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1 ontaneous polar symmetry breaking in a fluid smectic.
2 diacrylate monomers dissolved in fluid-layer smectic A and smectic C liquid crystal (LC) hosts exhibi
3 ucturing the Gaussian and mean curvatures of smectic A films with free surface in the process of sint
4 itu thermal phase transition from nematic to smectic A in hybrid-aligned liquid crystal droplets on w
5 heliconical twist-bend phase into a lamellar smectic A mesophase, additionally this material exhibits
6 of defects may be related across the nematic-smectic A phase transition, and presents new possibiliti
7 ratios increase the temperature range of the smectic A phases beyond the decomposition temperatures;
8 nes increased not only the fluidity of their smectic A phases but also their thermal and chemical sta
9 he pyrenyl dendrimers exhibit a multilayered smectic A-like phase, thereafter referred to as LamSmA p
11 al assembly of focal conic domains (FCDs) in smectic-A liquid crystals that break the underlying symm
14 ntal and vertical) and ordering (nematic and smectic), and depending on the dimensionality of the str
15 Here, we present the first observation of a smectic B (Sm(B)) phase in a system of charged colloidal
16 tures arise from a common structure: "giant" smectic blocks of planar layers of thickness l(b) > 200
17 ly stable structure to be a uniformly tilted smectic bow-phase (banana phase), with all layer pairs h
18 omers dissolved in fluid-layer smectic A and smectic C liquid crystal (LC) hosts exhibited significan
22 ture such as membranes, block copolymers and smectics exhibit intriguing morphologies with nontrivial
23 this layer structure, which we designate as smectic-fA phase, is thermodynamically stabilized by bot
24 ion and restructuring, initially equilibrium smectic films with negative and zero Gaussian curvature
26 zero and positive mean curvature of the air-smectic interface has a profound effect on the rate of s
27 propose a geometric model to reconstruct the smectic layer structure in the gaps between neighboring
31 l diacrylate (HDDA) oriented parallel to the smectic layers and intercalated, whereas rod-shaped meso
33 -sticks) attain a folded conformation in the smectic layers, and argue that this layer structure, whi
34 s are responsible for the liquid crystalline smectic-like behaviour of such systems at intermediate l
36 nd spatial patterning of defect domains in a smectic liquid crystal (LC) by geometric confinement in
37 ms, fluid molecular monolayer and multilayer smectic liquid crystal films suspended in air, is report
41 ariety of simple bent-core molecules exhibit smectic liquid crystal phases of planar fluid layers tha
47 r and interfacial geometries in sintering of smectic liquid crystals might pave the way for new appro
48 des two equilibrium systems: two-dimensional smectic liquid crystals, and a peculiar kind of constrai
54 olesteric materials and chiral ferroelectric smectic materials, it is of great interest to probe ligh
59 ribing the combined presence of nematic and 'smectic' or stripe-like orders seen in recent scanning t
63 ere we report that, in addition to the usual smectic order, multicomponent multilayer membranes can e
64 ped with lithium salt, self-assembles into a smectic-ordered ionic liquid crystal through Coulombic i
67 length is large, and featuring GBs in which smectic ordering is weak, approaching thin, melted (nema
69 tic discotic to a fluid, but highly ordered, smectic phase at a temperature that depends on the thuli
71 predicted the existence of a liquid-crystal smectic phase that breaks both rotational and translatio
77 layered structures that can be described as smectic phases and can also order into single-crystal st
78 an the 50% that is typically achievable with smectic phases formed by more conventional convex rod- o
79 d crystal (LC) compound exhibiting two fluid smectic phases in which two-dimensional, polar, orthorho
80 organizations, and temperature ranges of the smectic phases of a structurally diverse family of phosp
83 isperse polymers might provide access to new smectic phases with layer spacings that are susceptible
85 self-organize into room-temperature bilayer smectic phases, mandated by the specific mesogenic funct
90 three-dimensional model for two-dimensional smectics that clarifies the topology of disclinations an
91 tural generalizations of the two-dimensional smectic theory to higher dimensions and to crystals.
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