From a variational principle, we derive the equations of motion for nematic liquid crystals described by a second-rank order tensor. The only constitutive ingredients are the densities of the free energy and the dissipation, both subject to appropriate invariance requirements. We show that this theory is sufficiently general to encompass others as special cases. Comparing this theory with other theories also suggests criteria to avoid the proliferation of viscosity coefficient
We define a continuum energy functional in terms of the mean-field Maier-Saupe free energy, that des...
The fundamental equations of the continuum theory of nematic and cholesteric liquid crystals are obt...
We define a continuum energy functional in terms of the mean-field Maier-Saupe free energy, that des...
From a variational principle, we derive the equations of motion for nematic liquid crystals describe...
From a variational principle, we derive the equations of motion for nematic liquid crystals describe...
From a variational principle, we derive the equations of motion for nematic liquid crystals describe...
From a variational principle, we derive the equations of motion for nematic liq. crystals described ...
From a variational principle, we derive the equations of motion for nematic liq. crystals described ...
From a variational principle, we derive the equations of motion for nematic liq. crystals described ...
From a variational principle, we derive the equations of motion for nematic liq. crystals described ...
A variational principle is proposed that allows to derive the equations of motion for a fluid with a...
A variational principle is proposed that allows to derive the equations of motion for a fluid with a...
A variational principle is proposed that allows to derive the equations of motion for a fluid with a...
We define a continuum energy functional that effectively interpolates between the mean-field Maier-S...
Widespread interest in macroscopic phenomena in liquid crystals stemming from applications in displa...
We define a continuum energy functional in terms of the mean-field Maier-Saupe free energy, that des...
The fundamental equations of the continuum theory of nematic and cholesteric liquid crystals are obt...
We define a continuum energy functional in terms of the mean-field Maier-Saupe free energy, that des...
From a variational principle, we derive the equations of motion for nematic liquid crystals describe...
From a variational principle, we derive the equations of motion for nematic liquid crystals describe...
From a variational principle, we derive the equations of motion for nematic liquid crystals describe...
From a variational principle, we derive the equations of motion for nematic liq. crystals described ...
From a variational principle, we derive the equations of motion for nematic liq. crystals described ...
From a variational principle, we derive the equations of motion for nematic liq. crystals described ...
From a variational principle, we derive the equations of motion for nematic liq. crystals described ...
A variational principle is proposed that allows to derive the equations of motion for a fluid with a...
A variational principle is proposed that allows to derive the equations of motion for a fluid with a...
A variational principle is proposed that allows to derive the equations of motion for a fluid with a...
We define a continuum energy functional that effectively interpolates between the mean-field Maier-S...
Widespread interest in macroscopic phenomena in liquid crystals stemming from applications in displa...
We define a continuum energy functional in terms of the mean-field Maier-Saupe free energy, that des...
The fundamental equations of the continuum theory of nematic and cholesteric liquid crystals are obt...
We define a continuum energy functional in terms of the mean-field Maier-Saupe free energy, that des...