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Three-dimensional phase-field simulations of directional solidification

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Three-dimensional phase-field simulations of directional solidification. / Dejmek, Marcus; Folch, Roger; Parisi, Andrea et al.
Solidification Processes and Microstructures: A Symposium in Honor of Wilfried Kurz. ed. / M. Rappaz; C. Beckermann; R. Trivedi. Wiley, 2004. p. 387-392.

Research output: Contribution in Book/Report/Proceedings - With ISBN/ISSNConference contribution/Paperpeer-review

Harvard

Dejmek, M, Folch, R, Parisi, A & Plapp, M 2004, Three-dimensional phase-field simulations of directional solidification. in M Rappaz, C Beckermann & R Trivedi (eds), Solidification Processes and Microstructures: A Symposium in Honor of Wilfried Kurz. Wiley, pp. 387-392, Solidification Processes and Microstructures: A Symposium in Honor of Wilfried Kurz, Charlotte, NC., United States, 14/03/04.

APA

Dejmek, M., Folch, R., Parisi, A., & Plapp, M. (2004). Three-dimensional phase-field simulations of directional solidification. In M. Rappaz, C. Beckermann, & R. Trivedi (Eds.), Solidification Processes and Microstructures: A Symposium in Honor of Wilfried Kurz (pp. 387-392). Wiley.

Vancouver

Dejmek M, Folch R, Parisi A, Plapp M. Three-dimensional phase-field simulations of directional solidification. In Rappaz M, Beckermann C, Trivedi R, editors, Solidification Processes and Microstructures: A Symposium in Honor of Wilfried Kurz. Wiley. 2004. p. 387-392

Author

Dejmek, Marcus ; Folch, Roger ; Parisi, Andrea et al. / Three-dimensional phase-field simulations of directional solidification. Solidification Processes and Microstructures: A Symposium in Honor of Wilfried Kurz. editor / M. Rappaz ; C. Beckermann ; R. Trivedi. Wiley, 2004. pp. 387-392

Bibtex

@inproceedings{c490b4f625364e25895406ef1378d91d,
title = "Three-dimensional phase-field simulations of directional solidification",
abstract = "The phase-field method has become in recent years the method of choice for simulating microstructural pattern formation during solidification. One of its main advantages is that time-dependent three-dimensional simulations become feasible. This makes it possible to address long-standing questions of pattern stability. Here, we investigate the stability of hexagonal cells and eutectic lamellae. For cells, it is shown that the geometry of the relevant instability modes is determined by the symmetry of the steady-state pattern, and that the stability limits strongly depend on the strength of the crystalline anisotropy, as was previously found in two dimensions. For eutectics, preliminary investigations of lamella breakup instabilities are presented. The latter are carried out with a newly developed phase-field model of two-phase solidification which offers superior convergence properties.",
keywords = "Microstructures, Phase-field modeling, Solidification",
author = "Marcus Dejmek and Roger Folch and Andrea Parisi and Mathis Plapp",
year = "2004",
language = "English",
isbn = "0873395727",
pages = "387--392",
editor = "M. Rappaz and C. Beckermann and R. Trivedi",
booktitle = "Solidification Processes and Microstructures",
publisher = "Wiley",
note = "Solidification Processes and Microstructures: A Symposium in Honor of Wilfried Kurz ; Conference date: 14-03-2004 Through 18-03-2004",

}

RIS

TY - GEN

T1 - Three-dimensional phase-field simulations of directional solidification

AU - Dejmek, Marcus

AU - Folch, Roger

AU - Parisi, Andrea

AU - Plapp, Mathis

PY - 2004

Y1 - 2004

N2 - The phase-field method has become in recent years the method of choice for simulating microstructural pattern formation during solidification. One of its main advantages is that time-dependent three-dimensional simulations become feasible. This makes it possible to address long-standing questions of pattern stability. Here, we investigate the stability of hexagonal cells and eutectic lamellae. For cells, it is shown that the geometry of the relevant instability modes is determined by the symmetry of the steady-state pattern, and that the stability limits strongly depend on the strength of the crystalline anisotropy, as was previously found in two dimensions. For eutectics, preliminary investigations of lamella breakup instabilities are presented. The latter are carried out with a newly developed phase-field model of two-phase solidification which offers superior convergence properties.

AB - The phase-field method has become in recent years the method of choice for simulating microstructural pattern formation during solidification. One of its main advantages is that time-dependent three-dimensional simulations become feasible. This makes it possible to address long-standing questions of pattern stability. Here, we investigate the stability of hexagonal cells and eutectic lamellae. For cells, it is shown that the geometry of the relevant instability modes is determined by the symmetry of the steady-state pattern, and that the stability limits strongly depend on the strength of the crystalline anisotropy, as was previously found in two dimensions. For eutectics, preliminary investigations of lamella breakup instabilities are presented. The latter are carried out with a newly developed phase-field model of two-phase solidification which offers superior convergence properties.

KW - Microstructures

KW - Phase-field modeling

KW - Solidification

M3 - Conference contribution/Paper

AN - SCOPUS:3042798867

SN - 0873395727

SP - 387

EP - 392

BT - Solidification Processes and Microstructures

A2 - Rappaz, M.

A2 - Beckermann, C.

A2 - Trivedi, R.

PB - Wiley

T2 - Solidification Processes and Microstructures: A Symposium in Honor of Wilfried Kurz

Y2 - 14 March 2004 through 18 March 2004

ER -