Shyr-Shea Chang
University of California, Los Angeles
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Publication
Featured researches published by Shyr-Shea Chang.
PLOS ONE | 2017
Kahye Song; Shyr-Shea Chang; Marcus Roper; Hyejeong Kim; Sang Joon Lee
Stimuli-sensitive hydrogels have been intensively studied because of their potential applications in drug delivery, cell culture, and actuator design. Although hydrogels with directed unidirectional response, i.e. capable of bending actuated by different chemical components reaction in response to several stimuli including water and electric fields, these hydrogels are capable of being actuated in one direction only by the stimulus. By contrast the challenge of building a device that is capable of responding to the same cue (in this case a temperature gradient) to bend in either direction remains unmet. Here, inspired by the structure of pine cone scales, we design a temperature-sensitive hydrogel with bending directed an imposed fishing line. The layers with same PNIPAAm always shrinks in response to the heat. Even the layers made with different chemical property, bends away from a warm surface, whether the warm surface is applied at its upper or lower boundary. To design the bending hydrogel we exploited the coupled responses of the hydrogel; a fishing line intercalating structure and change its construction. In addition to revealing a new capability of stimulus sensitive hydrogels, our study gives insight into the structural features of pine cone bending.
PLOS Computational Biology | 2017
Shyr-Shea Chang; Shenyinying Tu; Kyung In Baek; Andrew Pietersen; Yu-Hsiu Liu; Van M. Savage; Sheng-Ping L. Hwang; Tzung K. Hsiai; Marcus Roper
In animals, gas exchange between blood and tissues occurs in narrow vessels, whose diameter is comparable to that of a red blood cell. Red blood cells must deform to squeeze through these narrow vessels, transiently blocking or occluding the vessels they pass through. Although the dynamics of vessel occlusion have been studied extensively, it remains an open question why microvessels need to be so narrow. We study occlusive dynamics within a model microvascular network: the embryonic zebrafish trunk. We show that pressure feedbacks created when red blood cells enter the finest vessels of the trunk act together to uniformly partition red blood cells through the microvasculature. Using mathematical models as well as direct observation, we show that these occlusive feedbacks are tuned throughout the trunk network to prevent the vessels closest to the heart from short-circuiting the network. Thus occlusion is linked with another open question of microvascular function: how are red blood cells delivered at the same rate to each micro-vessel? Our analysis shows that tuning of occlusive feedbacks increase the total dissipation within the network by a factor of 11, showing that uniformity of flows rather than minimization of transport costs may be prioritized by the microvascular network.
Siam Journal on Applied Mathematics | 2018
Shyr-Shea Chang; Marcus Roper
Vascular networks are used across the kingdoms of life to transport fluids, nutrients and cellular material. A popular unifying idea for understanding the diversity and constraints of these networks is that the conduits making up the network are organized to optimize dissipation or other functions within the network. However the general principles governing the optimal networks remain unknown. In particular Durand showed that under Neumann boundary conditions networks, that minimize dissipation should be trees. Yet many real transport networks, including capillary beds, are not simply connected. Previously multiconnectedness in a network has been assumed to provide evidence that the network is not simply minimizing dissipation. Here we show that if the boundary conditions on the flows within the network are enlarged to include physical reasonable Neumann and Dirichlet boundary conditions (i.e. constraints on either pressure or flow) then minimally dissipative networks need not be trees. To get to this result we show that two methods of producing optimal networks, namely enforcing constraints via Lagrange multipliers or via penalty methods, are equivalent for tree networks.
Molecular Biology of the Cell | 2016
Samantha E. R. Dundon; Shyr-Shea Chang; Abhishek Kumar; Patricia Occhipinti; Hari Shroff; Marcus Roper; Amy S. Gladfelter
A mutant syncytium with clustered nuclei can maintain normal growth and nucleocytoplasmic ratio control. As in the wild type, clustered nuclei exhibit cell cycle and transcriptional autonomy. Cyclin transcript enrichment near wild-type nuclei suggests a role in nuclear behavior; however, this spatial organization is dispensable for nuclear autonomy.
PLOS ONE | 2018
Kahye Song; Shyr-Shea Chang; Marcus Roper; Hyejeong Kim; Sang Joon Lee
[This corrects the article DOI: 10.1371/journal.pone.0169856.].
Journal of Theoretical Biology | 2018
Shyr-Shea Chang; Marcus Roper
Within animals, oxygen exchange occurs within vascular transport networks containing potentially billions of microvessels that are distributed throughout the body. By comparison, large blood vessels are theorized to minimize transport costs, leading to tree-like networks that satisfy Murrays law. We know very little about the principles underlying the organization of healthy micro-vascular networks. Indeed capillary networks must also perfuse tissues with oxygen, and efficient perfusion may be incompatible with minimization of transport costs. While networks that minimize transport costs have been well-studied, other optimization principles have received much less scrutiny. In this work we derive the morphology of networks that uniformize blood flow distribution, inspired by the zebrafish trunk micro-vascular network. To find uniform flow networks, we devise a gradient descent algorithm able to optimize arbitrary differentiable objective functions on transport networks, while exactly respecting arbitrary differentiable constraint functions. We prove that in a class of networks that we call stackable, which includes a model capillary bed, the uniform flow network will have the same flow as a uniform conductance network, i.e., in which all edges have the same conductance. This result agrees with uniform flow capillary bed network found by the algorithm. We also show that the uniform flow completely explains the observed radii within the zebrafish trunk vasculature. In addition to deriving new results on optimization of uniform flow in micro-vascular networks, our algorithm provides a general method for testing hypotheses about possible optimization principles underlying real microvascular networks, including exposing tradeoffs between flow uniformity and transport cost.
arXiv: Tissues and Organs | 2015
Shyr-Shea Chang; Shenyinying Tu; Yu-Hsiu Liu; Van M. Savage; Sheng-Ping L. Hwang; Marcus Roper
Biophysical Journal | 2018
Shyr-Shea Chang; Kyung In Baek; Chih-Chiang Chang; Andrew Pietersen; Tzung K. Hsiai; Marcus Roper
arXiv: Quantitative Methods | 2017
Shyr-Shea Chang; Marcus Roper
Bulletin of the American Physical Society | 2016
Shyr-Shea Chang; Kyung In Baek; Tzung K. Hsiai; Marcus Roper