de Vries behavior of the electroclinic effect in the smectic-A* phase near a biaxiality-induced smectic-A* -- smectic-C* tricritical point
Karl Saunders

TL;DR
This paper uses a generalized Landau theory to analyze the electroclinic effect in de Vries smectic-A* materials, predicting strong electroclinic responses and characteristic changes in birefringence and layer spacing near a tricritical point.
Contribution
It introduces a theoretical model that explains the unique electroclinic behavior and structural changes in de Vries smectic-A* materials near a tricritical transition.
Findings
Electroclinic response is unusually strong in de Vries materials.
Birefringence increases rapidly upon entering the Sm-C* phase.
Layer spacing change is proportional to the orientational order and scales quadratically with tilt.
Abstract
Using a generalized Landau theory involving orientational, layering, tilt, and biaxial order parameters we analyze the smectic-A* and smectic-C* (Sm-A* -- Sm-C*) transition, showing that a combination of small orientational order and large layering order leads to Sm-A* -- Sm-C* transitions that are either continuous and close to tricriticality or first order. The model predicts that in such systems the increase in birefringence upon entry to the Sm-C* phase will be especially rapid. It also predicts that the change in layer spacing at the Sm-A* -- Sm-C* transition will be proportional to the orientational order. These are two hallmarks of Sm-A* -- Sm-C* transitions in de Vries materials. We analyze the electroclinic effect in the Sm-A* phase and show that as a result of the zero-field Sm-A* -- Sm-C* transition being either continuous and close to tricriticality or first order (i.e for…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
