2006
DOI: 10.1039/b605253c
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Encoding calamitic mesomorphism in thermotropic lanthanidomesogens

Abstract: Peripheral cyanobiphenyl dendrimers impose a microphase organization compatible with smectic mesomorphism, in which the bulky nine-coordinate lanthanide core is located between the decoupled mesogenic sublayers made up of parallel cyanobiphenyl groups.The design of thermotropic metallomesogens (metal-containing liquid crystals) 1 follows similar rules as those applied for organic compounds, and a common strategy consists of designing anisometric molecules possessing at least two incompatible parts, which are s… Show more

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Cited by 23 publications
(21 citation statements)
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References 16 publications
(20 reference statements)
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“…6b,c Consequently, the low melting temperatures T m evidenced for polycatenar and dendrimeric units can be assigned to the large entropic gain accompanying the decorrelation of the divergent flexible chains. 7 This concept is well illustrated by the connection of the dendrimeric synthon R 0 to bulky fullerene 8 or of synthon R 1 to lanthanide complexes (Ln is a trivalent 4f-block ion), 9 which induces the formation of stable thermotropic smectic A mesophases (Scheme 1). The layered organization in the mesophase of these dendrimers has been attributed to attractive enthalpic intermolecular interactions operating between the terminal cyanobiphenyl groups, which are optimized for smectic arrangements.…”
mentioning
confidence: 99%
“…6b,c Consequently, the low melting temperatures T m evidenced for polycatenar and dendrimeric units can be assigned to the large entropic gain accompanying the decorrelation of the divergent flexible chains. 7 This concept is well illustrated by the connection of the dendrimeric synthon R 0 to bulky fullerene 8 or of synthon R 1 to lanthanide complexes (Ln is a trivalent 4f-block ion), 9 which induces the formation of stable thermotropic smectic A mesophases (Scheme 1). The layered organization in the mesophase of these dendrimers has been attributed to attractive enthalpic intermolecular interactions operating between the terminal cyanobiphenyl groups, which are optimized for smectic arrangements.…”
mentioning
confidence: 99%
“…The diffractogram collected at 120 °C for [Y 2 ( L6 )(hfac) 6 ], taken as a representative example, showed two sharp small‐angle reflections in the ratio 1:2, which was characteristic of 1D lamellar ordering (the reflections were indexed with the 001 and 002 Miller indices), and the position of which gave a weakly temperature‐dependent periodicity of d = 105 Å. This periodicity in [Y 2 ( L6 )(hfac) 6 ] is shorter (i) than the total length of L6 in its extended conformation (estimated to be about 130 Å; see Figure S26 in the Supporting Information) and (ii) than the periodicity previously reported for the SmA phases ( d ≈ 120 Å) produced by the related mononuclear dendritic complexes [Ln 2 ( L9 )(NO 3 ) 6 ] and [Ln 2 ( L10 )(NO 3 ) 6 ] (see Figure S26) 15i15j …”
Section: Resultsmentioning
confidence: 56%
“…Alkylation of intermediate 11 with 15 gave the target ligand L5 , whereas esterification with 16 15i yielded L6 (Scheme and Appendix 1 in the Supporting Information).…”
Section: Resultsmentioning
confidence: 99%
“…This observation has considerable (and negative) consequences for the development of potential correlations between solution‐based thermodynamics and our original interpretation of intermolecular interactions occurring in the mesophases, whereby no solvent molecule is present. Based on the latter experiments, dichloromethane should be preferred over chloroform for recording parameters that are amenable to being used in potentially rationalizing cohesion in thermotropic lanthanidomesogens,6d,6e but there is no fundamental justification for considering dichloromethane itself as an innocent solvent. The crucial effect of solvation in the formation of lanthanide complexes and related aggregates in chloroform is further confirmed by the enthalpic and entropic contributions measured for Equilibria (5) and (6) (Table 2), which imply entropically driven processes only compatible with the two‐step desolvation model first introduced by Choppin 26…”
Section: Resultsmentioning
confidence: 99%