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Tilmann Glimm

Researcher at Western Washington University

Publications -  38
Citations -  1108

Tilmann Glimm is an academic researcher from Western Washington University. The author has contributed to research in topics: Limb bud & Reaction–diffusion system. The author has an hindex of 14, co-authored 37 publications receiving 1007 citations. Previous affiliations of Tilmann Glimm include Emory University.

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Optical Design of Single Reflector Systems and the Monge–Kantorovich Mass Transfer Problem

TL;DR: In this paper, it was shown that the problem of designing a reflector that transforms a spherical wave front with a given intensity into an output front illuminating a prespecified region of the far-sphere with prescribed intensity can be solved numerically by tools of linear programming.
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Dynamical mechanisms for skeletal pattern formation in the vertebrate limb.

TL;DR: It is shown that this ‘reactor–diffusion’ mechanism for precartilage condensation leads naturally to patterning consistent with skeletal form, and simulations of spatio–temporal distribution of these differentiated cell types and the TGF–β and inhibitor concentrations in the developing limb bud are described.
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On multiscale approaches to three-dimensional modelling of morphogenesis

TL;DR: The foundation of a unified, object-oriented, three-dimensional biomodelling environment, which allows us to integrate multiple submodels at scales from subcellular to those of tissues and organs, is presented.
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A Framework for Three-Dimensional Simulation of Morphogenesis

TL;DR: The COMPUCELL3D software framework for three-dimensional simulation of morphogenesis in different organisms is presented and a model of growth and skeletal pattern formation in the avian limb bud is verified.
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Optical Design of Two-reflector Systems, the Monge-Kantorovich Mass Transfer Problem and Fermat's Principle

TL;DR: In this paper, the problem of designing a two-reflector system transforming a plane wave front with given in-tensity into an output plane front with prescribed output in- tensity was formulated and solved as the Monge-Kantorovich mass transfer problem.