M
Michael Bergdorf
Researcher at D. E. Shaw Research
Publications - 31
Citations - 1358
Michael Bergdorf is an academic researcher from D. E. Shaw Research. The author has contributed to research in topics: Vortex & Wavelet. The author has an hindex of 15, co-authored 31 publications receiving 1177 citations. Previous affiliations of Michael Bergdorf include ETH Zurich.
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Journal ArticleDOI
PPM: a highly efficient parallel particle-mesh library for the simulation of continuum systems
Ivo F. Sbalzarini,Jens Honore Walther,Michael Bergdorf,Simone E. Hieber,E. M. Kotsalis,Petros Koumoutsakos +5 more
TL;DR: The present library enables large scale simulations of diverse physical problems using adaptive particle methods and provides a computational tool that is a viable alternative to mesh-based methods.
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A hybrid model for three-dimensional simulations of sprouting angiogenesis.
TL;DR: This work presents the first three-dimensional model of sprouting angiogenesis that considers explicitly the effect of the extracellular matrix and of the soluble as well as matrix-bound growth factors on capillary growth.
Journal ArticleDOI
Billion vortex particle direct numerical simulations of aircraft wakes
Philippe Chatelain,Alessandro Curioni,Michael Bergdorf,Diego Rossinelli,Wanda Andreoni,Petros Koumoutsakos +5 more
TL;DR: The results include unprecedented Direct Numerical Simulations of the onset and the evolution of multiple wavelength instabilities induced by ambient noise in aircraft vortex wakes at Re = 6000.
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GPU accelerated simulations of bluff body flows using vortex particle methods
TL;DR: A GPU accelerated solver for simulations of bluff body flows in 2D using a remeshed vortex particle method and the vorticity formulation of the Brinkman penalization technique to enforce boundary conditions is presented.
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A Lagrangian Particle‐Wavelet Method
TL;DR: This paper presents a novel, multiresolution Lagrangian particle method with enhanced, wavelet‐based adaptivity formulated for transport problems and combines the efficiency of wavelet collocation with the inherent numerical stability of particle methods.