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Biolab
- Dynamics of Complex Systems |
![]() Complex networks
(such as the protein-protein interaction network of S.
Cerevisiae shown in this figure from H. Jeong et al.,
Nature 411, 41 (2001)) uncover key features of complex
living systems at different scales.
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From molecules to cells to organisms: understanding health and disease with multidimensional single-cell methods |
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Collective Dynamics of Cells Colin McCann, PhD student, Physics Collective migration of gradient-sensing cells is a key feature of many biological processes, such as morphogenesis, immune response, and some cancer metastasis. In the model system Dictyostelium discoideum the binding of chemoattractants leads to the production and secretion of additional chemoattractant and the relay of the signal to neighboring cells. This guides cells to migrate collectively in a head-to-tail fashion. We used signal relay defective mutants to elucidate which quantitative metrics of cell migration are most strongly affected by signal relay and collective motion. Neither signal relay nor collective motion impacted the speed of cell migration. Cells maintained an overall directional persistence for several minutes regardless of whether or not they were attracted to neighbors, moving while in contact with their neighbors, or following a fixed exogenous signal. In contrast, we found that signal relay not only increased the number of cells responding to a chemotactic signal, but also transmitted information about the location of the source accurately over large distances, independent of the signal strength. We envision that signal relay plays a similar key role in the migration of a variety of chemotaxing mammalian cells that can relay chemoattractant signals. Recent Publications: C. McCann, P. Kriebel, C. Parent, and W. Losert, Journal of Cell Science, 2010. (with C. Parent, P. Kriebel, National Cancer Institute) Supported by the NCI-UMD Partnership for Cancer Technology |
![]() An initially round Dictyostelium
discoideum cell breaks its
circular symmetry by polarizing, or
elongating. As it moves, it gradually speeds
up, extending protrusions to the right and
left of the direction it migrates in. The
light gray background is formed from all the
cell shapes extracted in all frames, while the
alternating dark gray and colored boundaries
show the cell shape every 3 minutes 20
seconds. In some outlines, a measure of local
shape, curvature, is represented by boundary
point color, which allows us to see how
curvature varies along the boundary.
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Cell Shape Dynamics: From Waves to Migration Meghan Driscoll, PhD student, Physics Dictyostelium discoideum is a model system for the study of cellular migration. Though chemoattractants steer these cells over long time-scales, on short time-scales we found that they do not significantly straighten their paths. Analysis of their dynamic cell shape shows that localized waves of protrusive motion emanate at the front in a zig-zag fashion, suggestive of the robust straightness. As the waves travel backwards, they get closer to the region in which the cell is in contact with the surface. These waves are present even when the majority of a cell is extended over the edge of a cliff. (with J. Fourkas, Chemistry, University of Maryland and C. Parent, NCI) Supported by NSF- Physics of Living Systems |
![]() A.) Snapshots of the locally strained actin network. B.) Bead position as a function of time (dashed line), and force on the bead (solid line). Key features of the localized intermediate network strains are break/slip events at large strains, formation of a localized wake-like structures, and persistent bead recoil. Each image shown represents the average of two images taken 70ms apart and has been smoothed with a gaussian filter and adjusted for brightness and contrast. |
Local Deformations of Biological Networks Erin Rericha, Postdoc Actin,
a semi-flexible, double-stranded bio-polymer, is the
primary component of the eukaryotic cell's
cytoskeleton, the scaffolding that provides shape and
mechanical strength to a cell. The regulated
polymerization and depolymerization of actin filaments
produces forces that propel the cell
forward. Cells contain an array of
proteins which bind actin, promoting crosslinking and
bundling of filaments within the network, as well as
molecular motors which translate filaments creating
contractions of the polymer network. These
crosslinkers, bundlers, and motors lead to localized
deformations and significant stresses within the actin
filament network that have been shown to increase the
apparent stiffness of the actin filament network by
nearly 100-fold.
The behavior of the actin network in response to localized deformations that alter the immediate region around a network cage are not well understood, but biologically relevant since, it is on this scale that external mechanical loads often act on cells and that molecular motors deform the cytoskeleton. Insight into the local rheological response of actin networks may prove useful in distinguishing disease phenotypes; for instance, metastatic cancer cells often exhibit defects in actin expression and spatial organization yielding, on average, a softer rheology than the parent cell type. It is speculated that changes in actin rheology are a precursor to cancer invasiveness. We impose localized strains in actin networks (with optical tweezers) and monitor the deformation and relaxation of the network. Simultaneous, high speed confocal imaging of fluorescently labeled filaments shows that these intermediate scale deformations of the actin network lead to slowly relaxing void and wake structures. When stress is released, the network returns to near its original equilibrium position for fast deformations. Slower deformations are irreversible due to creep of the network. In addition, we observe intermittent fracture events that suddenly relax imposed strains by altering void structure and network topology. (with A. Pomerance (Ph.D student), D. Sisan, and J. Urbach (Physics, Georgetown University) |
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Patterns in Biological Systems Joshua Parker, Ph.D. Student, Physics With recent advances in high-resolution microscopy techniques, biological researchers are finding the need to extract quantitative information out of images, videos, and point patterns to aid in distinguishing patterns that visually appear similar. Many standard statistical techniques, such as the pair-wise correlation function, can fail to distinguish patterns that involve higher-order clustering. However, topology derived metrics (Minkowski functionals, Betti numers) take into account all orders simultaneosly and can therefore supply additional information. Using pre-existing and developed software, we're able to use the techniques to characterize patterns in both inter-cellular and intra-cellular systems. (with C. Guven (Ph.D. Student), M. van der Raa (University of Twente, Netherlands), Eilon Sherman (NIH/NCI), E. Rericha (Vanderbilt University), and Larry Samelson (NIH/NCI). |
![]() A.) Microfluidic chamber with multiple MicroNets; Simulator: B.) Turning the laser on to move the desired cell; C. Turning the laser off to let the flow drag the cell out of the chamber. |
Automatic Cell Manipulation in Optical Tweezers Assisted Microfluidic Systems Sagar Chowdhury , Ph.D student, Mechanical Engineering Chenlu Wang, Ph.D student, Biophysics Microfluidic devices are well suited for the study of biological objects because of their indirect nature of manipulation and high throughput. However, the cell manipulation process solely depends on the fluid flow and hence precise control is difficult to attain inside a microfluidic chamber. Utilizing optical tweezers as a complementary tool provides precise manipulation control. We have developed an automated cell manipulation approach using optical tweezers operating inside a microfluidic chamber. To test and demonstrate the effectiveness of the approach we have developed a physics-based simulator that is completely automated and allows high precision of manipulation. (with S.K. Gupta, Mechanical Engineering, University of Maryland, K. Seale and J. Wikswo, Biosystems Research and Education, Vanderbilt University) Supported by NSF- Cyber-Physical Systems |
| Last updated by Rachel on Feb 3, 2012. Please contact rmlee @ umd.edu for updates to this page and wlosert @ umd.edu for questions about the Dynamics of Complex Systems lab. | |