2004
DOI: 10.1016/j.jcrysgro.2003.08.007
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Improved radial segregation via the destabilizing vertical Bridgman configuration

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Cited by 9 publications
(5 citation statements)
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“…On the one hand, there is a stabilizing gradient close to the so-called overcooled ampoule wall (profile 1) as an effect of temperature increasing upward in the melt. On the other hand, there is a destabilizing gradient close to the overheated wall (profile 2) which was shown to provide improved radial segregation as compared to the stabilizing configuration [6]. Here, the destabilizing gradient is of the same origin as that created by a short heating booster near the growth interface as described in Ref.…”
Section: Description Of the Setup For Applying Heat Field Rotation Tomentioning
confidence: 66%
“…On the one hand, there is a stabilizing gradient close to the so-called overcooled ampoule wall (profile 1) as an effect of temperature increasing upward in the melt. On the other hand, there is a destabilizing gradient close to the overheated wall (profile 2) which was shown to provide improved radial segregation as compared to the stabilizing configuration [6]. Here, the destabilizing gradient is of the same origin as that created by a short heating booster near the growth interface as described in Ref.…”
Section: Description Of the Setup For Applying Heat Field Rotation Tomentioning
confidence: 66%
“…The second system is the destabilizing (KWG) configuration in which an inherently time-periodic flow is obtained above a critical melt height [8,9]. The objective for both of these systems is to damp the time-dependent nature of the flows.…”
Section: Simulation Resultsmentioning
confidence: 99%
“…For brevity, the details of this model are not presented here, rather the interested reader is referred to the descriptions in Refs. [8,9,12]. The finite element mesh, shown in Fig.…”
Section: Process Model and Controllermentioning
confidence: 99%
See 1 more Smart Citation
“…We are also able to employ computer‐aided bifurcation theory employing the Newton–Raphson method to solve for a quasi‐steady‐state model based on the short‐time‐scale dynamics of the system (see Refs. 57 and 58 for more details).…”
Section: Local Model For Three‐dimensional Interface and Flowsmentioning
confidence: 99%