J
Jeanie L. Drury
Researcher at University of Washington
Publications - 18
Citations - 5541
Jeanie L. Drury is an academic researcher from University of Washington. The author has contributed to research in topics: Self-healing hydrogels & Newtonian fluid. The author has an hindex of 9, co-authored 18 publications receiving 5032 citations. Previous affiliations of Jeanie L. Drury include Boston University & University of Michigan.
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Hydrogels for tissue engineering: scaffold design variables and applications.
Jeanie L. Drury,David J. Mooney +1 more
TL;DR: Hydrogels are an appealing scaffold material because they are structurally similar to the extracellular matrix of many tissues, can often be processed under relatively mild conditions, and may be delivered in a minimally invasive manner.
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The tensile properties of alginate hydrogels.
TL;DR: By controlling the specific alginate polymer and processing methods, a wide range of tensile properties are available from these hydrogels.
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Zirconia in biomedical applications
TL;DR: The use of zirconia in medicine and dentistry has rapidly expanded over the past decade, driven by its advantageous physical, biological, esthetic, and corrosion properties, with a focus on dental applications.
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Aspiration of Human Neutrophils: Effects of Shear Thinning and Cortical Dissipation
Jeanie L. Drury,Micah Dembo +1 more
TL;DR: A finite element method is used to simulate the dynamics of neutrophils during micropipet aspiration and indicates that a minimal mechanical model of the neutrophil needs to incorporate both shear thinning and surface viscosity to remain valid over a reasonable range of conditions.
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Hydrodynamics of Micropipette Aspiration
Jeanie L. Drury,Micah Dembo +1 more
TL;DR: In this article, the dynamics of human neutrophils during micropipette aspiration are analyzed by approximating these cells as simple slippery droplets of viscous fluid, and the authors present computations that reveal the detailed predictions of the simplest and most idealized case of such a scheme; namely, the case where the fluid of the droplet is homogeneous and Newtonian and the surface tension of the liquid is constant.