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        <title>Multi-component nucleation</title>
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        <description>Multi-component nucleation

	*   The multi-component transient nucleation rate (#2011003) :!:
	*   Evaluation of interfacial energies
	*   Heterogeneous nucleation (#2011002) :!:</description>
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        <title>TechPaper #2011002: Treatment of heterogeneous nucleation</title>
        <link>https://www.matcalc.at/wiki/doku.php?id=techpapers:nucleation:het_nucl_sites&amp;rev=1687528505&amp;do=diff</link>
        <description>TechPaper #2011002: Treatment of heterogeneous nucleation

Compatibility

MatCalc version: 5.44 - ... 

Author: E. Kozeschnik 

Created: 2011-06-23 

Revisions:  2011-06-28 (koze), 2011-08-22 (koze), 2011-09-06 (koze), 2023-06-23 (warp)


Objectives
$N_0$$G^*$$G^*$$G^*$$G^*$$G^*$$N_0$$N_0$$N_0$\[N_0=\frac{N_{\text{A}}}{v_m}\]$N_\text{A}$$v_m$$E$$v^*$$G^*$\[G^* = \frac{16 \pi}{3} \frac{\gamma^3}{\left({\Delta G_\text{vol} + \Delta G_\text{el}}\right)^2}\]$\gamma$$\Delta G_\text{vol}$$\Delta G_\te…</description>
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        <dc:date>2024-08-08T15:44:10+00:00</dc:date>
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        <title>TechPaper #2014001: Evaluation of interfacial energies</title>
        <link>https://www.matcalc.at/wiki/doku.php?id=techpapers:nucleation:interfacial_energy&amp;rev=1723124650&amp;do=diff</link>
        <description>TechPaper #2014001: Evaluation of interfacial energies

Compatibility

MatCalc version: 5.60 - ... 

Author: P. Warczok 

Created: 2014-04-09 

Revisions:  


Objectives

This paper describes how the energy of the precipitate/matrix interface is evaluated in \[\gamma_{pl,sh}=\frac{n_s z_s}{n_l z_l}\Delta H_{sol}\]$n_s$$n_s=({N_A}/{V_m})^{2/3}$$N_A$$V_m$$n_l$$N_A$$z_s/z_l$$\sim0.329$$\Delta H_{sol}$\[\gamma_{pl,sh}=0.329({N_A}{V_m}^2)^{-1/3}\Delta H_{sol}\]$\gamma_{pl,sh}$$\alpha_{SCF}$$\rho$$\al…</description>
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        <dc:date>2018-10-04T18:07:20+00:00</dc:date>
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        <title>TechPaper #2011003: The CNT multi-component transient nucleation rate</title>
        <link>https://www.matcalc.at/wiki/doku.php?id=techpapers:nucleation:nucleation_rate&amp;rev=1538669240&amp;do=diff</link>
        <description>TechPaper #2011003: The CNT multi-component transient nucleation rate

Compatibility

MatCalc version: 5.40 - ... 

Author: E. Kozeschnik 

Created: 2011-06-27 

Revisions: 2018-04-09 E. Kozeschnik for version 6.01 


Objectives

This paper discusses the implementation of the multi-component transient nucleation rate expression in the $\Delta G_\text{nucl}$\[ \Delta G_\text{nucl} = \frac{4\pi}{3} \rho^3 \cdot \Delta G_\text{vol} + 4\pi \rho^2 \gamma\]$\rho$$\Delta G_\text{vol}$$\gamma$$\Delta G_…</description>
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        <title>TechPaper #2011003: The CNT multi-component transient nucleation rate</title>
        <link>https://www.matcalc.at/wiki/doku.php?id=techpapers:nucleation:nucleation_rate2023&amp;rev=1696262213&amp;do=diff</link>
        <description>TechPaper #2011003: The CNT multi-component transient nucleation rate

Compatibility

MatCalc version: 5.40 - ... 

Author: E. Kozeschnik 

Created: 2011-06-27 

Revisions: 2018-04-09 E. Kozeschnik for version 6.01; 2023-06-23 P. Warczok for version 6.04$\Delta G_\text{nucl}$\[ \Delta G_\text{nucl} = \frac{4\pi}{3} \rho^3 \cdot \Delta G_\text{vol} + 4\pi \rho^2 \gamma + \Delta G_{het}\]$\rho$$\Delta G_\text{vol}$$\gamma$$\Delta G_{het}$$\Delta G_\text{vol}$\[ \Delta G_\text{nucl,hom} = \frac{4\p…</description>
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        <dc:date>2020-10-01T12:36:27+00:00</dc:date>
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        <title>TechPaper #2018001: Nucleus composition</title>
        <link>https://www.matcalc.at/wiki/doku.php?id=techpapers:nucleation:nucleus_composition&amp;rev=1601548587&amp;do=diff</link>
        <description>TechPaper #2018001: Nucleus composition

Compatibility

MatCalc version: 6.01 - ... 

Author: P. Warczok 

Created: 2018-12-19 

Revisions:  


Objectives

This paper describes the available options for the definition of the precipitate nucleus composition. Depending on the chosen option, the relevant nucleation rate is calculated by MatCalc.$-\Delta G_\text{chem}$$\gamma$$G^*$$J$\[J=N_0Z\beta^*\exp\left({-\frac{G^*}{k_\text{B}T}}\right)\exp\left({-\frac{\tau}{t}}\right)\]\[ G^*=-\frac{2\gamma}{…</description>
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