Mode-coupling theory and the glass transition in supercooled liquids

By S. Das. 2004

291 citations recorded by the source corpus.

Subfields: Ceramics and Composites, Condensed Matter Physics, Materials Chemistry

View Paper: https://www.semanticscholar.org/paper/e34a2145145e9d0e925102c681da6c38a8ea8fbc

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Ceramics and Composites

1. Ludovic Berthier
2. Weihua Wang
3. J. Dyre
4. Giulio Biroli
5. L. Janssen
6. Hartmut Löwen
7. Michael te Vrugt
8. Raphael Wittkowski

In Condensed Matter Physics

1. Ludovic Berthier
2. L. Janssen
3. Giulio Biroli
4. Hartmut Löwen
5. Michael te Vrugt
6. Weihua Wang
7. J. Dyre
8. Raphael Wittkowski

In Materials Chemistry

1. Ludovic Berthier
2. Giulio Biroli
3. Weihua Wang
4. L. Janssen
5. J. Dyre
6. Hartmut Löwen
7. Michael te Vrugt
8. Raphael Wittkowski

Citations in the corpus

• Colloquium : The glass transition and elastic models of glass-forming liquids (2006, methodology): “A first-principles approach is provided by the modecoupling theory that starts with Newton’s equations of motion and after several nontrivial approximations ends up with definite experimental predictions Götze and Sjögren, 1992; Sokolov, 1997; Das, 2004; Kob, 2004 .”
• Theoretical perspective on the glass transition and amorphous materials (2010, background): “…cases: for example for the dynamical phase diagram of attractive colloids, for the behavior of the non-ergodic parameter as a function of the wave-vector for glassy liquids, for the treatment of molecules or particles with non-spherical shapes, see the reviews (Kob, 2003; Das, 2004; Götze, 2008).”
• Mode-Coupling Theory of the Glass Transition: A Primer (2018, background): “[67] S. P. Das and G. F. Mazenko, Phys.”
• Classical dynamical density functional theory: from fundamentals to applications (2020, methodology): “discussed in the literature on DDFT, but are nevertheless of conceptual interest and therefore presented here for completeness. 6.1. Mode coupling theory Mode coupling theory (MCT), reviewed in Refs. [631,632], is the most widely used theory for the description of the glass transition [633{635] (alt”
• The elastic properties, elastic models and elastic perspectives of metallic glasses (2012, methodology): “The well-known models are the free volume model [585–587], the Adam–Gibbs entropy model [588,589], the energy landscape approach [35,295], the mode-coupling theory [590,591], and the elastic models.”