@article{ISI:000381384300035,
 abstract = {Extensive computer simulations are performed for a few model
glass-forming liquids in both two and three dimensions to study their
dynamics when a randomly chosen fraction of particles are frozen in
their equilibrium positions. For all the studied systems, we find that
the temperature-dependence of the a relaxation time extracted from an
overlap function related to the self-part of the density autocorrelation
function can be explained within the framework of the Random First Order
Transition (RFOT) theory of the glass transition. We propose a scaling
description to rationalize the simulation results and show that our data
for the a relaxation time for all temperatures and pin concentrations
are consistent with this description. We find that the fragility
parameter obtained from fits of the temperature dependence of the a
relaxation time to the Vogel-Fulcher-Tammann form decreases by almost an
order of magnitude as the pin concentration is increased from zero. Our
scaling description relates the fragility parameter to the static length
scale of RFOT and thus provides a physical understanding of fragility
within the framework of the RFOT theory. Implications of these findings
for the values of the exponents appearing in the RFOT theory are
discussed. Published by AIP Publishing.},
 article-number = {034507},
 author = {Chakrabarty, Saurish and Das, Rajsekhar and Karmakar, Smarajit and
Dasgupta, Chandan},
 doi = {10.1063/1.4958632},
 eissn = {1089-7690},
 issn = {0021-9606},
 journal = {JOURNAL OF CHEMICAL PHYSICS},
 month = {JUL 21},
 number = {3},
 orcid-numbers = {Chakrabarty, Saurish/0000-0001-8534-8644
Chakrabarty, Saurish/0000-0001-8534-8644
Dasgupta, Chandan/0000-0002-0302-1881
Karmakar, Smarajit/0000-0002-5653-6328},
 researcherid-numbers = {Chakrabarty, Saurish/AAE-3168-2019
Dasgupta, Chandan/R-4852-2019
Chakrabarty, Saurish/P-3437-2018
},
 times-cited = {12},
 title = {Understanding the dynamics of glass-forming liquids with random pinning
within the random first order transition theory},
 unique-id = {ISI:000381384300035},
 volume = {145},
 year = {2016}
}