in biology and neuroscience, the practical performance of these tools and associated measures on simple networks with pre-specified structure has yet to be assessed. Here, we study the behavior of four control metrics (global, average, modal, and boundary controllability) on eight canonical graphs (including Erdős–Rényi, regular, small-world, random geometric, Barábasi–Albert preferential attachment, and several modular networks) with different edge weighting schemes (Gaussian, power-law, and two nonparametric distributions from brain networks, as examples of real-world systems). We observe that differences in global controllability across graph models are more salient when edge weight distributions are heavy-tailed as opposed to normal. In contrast, differences in average, modal, and boundary controllability across graph models (as well as across nodes in the graph) are more salient when edge weight distributions are less heavy-tailed. Across graph models and edge weighting schemes, average and modal controllability are negatively correlated with one another across nodes; yet, across graph instances, the relation between average and modal controllability can be positive, negative, or nonsignificant. Collectively, these findings demonstrate that controllability statistics (and their relations) differ across graphs with different topologies and that these differences can be muted or accentuated by differences in the edge weight distributions. More generally, our numerical studies motivate future analytical efforts to better understand the mathematical underpinnings of the relationship between graph topology and control, as well as efforts to design networks with specific control profiles.
arXiv: Quantitative Methods | 2017
Evelyn Tang; Danielle S. Bassett
arXiv: Neurons and Cognition | 2016
Evelyn Tang; Chad Giusti; Graham L. Baum; Shi Gu; Eli Pollock; Ari E. Kahn; David R. Roalf; Tyler M. Moore; Kosha Ruparel; Ruben C. Gur; Raquel E. Gur; Theodore D. Satterthwaite; Danielle S. Bassett
arXiv: Neurons and Cognition | 2018
Eli J. Cornblath; Evelyn Tang; Graham L. Baum; Tyler M. Moore; David R. Roalf; Ruben C. Gur; Raquel E. Gur; Fabio Pasqualetti; Theodore D. Satterthwaite; Danielle S. Bassett
Archive | 2016
Evelyn Tang; Chad Giusti; Graham L. Baum; Shi Gu; Ari E. Kahn; David R. Roalf; Tyler M. Moore; Kosha Ruparel; Ruben C. Gur; Raquel E. Gur; Theodore D. Satterthwaite; Danielle S. Bassett
Reviews of Modern Physics | 2018
Evelyn Tang; Danielle S. Bassett
Bulletin of the American Physical Society | 2018
Evelyn Tang; Fabio Pasqualetti; Danielle S. Bassett
arXiv: Neurons and Cognition | 2017
Evelyn Tang; Marcelo G. Mattar; Chad Giusti; Sharon L. Thompson-Schill; Danielle S. Bassett
Archive | 2017
Evelyn Tang; Marcelo G. Mattar; Chad Giusti; Sharon L. Thompson-Schill; Danielle S. Bassett