Academic literature on the topic 'Isotropic phase of liquid crystals'

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Journal articles on the topic "Isotropic phase of liquid crystals"

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O'Rourke, Mary Jane E., and Edwin L. Thomas. "Morphology and Dynamic Interaction of Defects in Polymer Liquid Crystals." MRS Bulletin 20, no. 9 (1995): 29–36. http://dx.doi.org/10.1557/s0883769400034904.

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The liquid crystal phase is an anisotropic mesophase, intermediate in order between the liquid and crystal phases. Liquid crystals have less translational order than crystals and more rotational order than isotropic liquids. The liquid crystal phase does not support finite shear stresses and thus behaves like a fluid. Molecules that display a liquid crystal phase are referred to as mesogenic. Mesogenic molecules exhibit shape anisotropy: either large length to diameter ratio (needlelike) or large diameter to thickness ratio (disklike). Because of their shape anisotropy, all liquid crystals display orientational order of their molecular axes.Until 1956, all known examples of liquid crystals were low molecular weight compounds. Robinson was the first to identify liquid crystallinity in a liquid crystalline polymer (LCP) as the explanation for “a birefringent solution” of a polymeric material, poly-y-benzyl-L-glutamate, in chloroform, previously observed by Elliott and Ambrose. Chemists soon discovered that LCPs may be readily synthesized by covalently stitching small mesogenic units (e.g., rigid monomers) together into a chain using short flexible spacers. Mainchain or sidechain liquid crystal polymers may be formed (Figure 1). An example of a polymer molecule possessing a liquid crystal phase is shown in Figure 2. Liquid crystals may be thermotropic, where liquid crystallinity is exhibited over a range of temperatures, or lyotropic, where nonmesogenic solvent molecules are present in addition to the mesogens, and liquid crystallinity is observed over a range of concentrations as well.
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Fabrizio, Mauro, Claudio Giorgi, and Angelo Morro. "Isotropic-nematic phase transitions in liquid crystals." Discrete & Continuous Dynamical Systems - S 4, no. 3 (2011): 565–79. http://dx.doi.org/10.3934/dcdss.2011.4.565.

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Illian, G., H. Kneppe, and F. Schneider. "Direct Determination of the Anisotropy of the Magnetic Susceptibility in Smectic Liquid Crystals." Zeitschrift für Naturforschung A 40, no. 1 (1985): 46–51. http://dx.doi.org/10.1515/zna-1985-0110.

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A sample of an aligned smectic liquid crystal, suspended in a magnetic field, can be excited to oscillations. Measurement of the oscillation period allows a direct determination of the anisotropy of the magnetic susceptibility. Liquid crystals exhibiting the phase sequence isotropicnematic- smectic A can be aligned very well and precise y.A values can be determined. A direct transformation from the isotropic to the smectic phase or phase transitions between smectic phases can cause an incomplete alignment of the liquid crystal and worse results.
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POLAT, ÖMER, ARIF NESRULLAJEV, and ŞENER OKTIK. "EFFECT OF THICKNESS OF LIQUID CRYSTALLINE LAYER ON THE THERMOTROPIC AND THERMODYNAMICAL PROPERTIES OF NEMATIC-ISOTROPIC LIQUID AND ISTROPIC LIQUID-NEMATIC PHASE TRANSITIONS." International Journal of Modern Physics B 20, no. 23 (2006): 3383–94. http://dx.doi.org/10.1142/s0217979206034765.

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In this work, effect of thickness of the liquid crystalline layer on the morphologic, thermotropic and thermodynamical properties of the nematic–isotropic liquid and isotropic liquid–nematic phase transitions in Shiff based liquid crystals has been investigated. The shift of temperatures of the nematic–isotropic liquid and isotropic liquid–nematic phase transitions to the lower temperatures and the widening of linear and temperature widths of the heterophase regions of these phase transitions by the increase in the thickness of liquid crystalline layer have been found. The effect of thickness of liquid crystalline layer on morphologic, thermotropic and thermodynamical properties of liquid crystals under investigations is connected with change of interaction energy between liquid crystalline molecules and reference surfaces.
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Rahman, Md Asiqur, Itaru Yamana, Yeap Guan Yeow, Suhana Binti Mohd Said, and Munehiro Kimura. "Electro-Optic Potential of Room and High Temperature Polymer Stabilised Blue Phase Liquid Crystal." Advanced Materials Research 895 (February 2014): 186–89. http://dx.doi.org/10.4028/www.scientific.net/amr.895.186.

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In the field of liquid crystals, blue phases (BPs) are one of the most unique and interesting sub-phases. Blue-phase liquid crystal holds the potential to become next-generation display and photonics device because of its sub-millisecond gray-to-gray response time, alignment-layer-free process, optically isotropic dark state, and cell gap insensitivity. The BPLC is a highly chiral liquid crystal system possessing crystal like unit cell structure and exist over a small temperature range (0.5-2 °C) between isotropic and chiral nematic (N*) thermotropic phase. The narrow phase range has been an intrinsic problem for blue phase, and a useful strategy of widening the phase is by adding polymer to form a polymer stabilised blue phase liquid crystal. In this paper, we demonstrate polymer stabilization using two different cases: a room temperature mixture containing E8, PE-5CNF and CPP-3FF, and a high temperature mixture using a single molecule blue phase liquid crystal material, TCB5. Comparison of the polymer stabilization effects on these two cases will be discussed, in the perspective of their potential in electro-optic applications.
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Workentin, Mark S., Brian J. Fahie та William J. Leigh. "Photochemical probes of conformational mobility in liquid crystals. The photochemistry of β-phenyl-4-methoxypropiophenone in the nematic and smectic B phases of CCH-n and OS-nm liquid crystals". Canadian Journal of Chemistry 69, № 9 (1991): 1435–44. http://dx.doi.org/10.1139/v91-212.

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The photochemistry of β-phenyl-4-methoxypropiophenone (1) in the isotropic and liquid crystalline (nematic and smectic B) phases of trans, trans-4′-alkyl-(1,1′-bicyclohexyl)-4-carbonitrile (CCH-n) and trans-4-alkylcyclohexyl-trans-4′-alkylcyclohexylcarboxylate (OS-nm) mesogens has been investigated using nanosecond laser flash photolysis techniques. Solubility limits of 1 as a function of temperature in the smectic phases have been rigorously determined by 2H NMR spectroscopy, using α-, methoxy-, and β-phenyl-deuterated analogs of the ketone. Triplet decay of 1 in the smectic (Crystal B) phase of CCH-4 is multiexponential, suggesting that the ketone is solubilized in a distribution of conformations in the highly-ordered liquid crystalline lattice. The average triplet lifetime of 1 at various temperatures throughout the smectic phase is about a factor of three longer than that in homologous nematic and isotropic phases at the same temperature. The differences in the Arrhenius parameters for triplet decay in the smectic and nematic/isotropic phases are very small, however. The present results for 1 in the smectic phase of the CCH-n mesogens correct the interpretation of previously reported data obtained with higher concentration mixtures, and afford an accurate indication of the true effects of smectic B liquid crystalline order on the conformation-dependent triplet state behavior of this molecule. In OS-nm liquid crystals, triplet decay follows clean first order kinetics in all phases, but the variations in Arrhenius dependence with solvent phase are similar to those observed in the CCH-n liquid crystals. Key words: smectic, liquid crystals, 2H NMR, nanosecond laser flash photolysis, intramolecular triplet quenching, photochemistry.
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Mukherjee, Prabir K. "Nematic-isotropic phase transition in lyotropic liquid crystals." Liquid Crystals 29, no. 6 (2002): 863–69. http://dx.doi.org/10.1080/02678290210145120.

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Mukherjee, Prabir K., and Asok K. Das. "Fluctuation-induced dielectric permittivity in the isotropic phase of cholesteric liquid crystals." International Journal of Modern Physics B 30, no. 09 (2016): 1650053. http://dx.doi.org/10.1142/s0217979216500533.

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The temperature and pressure dependence of the static dielectric permittivity in the isotropic phase of the isotropic to cholesteric phase transition is calculated using Landau–de Gennes’s fluctuation theory, allowing spatial variation of the orientational order parameter. A comparison is made with experimental data available in the isotropic phase of the isotropic to cholesteric phase transition.
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Drozd-Rzoska, Aleksandra, Szymon Starzonek, Sylwester J. Rzoska, Joanna Łoś, Zdravko Kutnjak, and Samo Kralj. "Pretransitional Effects of the Isotropic Liquid–Plastic Crystal Transition." Molecules 26, no. 2 (2021): 429. http://dx.doi.org/10.3390/molecules26020429.

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We report on strong pretransitional effects across the isotropic liquid–plastic crystal melting temperature in linear and nonlinear dielectric response. Studies were carried out for cyclooctanol (C8H16O) in the unprecedented range of temperatures 120 K < T < 345 K. Such pretransitional effects have not yet been reported in any plastic crystals. Results include the discovery of the experimental manifestation of the Mossotti Catastrophe behavior, so far considered only as a hypothetical paradox. The model interpretations of experimental findings are proposed. We compare the observed pretransitional behavior with the one observed in octyloxycyanobiphenyl (8OCB), typical liquid crystal (LC), displaying a reversed sequence of phase transitions in orientational and translational degrees of order on varying temperature. Furthermore, in its nematic phase, we demonstrate first-ever observed temperature-driven crossover between regions dominated by isotropic liquid and smectic A pretransitional fluctuations. We propose a pioneering minimal model describing plastic crystal phase behavior where we mimic derivation of classical Landau-de Gennes-Ginzburg modeling of Isotropic-Nematic-Smectic A LC phase behavior.
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Dekker, A. J. "Magnetism and liquid crystals." Canadian Journal of Physics 65, no. 10 (1987): 1185–93. http://dx.doi.org/10.1139/p87-194.

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Superficial similarities and essential differences between nematic liquid crystals and magnetically ordered systems as well as some magnetic-field effects in nematics are recalled. Magnetic anisotropy, field alignment, and the determination of elastic constants of nematics are discussed briefly. Landau theory is used to discuss the effect of a magnetic field on the nematic-isotropic phase transition; the predictions are compared with experiment.
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Dissertations / Theses on the topic "Isotropic phase of liquid crystals"

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Nguyen, Hoang-Phuong. "Structure and elasticity of nematic and isotropic liquid crystals." [S.l. : s.n.], 2002. http://deposit.ddb.de/cgi-bin/dokserv?idn=96397677X.

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Guo, Tianyi. "Using Light to Study Liquid Crystals and Using Liquid Crystals to Control Light." Kent State University / OhioLINK, 2020. http://rave.ohiolink.edu/etdc/view?acc_num=kent1595210881250992.

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Stojadinovic, Strahinja. "Light Scattering Studies of Dynamics of Bent-Core Liquid Crystals." Kent State University / OhioLINK, 2005. http://rave.ohiolink.edu/etdc/view?acc_num=kent1105330884.

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Ganji, Tahereh. "THE INFLUENCE OF NANOPARTICLES ON THE KERR EFFECT AT THE NEMATIC-ISOTROPIC PHASE TRANSITION." University of Akron / OhioLINK, 2016. http://rave.ohiolink.edu/etdc/view?acc_num=akron1481025104288989.

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Chakrabarti, Dwaipayan. "Slow Dynamics In Soft Condensed Matter : From Supercooled Liquids To Thermotropic Liquid Crystals." Thesis, Indian Institute of Science, 2006. http://hdl.handle.net/2005/292.

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This thesis, which contains fourteen chapters in two parts, presents theoretical and computer simulation studies of dynamics in supercooled liquids and thermotropic liquid crystals. These two apparently diverse physical systems are unified by a startling similarity in their complex slow dynamics. Part I consists of six chapters on supercooled liquids while Part II comprises seven chapters on thermotropic liquid crystals. The fourteenth chapter provides a concluding note. Part I starts with an introduction to supercooled liquids given in chapter 1. This chapter discusses basic features of supercooled liquids and the glass transition and portrays some of the theoretical frameworks and formalisms that are widely recognized to have contributed to our present understanding. Chapter 2 introduces a new model of binary mixture in order to study dynamics across the supercooled regime. The system consists of an equimolar mixture of the Lennard-Jones spheres and the Gay-Berne ellipsoids of revolution, and thus one of its components has orientational degrees of freedom (ODOF). A decoupling between trans-lational diffusion and rotational diffusion is found to occur below a temperature where the second rank orientational correlation time starts showing a steady deviation from the Arrhenius temperature behavior. At low temperatures, the optical Kerr effect (OKE) signal derived from the system shows a short-to-intermediate time power law decay with a very weak dependence on temperature, if at all, of the power law exponent as has been observed experimentally. At the lowest temperature investigated, jump motion is found to occur in both the translational and orientational degrees of freedom. Chapter 3 studies how the binary mixture, introduced in the previous chapter, explores its underlying potential energy landscape. The study reveals correlations between the decoupling phenomena, observed almost universally in supercooled molecular liquids, and the manner of exploration of the energy landscape of the system. A significant deviation from the Debye model of rotational diffusion in the dynamics of ODOF is found to begin at a temperature at which the average inherent structure energy of the system starts falling as the temperature decreases. Further, the coupling between rotational diffusion and translational diffusion breaks down at a still lower temperature, where a change occurs in the temperature dependence of the average inherent structure energy. Chapters 4-6 describe analytical and numerical approaches to solve kinetic models of glassy dynamics for various observables. The β process is modeled as a thermally activated event in a two-level system and the a process is described as a β relaxation mediated cooperative transition in a double-well. The model resembles a landscape picture, conceived by Stillinger [Science 267, 1935 (1995)], where the a process is assumed to involve a concerted series of the β processes, the latter being identified as elementary relaxations involving transitions between contiguous basins. For suitable choice of parameter values, the model could reproduce many of the experimentally observed features of anomalous heat capacity behavior during a temperature cycle through the glass transition as described in chapter 4. The overshoot of the heat capacity during the heating scan that marks the glass transition is found to be caused by a delayed energy relaxation. Chapter 5 shows that the model can also predict a frequency dependent heat capacity that reflects the two-step relaxation behavior. The high-frequency peak in the heat capacity spectra appears with considerably larger amplitude than the low-frequency peak, the latter being due to the a relaxation. The model, when simplified with a modified description of the a process that involves an irreversible escape from a metabasin, can be solved analytically for the relaxation time. This version of the model captures salient features of the structural relaxation in glassy systems as described in chapter 6. In Part II, thermotropic liquid crystals are studied in molecular dynamics simulations using primarily the family of the Gay-Berne model systems. To start with, chapter 7 provides a brief introduction to thermotropic liquid crystals, especially from the perspective of the issues discussed in the following chapters. This chapter ends up with a detail description of the family of the Gay-Berne models. Chapter 8 demonstrates that a model system for calamitic liquid crystal (comprising rod-like molecules) could capture the short-to-intermediate time power law decay in the OKE signal near the isotropic-nematic (I-N) phase transition as observed experimentally. The single-particle second rank orientational time correlation function (OTCF) for the model liquid crystalline system is also found to sustain a power law decay regime in the isotropic phase near the I-N transition. On transit across the I-N phase boundary, two power law decay regimes, separated by a plateau, emerge giving rise to a step-like feature in the single-particle second rank OTCF. When the time evolution of the rotational non-Gaussian parameter is monitored as a diagnostic of spatially heterogeneous dynamics, a dominant peak is found to appear following a shoulder at short times, signaling the growth of pseudonematic domains. These observations are compared with those relevant ones obtained for the supercooled binary mixture, as discussed in chapter 2, in the spirit of the analogy suggested recently by Fayer and coworkers [J. Chem. Phys. 118, 9303 (2003)]. In chapter 9, orientational dynamics across the I-N transition are investigated in a variety of model systems of thermotropic liquid crystals. A model discotic system that consists of disc-like molecules as well as a lattice system have been considered in the quest of a universal short-to-intermediate time power law decay in orientational relaxation, if any. A surprisingly general power law decay at short to intermediate times in orientational relaxation is observed in all these systems. While the power law decay of the OKE signal has been recently observed experimentally in calamitic systems near the I-N phase boundary and in the nematic phase by Fayer and coworkers [J. Chem. Phys. 116, 6339 (2002), J. Phys. Chem. B 109, 6514 (2005)], the prediction for the discotic system can be tested in experiments. Chapter 10 presents the energy landscape view of phase transitions and slow dynamics in thermotropic liquid crystals by determining the inherent structures of a family of one-component Gay-Berne model systems. This study throws light on the interplay between the orientational order and the translational order in the mesophases the systems exhibit. The onset of the growth of the orientational order in the parent phase is found to induce a translational order, resulting in a smectic-like layer in the underlying inherent structures. The inherent structures, surprisingly, never seem to sustain orientational order alone if the parent nematic phase is sandwiched between the high-temperature isotropic phase and the low-temperature smectic phase. The Arrhenius temperature dependence of the orientational relaxation time breaks down near the I-N transition and this breakdown is found to occur at a temperature below which the system explores increasingly deeper potential energy minima. There exists a remarkable similarity in the manner of exploration of the potential energy landscape between the Gay-Berne systems studied here and the well known Kob-Andersen binary mixture reported previously [Nature, 393, 554 (1998)]. In search of a dynamical signature of the coupling between orientational order and translational order, anisotropic translational diffusion in the nematic phase has been investigated in the Gay-Berne model systems as described in chapter 11. The translational diffusion coefficient parallel to the director D// is found to first increase and then decrease as the temperature drops through the nematic phase. This reversal occurs where the smectic order parameter of the underlying inherent structures becomes significant for the first time. The non-monotonic temperature behavior of D// can thus be viewed from an energy landscape analysis as a dynamical signature of the coupling between orientational and translational order at the microscopic level. Such a view is likely to form the foundation of a theoretical framework to explain the anisotropic translation diffusion. Chapter 12 investigates the validity of the Debye model of rotational diffusion near the I-N phase boundary with a molecular dynamics simulation study of a Gay-Berne model system for calamitic liquid crystals. The Debye model is found to break down near the I-N phase transition. The breakdown, unlike the one observed in supercooled molecular liquids where a jump diffusion model is often invoked, is attributed to the growth of orientational pair correlation. A mode-coupling theory analysis is provided in support of the explanation. Chapter 13 presents a molecular dynamics study of a binary mixture of prolate ellipsoids of revolution with different aspect ratios interacting with each other through a generalized Gay-Berne potential. Such a study allows to investigate directly the aspect ratio dependence of the dynamical behavior. In the concluding note, chapter 14 starts with a brief summary of the outcome of the thesis and ends up with suggestion of a few relevant problems that may prove worthwhile to be addressed in future.
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Roshi, Aleksander. "Quenched Random Disorder Studies In Liquid Crystal + Aerosil Dispersions." Link to electronic thesis, 2005. http://www.wpi.edu/Pubs/ETD/Available/etd-042705-123130/.

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Dissertation (Ph.D.) -- Worcester Polytechnic Institute.<br>Keywords: smectic-A to smectic-C; nematic to smectic-A; isotropic-nematic; phase transition; quenched random disorder; liquid crystal; gel structure; turbidity; gel dynamics; x-ray intensity fluctuation spectroscopy ( XIFS ); ac-calorimetry; x-ray diffraction Includes bibliographical references (p. 210-218).
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Matsuoka, Tatsuro, Keiji Yasuda, Shinobu Koda, and Hiroyasu Nomura. "On the frequency dependence of ultrasonically induced birefringence in isotropic phase of liquid crystal: 5CB (p-n-pentyl p'-cyanobiphenyl)." American Institute of Physics, 1999. http://hdl.handle.net/2237/7071.

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Kahl, Philipp. "Identification of long-range solid-like correlations in liquids and role of the interaction fluid-substrate." Thesis, Le Mans, 2016. http://www.theses.fr/2016LEMA1002/document.

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Les liquides diffèrent des solides par une réponse retardée à la sollicitation en cisaillement; c’est-à-dire une absence d’élasticité de cisaillement et un comportement d'écoulement à basses fréquences (&lt;1 Hz). Ce postulat pourrait ne pas être vrai à toutes échelles. A l’échelle submillimétrique, les mesures viscoélastiques (VE) réalisées en améliorant l'interaction entre le liquide et le substrat, montrent qu’une élasticité basses-fréquences existe dans des liquides aussi variés que les polymères, les surfondus, les liquides à liaison H, ioniques ou van der Waals. Ce résultat implique que les molécules à l'état liquide ne seraient pas dynamiquement libres, mais élastiquement corrélées.En utilisant les propriétés biréfringentes des fluctuations prétransitionnelles qui coexistent dans la phase isotrope des cristaux liquides, nous montrons qu'il est possible de visualiser ces corrélations « cachées ». Dans des conditionssimilaires aux mesures VE, une biréfringence optique synchrone à la déformation est observée dans la phase isotrope à des fréquences aussi basses que 0.01 Hz et des températures éloignées de toute transition. Le comportement dela biréfringence basses-fréquences a des similitudes avec l'élasticité; elle est en phase avec la déformation à faibles amplitudes de déformation, puis en phase avec le taux de déformation à plus grandes amplitudes. La biréfringence basses- fréquences est forte, sans défaut et réversible. Elle indique un ordre à longue portée. La synchronisation de la réponse à la sollicitation en fréquence et l’état ordonné qu’elle produit ne sont pas compatibles avec un état liquide isotrope mais montrent qu’il s’agit d’un état élastique soumis à déformation (entropie élastique)<br>Liquids differ from solids by a delayed response to a shear mechanical solicitation; i.e. they have no shearelasticity and exhibit a flow behaviour at low frequency (&lt;1 Hz). This postulate might be not verified at thesub-millimeter scale. By optimizing the measurement in particular by improving the liquid/substrate interactions (wetting), a low frequency shear elasticity has been found in liquids including molten polymers, glass-formers, H-bond polar, ionic or van der Waals liquids. This result implies that molecules in the liquid state may not be dynamically free but weaklyelastically correlated. Using the birefringent properties of the pretransitional fluctuations coexisting in the isotropic phase of liquid crystals, we show that it is possible to visualize these “hidden” shear-elastic correlations. We detect a synchronized birefringent optical response in the isotropic phase that is observable at frequencies as low as 0.01 Hz and at temperatures far away from anyphase transition. The low-frequency birefringence exhibits a strain dependence similar to the low frequency elasticity: An optical signal that is in-phase with the strain at low strain amplitudes and in-phase with the strain-rate at larger strain amplitudes. The birefringent response is strong, defect-free, reversible and points out a collective response. This long-range ordering rules out the condition of an isotropic liquid and its synchronized response supports the existenceof long-range elastic (solid-like) correlations. In the light of this, the strain dependence of the harmonic birefringent signal and the shear elasticity may correspond to an entropy-driven transition
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Khanal, Kiran. "Liquid-Crystalline Ordering in Semiflexible Polymer Melts and Blends: A Monte Carlo Simulation Study." University of Akron / OhioLINK, 2013. http://rave.ohiolink.edu/etdc/view?acc_num=akron1373901748.

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Fernandes, Paulo Ricardo Garcia. "Birrefringência induzida por movimento de matéria em mesofases liotrópicas na fase isotrópica." Universidade de São Paulo, 1990. http://www.teses.usp.br/teses/disponiveis/43/43133/tde-16052014-113345/.

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Com uma mistura de laurato de potássio, decanol e agua, determina-se a birrefringência induzida, na fase isotrópica, por gradientes de velocidade, no interior da amostra. Os movimentos são provocados através de vibrações periódicas nas paredes do porta amostras. O tempo de relaxação, da estrutura de rolos, e determinado experimental e teoricamente. É determinado, também, o parâmetro T AST (temperatura em torno da temperatura de transição), ate então desconhecido, em cristais líquidos liotrópicos. Como uma provável aplicação pratica, e proposta a confecção de dispositivos sensíveis a vibrações.<br>With a mixture of the Potassium Laurate, Decanol and water, the birefringence induced by gradient of the velocity, in the isotropic phase, is determinated. The movement are provocated through periodic vibrations of the superface of the sample holder. The relaxation time of the roll structure is determinated experimental an theorically. The temperature T* (temperature around the transition temperature), well-known in thermotropic liquid crystals, is determinated in liotropic liquid crystals. The confection of the sensible vibration dispositive is proposed.
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Books on the topic "Isotropic phase of liquid crystals"

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Martellucci, S., and A. N. Chester, eds. Phase Transitions in Liquid Crystals. Springer US, 1992. http://dx.doi.org/10.1007/978-1-4684-9151-7.

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Collings, Peter J. Liquid crystals: Nature's delicate phase of matter. Hilger, 1990.

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Liquid crystals: Nature's delicate phase of matter. 2nd ed. Princeton University Press, 2002.

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Liquid crystals: Nature's delicate phase of matter. Princeton University Press, 1990.

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Jacques, Prost, ed. The physics of liquid crystals. 2nd ed. Clarendon Press, 1995.

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Gennes, Pierre Gilles de. The physics of liquid crystals. 2nd ed. Clarendon Press, 1993.

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Nixon, Andrew John. The influence of fat crystals on drop coalescence and phase inversion of liquid-liquid food dispersions. University of Birmingham, 2000.

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Popa-Nita, Vlad. Phase transitions: Applications to liquid crystals, organic electronic, and optoelectronic fields, 2006. Research Signpost, 2006.

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Longa, Lech. Models of high-temperature liquid crystalline phases and of the related phase transitions¹. Instytut Fizyki Jądrowej, 1989.

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Phase Transitions in Liquid Crystals. Springer US, 1992.

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Book chapters on the topic "Isotropic phase of liquid crystals"

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Vanweert, F., and W. Van Dael. "Optical Activity in the Isotropic and Blue Phases of a Chiral Liquid Crystal." In Phase Transitions in Soft Condensed Matter. Springer US, 1989. http://dx.doi.org/10.1007/978-1-4613-0551-4_9.

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Evangelista, Luiz R., and M. Simões. "A Possible Field-Theoretical Model for the Nematic-Isotropic Phase Transition in Liquid Crystals." In Applications of Statistical and Field Theory Methods to Condensed Matter. Springer US, 1990. http://dx.doi.org/10.1007/978-1-4684-5763-6_10.

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Kuznetsov, F. A., and V. N. Demin. "Liquid-Phase Electroepitaxy." In Growth of Crystals. Springer US, 1991. http://dx.doi.org/10.1007/978-1-4615-3662-8_7.

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Demus, D. "Phase Types, Structures and Chemistry of Liquid Crystals." In Liquid Crystals. Steinkopff, 1994. http://dx.doi.org/10.1007/978-3-662-08393-2_1.

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Takezoe, Hideo, and Alexey Eremin. "Phase Structures." In Bent-Shaped Liquid Crystals. CRC Press, 2017. http://dx.doi.org/10.1201/9781315372723-3.

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Makarov, Vladimir A., Kirill S. Grigoriev, Nikolai A. Panov, Olga G. Kosareva, and Georgy M. Shishkov. "Polarization Singularities Nucleation in the Self-focusing of an Elliptically Polarized Laser Beam in Kerr Medium and Isotropic Phase of Nematic Liquid Crystal." In Springer Series in Chemical Physics. Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-05974-3_1.

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Severing, Kirsten, and Kay Saalwächter. "Phase Biaxiality in Nematic Liquid Crystals." In Thermotropic Liquid Crystals. Springer Netherlands, 2007. http://dx.doi.org/10.1007/1-4020-5354-1_5.

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Gray, Derek G. "Phase Separation of Polymeric Liquid Crystals Based on Cellulose." In Polymeric Liquid Crystals. Springer US, 1985. http://dx.doi.org/10.1007/978-1-4899-2299-1_23.

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Blinov, Lev M. "Phase Transitions." In Structure and Properties of Liquid Crystals. Springer Netherlands, 2010. http://dx.doi.org/10.1007/978-90-481-8829-1_6.

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Givargizov, E. I. "Growth of Whiskers from the Liquid Phase." In Highly Anisotropic Crystals. Springer Netherlands, 1987. http://dx.doi.org/10.1007/978-94-009-3709-3_3.

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Conference papers on the topic "Isotropic phase of liquid crystals"

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Drozd-Rzoska, Aleksandra, Sylwester J. Rzoska, and Jerzy Ziolo. "Critical behavior of dielectric permittivity and nonlinear dielectric effect in the isotropic phase of nematogens." In Liquid Crystals, edited by Jolanta Rutkowska, Stanislaw J. Klosowicz, Jerzy Zielinski, and Jozef Zmija. SPIE, 1998. http://dx.doi.org/10.1117/12.299973.

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Urban, Stanislaw, B. Gestblom, and Roman S. Dabrowski. "Separation of two main dielectric relaxation processes in the nematic and isotropic phase of 6BAP(F) (1-[4-(hexylbicyclo[2,2,2]octyl]-2-(3-fluoro-4- methoxyphenyl)ethane)." In Liquid Crystals, edited by Jolanta Rutkowska, Stanislaw J. Klosowicz, Jerzy Zielinski, and Jozef Zmija. SPIE, 1998. http://dx.doi.org/10.1117/12.299971.

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Jadzyn, Jan, Christian Legrand, B. Zywucki, Grzegorz Czechowski, and Roman S. Dabrowski. "Dielectric relaxation in isotropic phase of mesomorphic n-TPEB's." In Liquid and Solid State Crystals: Physics, Technology, and Applications, edited by Jozef Zmija. SPIE, 1993. http://dx.doi.org/10.1117/12.156978.

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Palto, S. P., T. Sergan, Georges E. Durand, C. Germain, J. Malthete, and A. Moradpour. "Photoinduction of nematic order in isotropic phase." In International Liquid Crystal Workshop: Surface Phenomena, edited by Evgenij Rumtsev and Maxim G. Tomilin. SPIE, 1996. http://dx.doi.org/10.1117/12.230636.

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Stankus, John J., Renato Torre, Scott R. Greenfield, A. Sengupta, and Michael D. Fayer. "Ultrafast dynamics of nematic liquid crystals in the isotropic phase." In OE/LASE'93: Optics, Electro-Optics, & Laser Applications in Science& Engineering, edited by Timothy R. Gosnell, Antoinette J. Taylor, Keith A. Nelson, and Michael C. Downer. SPIE, 1993. http://dx.doi.org/10.1117/12.147059.

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Sasaki, Takeo. "Photorefractive effect of the isotropic phase of polymer liquid crystals." In SPIE's International Symposium on Optical Science, Engineering, and Instrumentation, edited by Stephen Ducharme, David H. Dunlap, and Robert A. Norwood. SPIE, 1999. http://dx.doi.org/10.1117/12.363908.

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Wilk, Dariusz, Marian Cieslak, and Adam Drzymala. "Phase transition between nematic and isotropic liquid PCB crystal registered by an acoustic field." In XIII International Conference on Liquid Crystals: Chemistry, Physics, and Applications, edited by Stanislaw J. Klosowicz, Jolanta Rutkowska, Jerzy Zielinski, and Jozef Zmija. SPIE, 2000. http://dx.doi.org/10.1117/12.385689.

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Ziolo, Jerzy, Aleksandra Drozd-Rzoska, and Sylwester J. Rzoska. "Influence of the orientation mechanism on the nonlinear dielectric effect in the isotropic phase of nematogens." In Liquid and Solid State Crystals: Physics, Technology, and Applications, edited by Jozef Zmija. SPIE, 1993. http://dx.doi.org/10.1117/12.156979.

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Nastishin, Yu A., and Ivan I. Smalyukh. "Surface influence on the optical properties of the isotropic phase of a chiral liquid crystal." In International Conference on Nonlinear Optics of Liquid and Photorefractive Crystals, edited by Gertruda V. Klimusheva. SPIE, 1998. http://dx.doi.org/10.1117/12.323698.

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Costache, Florenta, Martin Blasl, and Kirstin Bornhorst. "Polarization independent electro-optical waveguides with liquid crystals in isotropic phase." In SPIE OPTO, edited by Jean-Emmanuel Broquin and Gualtiero Nunzi Conti. SPIE, 2015. http://dx.doi.org/10.1117/12.2079209.

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Reports on the topic "Isotropic phase of liquid crystals"

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Arias, Eduardo, Ivana Moggio, and Ronald Ziolo. Liquid Crystals of Dendron-Like Pt Complexes Processable Into Nanofilms Dendrimers. Phase 2. Cholesteric Liquid Crystal Glass Platinum Acetylides. Defense Technical Information Center, 2014. http://dx.doi.org/10.21236/ada619975.

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