C
Carolin Körner
Researcher at University of Erlangen-Nuremberg
Publications - 248
Citations - 10639
Carolin Körner is an academic researcher from University of Erlangen-Nuremberg. The author has contributed to research in topics: Microstructure & Superalloy. The author has an hindex of 48, co-authored 207 publications receiving 7915 citations. Previous affiliations of Carolin Körner include Joint Institute for Nuclear Research.
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Formation of topologically closed packed phases within CMSX-4 single crystals produced by additive manufacturing
Julian Pistor,Carolin Körner +1 more
TL;DR: In this article, the formation kinetics of topologically closed packed (TCP) phases were analyzed by electron microscopy using selective electron beam melting and investment casting for up to 480h.
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Core Viability Simulation for Salt Core Technology in High-Pressure Die Casting
TL;DR: In this article, lost cores made from sodium chloride may be a solution for high-pressure die casting (HPDC) undercuts, which can only be fabricated by using complex highmaintenance sliders.
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Measuring procedures for surface evaluation of additively manufactured powder bed-based polymer and metal parts
M. Heinl,Sandra Greiner,Katrin Wudy,Christoph R. Pobel,Michael Rasch,Florian Huber,Thomas Papke,Marion Merklein,Michael Schmidt,Carolin Körner,Dietmar Drummer,Tino Hausotte +11 more
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Grain Structure Evolution of Al-Cu Alloys in Powder Bed Fusion with Laser Beam for Excellent Mechanical Properties.
Michael Rasch,Johannes Heberle,Maximilian A. Dechet,Dominic Bartels,Martin R. Gotterbarm,Lukas Klein,A.I. Gorunov,Jochen Schmidt,Carolin Körner,Wolfgang Peukert,Michael Schmidt +10 more
TL;DR: By this approach it could be shown that EN AW-2024, an aluminum-copper wrought alloy, is processable via PBF-LB/M fully dense and crack-free with outstanding material properties, exceeding those reported for commonly manufactured EN AW -2024 after T4 heat treatment.
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Comparison of passive scalar transport models coupled with the Lattice Boltzmann method
TL;DR: The aim of this work is to give an overview of four different methods used for solving the advection equation, namely the Lax–Wendroff method (Lax and Wendroff, 1960) and an extension from Succi et al. (1999) that artificially reduces numerical diffusion.