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Carl E. Krill

Researcher at University of Ulm

Publications -  79
Citations -  4061

Carl E. Krill is an academic researcher from University of Ulm. The author has contributed to research in topics: Grain boundary & Nanocrystalline material. The author has an hindex of 27, co-authored 77 publications receiving 3681 citations. Previous affiliations of Carl E. Krill include Saarland University & California Institute of Technology.

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Structural and thermodynamic properties of nanocrystalline fcc metals prepared by mechanical attrition

TL;DR: In this article, the deformation process causes a decrease of the grain size of the fcc metals to 6-22 nm for the different elements, and the final grain size scales with the melting point and the bulk modulus of the respective metal.
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Computer simulation of 3-D grain growth using a phase-field model

TL;DR: In this article, the kinetics and topology of grain growth in 3D are simulated using a phase-field model of an ideal polycrystal with uniform grain-boundary mobilities and energies.
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Stacking fault related 3.31 − eV luminescence at 130 − meV acceptors in zinc oxide

TL;DR: In this paper, the authors investigated the origin of the $3.31 GHz emission band in low-temperature cathodoluminescence (CL) images and transmission electron microscopy (TEM) images.
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Mechanically driven alloying and grain size changes in nanocrystalline Fe-Cu powders

TL;DR: In this article, the development of the microstructure of high supersaturated nanocrystalline FexCu100−x alloys was investigated by x-ray diffraction, differential scanning calorimetry, and transmission electron microscopy.
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Modelling the influence of grain-size-dependent solute drag on the kinetics of grain growth in nanocrystalline materials

TL;DR: In this article, the authors modified the Burke equation to take into account a linear dependence of grain-boundary pinning on grain size, and the form of the resulting grain growth curve is surprisingly similar to Burke's solution; in fact, a constant rescaling of the boundary mobility parameter is sufficient to map one solution approximately onto the other.