activity
20132021
most citedCahn-Hilliard on Surfaces: A Numerical Study

19 citations · 31 across the 6 of their papers we have counts for

collaborators

7 papers

cond-mat.soft2021★ 8 cited

Swinging and tumbling of multicomponent vesicles in flow

Prerna Gera, David Salac, Saverio E. Spagnolie

Biological membranes are host to proteins and molecules which may form domain-like structures resulting in spatially-varying material properties. Vesicles with such heterogeneous m…

cond-mat.soft2018★ 2 cited

Three-Dimensional Multicomponent Vesicles: Dynamics & Influence of Material Properties

Prerna Gera, David Salac

In this work, the nonlinear dynamics of a fully three-dimensional multicomponent vesicle in shear flow are explored. Using a volume- and area-conserving projection method coupled t…

cond-mat.soft2017

Modeling of Multicomponent Three-Dimensional Vesicles

Prerna Gera, David Salac

In many interfacial flow systems, variations of surface properties lead to novel and interesting behaviors. In this work a three-dimensional model of flow dynamics for multicompone…

math.NA2016★ 19 cited

Cahn-Hilliard on Surfaces: A Numerical Study

Prerna Gera, David Salac

The Cahn-Hilliard system has been used to describe a wide number of phase separation processes, from co-polymer systems to lipid membranes. In this work the convergence properties…

cond-mat.soft2016

Energy Variation of Soft Matter Interfaces

Prerna Gera, David Salac

The variation of energies associated with soft matter interfaces where surface inhomogeneities are present. These energies include the total bending and splay energy, the variable…

cond-mat.soft2016

Stochastic Phase Segregation on Surfaces

Prerna Gera, David Salac

Phase separation and coarsening is a phenomenon commonly seen in binary physical and chemical systems that occur in nature. Often times, thermal fluctuations, modeled as stochastic…

physics.flu-dyn2013★ 2 cited

The Three-Dimensional Jump Conditions for the Stokes Equations with Discontinuous Viscosity, Singular Forces, and an Incompressible Interface

Prerna Gera, David Salac

The three-dimensional jump conditions for the pressure and velocity fields, up to the second normal derivative,across an incompressible/inextensible interface in the Stokes regime…