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Sten Sarman

Researcher at Stockholm University

Publications -  70
Citations -  1794

Sten Sarman is an academic researcher from Stockholm University. The author has contributed to research in topics: Liquid crystal & Shear flow. The author has an hindex of 24, co-authored 69 publications receiving 1566 citations. Previous affiliations of Sten Sarman include Oak Ridge National Laboratory & Australian National University.

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Microstructural and Dynamical Heterogeneities in Ionic Liquids.

TL;DR: This review comprehensively trace recent advances in understanding delicate interplay of strong and weak interactions that underpin their complex phase behaviors with a particular emphasis on understanding heterogeneous microstructures and dynamics of ILs in bulk liquids, in mixtures with cosolvents, and in interfacial regions.
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Recent developments in non-Newtonian molecular dynamics

TL;DR: In the last 25 years, nonequilibrium molecular dynamics (NEMD) has developed from a largely empirical molecular simulation methodology based on reproducing planar Couette flow in brute force fashion to a fully developed subfield of molecular simulation, underpinned rigorously by linear and nonlinear response theory as discussed by the authors.
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Statistical mechanics of viscous flow in nematic fluids

TL;DR: In this article, the authors derived Green-Kubo relations for the viscosity coefficients of nematic liquid crystals from atomistic computer simulations and derived a fluctuation relation for the alignment angle between the director and the streamlines in planar Couette flow and also for the shear induced molecular angular velocity.
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Heat flow and mass diffusion in binary Lennard-Jones mixtures

TL;DR: A way of applying the Evans-Cummings (EC) nonequilibrium-molecular-dynamics (NEMD) heat-flow algorithm for liquid mixtures to calculate the thermal conductivity and the Dufour coefficient of a binary Lennard-Jones mixture is developed, which provides a convincing check of the correctness of the EC algorithm.
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The chemical potential of simple fluids in a common class of integral equation closures

TL;DR: An explicit formula for the chemical potential (μ) of simple fluids is derived for a whole class of integral equation theories, including the Percus-Yevick approximation and some other, more recently proposed closures as discussed by the authors.