Complex Dynamics of Glass-Forming Liquids: A Mode-Coupling Theory

By W. Götze. 2008

738 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/04465843ce51f0bd42c1173c15747c850d0b3b19

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Citations in the corpus

Models and Algorithms for the Next Generation of Glass Transition Studies (2017, methodology): “[62] Wolfgang Götze, Complex dynamics of glass-forming liq-”
Theoretical perspective on the glass transition and amorphous materials (2010, background): “The absence of a genuine mode-coupling singularity is undisputed for molecular liquids both in simulations and experiments (Götze, 2008).”
Molecular dynamics simulations of glassy polymers (2010, background): “Understanding the molecular origin of this dis proportionate behaviour represents a great scientific challenge [12, 13, 15, 16, 17].”
Non-equilibrium glass transitions in driven and active matter (2013, methodology): “An expression for the critical temperature and scaling laws is obtained by performing a detailed mathematical analysis [31] of the equation derived by taking the long-time limit of Eq.”
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).”
Anomalous transport in the crowded world of biological cells (2013, background): “In the context of glassy dynamics, F(k) is known as nonergodicity parameter or Debye–Waller factor [21], and it plays the same role as the Lamb–Mössbauer factor in the case of the incoherent dynamics, see equation (77).”
The role of local structure in dynamical arrest (2014, background): “More specific reviews focus on certain theoretical aspects such as the energy landscape [191, 211, 454], dynamic heterogeniety [39, 146], Mode-Coupling Theory [85, 190], random first-order theory [317], replica theory [392], dynamic facilitation [81] and soft glassy rheology [477] and the insights g”
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).”
Glass and Jamming Transitions: From Exact Results to Finite-Dimensional Descriptions (2016, background): “Remarkably, these equations are akin to those from the generalized schematic mode-coupling theory (MCT) (34, 35).”