Complex Dynamics of Glass-Forming Liquids

By W. Götze. 2008

539 citations recorded by the source corpus.

Subfields: Electronic, Optical and Magnetic Materials, Materials Chemistry, Mechanical Engineering

View Paper: https://www.semanticscholar.org/paper/20ac17dd516da4519763c16c1728243deefa4a8b

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In Electronic, Optical and Magnetic Materials

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Citations in the corpus

Mechanical Properties of Metallic Glasses (2013, unknown): “The mode-coupling theory (MCT) was formulated in order to explain the rapid rise in the relaxation time as the glass transition is approached from high temperatures [91].”
Fractal free energy landscapes in structural glasses (2014, background): “The first class yields, close to the glass transition, twostep dynamical relaxation [22], in the same universality class as mode-coupling theory [23, 24].”
Yield Stress Materials in Soft Condensed Matter (2015, methodology): “…the glass transition in dense fluids and colloidal systems have now been extended to account for 13 the mechanical properties in the vicinity of the glass transition (Berthier and Biroli, 2011), such as for instance mode-coupling theories (Götze, 2008) and Bouchaud’s trap model (Bouchaud, 1992).”
Mode-Coupling Theory of the Glass Transition: A Primer (2018, background): “Part of this work is based on the review by Reichman and Charbonneau [20] and by Szamel [34]; for a detailed discussion of the original theory, including an extensive treatment of the involved mathematics, we refer to the seminal work of Götze [31].”
Theoretical perspective on the glass transition and amorphous materials (2010, methodology): “The MCT transition was originally described as a local phenomenon, the self-consistent blocking of the particles in their ‘‘cages’’ (Götze, 1999). On general grounds, a diverging relaxation time is expected to arise from processes involving an infinite number of particles (leaving aside the case of ”
The Random First-Order Transition Theory of Glasses: a critical assessment (2009, methodology): “Mode-Coupling Theory can actually be derived within a Landau approach of discontinuous glass transitions, as a generic expansion where the analogue of the ‘order parameter’ is the (small) difference between the correlation function C(t) and its plateau value q∗(Td) > 0.”
Edwards Statistical Mechanics for Jammed Granular Matter (2016, background): “On the theoretical side, there are successful theories of high density liquids that have been extended to encompass non-spherical particles, such as mode-coupling theory (Götze, 2009) and density functional theory (HansenGoos and Mecke, 2009, 2010; Marechal and Löwen, 2013).”