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Theoretical physicists working at a blackboard collaboration pod in the Beecroft building.
Credit: Jack Hobhouse

Julia Yeomans OBE FRS

Professor of Physics

Research theme

  • Biological physics

Sub department

  • Rudolf Peierls Centre for Theoretical Physics

Research groups

  • Condensed Matter Theory
Julia.Yeomans@physics.ox.ac.uk
Telephone: 01865 (2)76884 (college),01865 (2)73992
Rudolf Peierls Centre for Theoretical Physics, room 70.10
www-thphys.physics.ox.ac.uk/people/JuliaYeomans
  • About
  • Publications

Flexoelectric blue phases.

Phys Rev Lett 99:6 (2007) 067801

Authors:

GP Alexander, JM Yeomans

Abstract:

We describe the occurrence and properties of liquid crystal phases showing two dimensional splay and bend distortions which are stabilized by flexoelectric interactions. These phases are characterized by regions of locally double splayed order separated by topological defects and are thus analogous to the blue phases of cholesteric liquid crystals. We present a mean-field analysis based upon the Landau-de Gennes Q-tensor theory and construct a phase diagram for flexoelectric structures using analytic and numerical results. We stress the similarities and discrepancies between the cholesteric and flexoelectric cases.
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Flexoelectric blue phases

(2007)

Authors:

GP Alexander, JM Yeomans
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Lattice Boltzmann simulations of spontaneous flow in active liquid crystals: the role of boundary conditions

(2007)

Authors:

D Marenduzzo, E Orlandini, ME Cates, JM Yeomans
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Swimming with a friend at low Reynolds number

(2007)

Authors:

CM Pooley, GP Alexander, JM Yeomans
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Modeling contact angle hysteresis on chemically patterned and superhydrophobic surfaces.

Langmuir 23:11 (2007) 6019-6032

Authors:

H Kusumaatmaja, JM Yeomans

Abstract:

We investigate contact angle hysteresis on chemically patterned and superhydrophobic surfaces, as the drop volume is quasistatically increased and decreased. We consider both two (cylindrical drops) and three (spherical drops) dimensions using analytical and numerical approaches to minimize the free energy of the drop. In two dimensions, we find, in agreement with other authors, a slip, jump, stick motion of the contact line. In three dimensions, this behavior persists, but the position and magnitude of the contact line jumps are sensitive to the details of the surface patterning. In two dimensions, we identify analytically the advancing and receding contact angles on the different surfaces, and we use numerical insights to argue that these provide bounds for the three-dimensional cases. We present explicit simulations to show that a simple average over the disorder is not sufficient to predict the details of the contact angle hysteresis and to support an explanation for the low contact angle hysteresis of suspended drops on superhydrophobic surfaces.
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