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Seungik Baek

Researcher at Michigan State University

Publications -  91
Citations -  2903

Seungik Baek is an academic researcher from Michigan State University. The author has contributed to research in topics: Medicine & Hemodynamics. The author has an hindex of 27, co-authored 83 publications receiving 2442 citations. Previous affiliations of Seungik Baek include Johns Hopkins University & Texas A&M University.

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A Theoretical Model of Enlarging Intracranial Fusiform Aneurysms

TL;DR: A constrained mixture model of evolving thin-walled, fusiform aneurysms is presented and the results show that this type of approach has the capability to infer potential means by which lesions enlarge and whether such changes are likely to produce a stable or unstable process.
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Theory of small on large: Potential utility in computations of fluid–solid interactions in arteries

TL;DR: In this paper, the authors describe a method for exploiting the typically small deformations experienced by arteries during the cardiac cycle while retaining essential features of the complex nonlinear, anisotropic behavior of the wall relative to unloaded configurations.
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A Computational Framework for Fluid-Solid-Growth Modeling in Cardiovascular Simulations

TL;DR: A new computational framework is presented that brings together recent advances in computational biosolid and biofluid mechanics that can exploit new information on the biology of vascular growth and remodeling as well as in vivo patient-specific medical imaging so as to enable realistic simulations of vascular adaptations, disease progression, and clinical intervention.
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Complementary vasoactivity and matrix remodelling in arterial adaptations to altered flow and pressure

TL;DR: The goal herein is to show explicitly how altered smooth muscle contractility and matrix growth and remodelling work together to adapt the geometry, structure, stiffness and function of a representative basilar artery.
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Diffusion of a fluid through an elastic solid undergoing large deformation

TL;DR: In this paper, the balance laws of a single continuum with mass diffusion overcomes the difficulties inherent in the theory of mixtures in specifying boundary conditions, and a natural boundary condition based upon the continuity of the chemical potential is derived by the use of a variational approach, based on maximizing the rate of dissipation.