Weak solutions to interdiffusion models with Vegard rule-Reference-Cited by-同舟云学术

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Weak solutions to interdiffusion models with Vegard rule

Published:2018 Issue: Volume: Page:
ISSN:0094-243X
Container-title:AIP Conference Proceedings
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Author:

Sapa Lucjan,Bożek Bogusław,Danielewski Marek

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Link

http://aip.scitation.org/doi/pdf/10.1063/1.5020488

Reference34 articles.

1. C.R. Doering and J.D. Gibbon, Applied Analysis of the Navier–Stokes Equations, (Cambridge University Press, New-York 2004).

2. L.S. Darken, Trans. AIME 175, 184–201 (1948).

3. Zur Integration der Diffusionsgleichung bei variabeln Diffusionscoefficienten

4. C. Matano, Jpn. J. Phys. 8, 109–113 (1933).

5. A.D. Smigelskas and E.O. Kirkendall, Trans. AIME. 171, 130–142 (1947).

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1. A Mathematical Model and Simulations of Low Temperature Nitriding;Computer Modeling in Engineering & Sciences;2022

2. Remarks on Parabolicity in a One-Dimensional Interdiffusion Model with the Vegard Rule;Iranian Journal of Science and Technology, Transactions A: Science;2021-10-12

3. Compendium About Multicomponent Interdiffusion in Two Dimensions;Metallurgical and Materials Transactions A;2021-05-20

4. Interdiffusion in many dimensions: mathematical models, numerical simulations and experiment;Mathematics and Mechanics of Solids;2020-06-30

5. DIFFERENCE METHODS TO ONE AND MULTIDIMENSIONAL INTERDIFFUSION MODELS WITH VEGARD RULE;Mathematical Modelling and Analysis;2019-03-18

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