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A nematic gap in mixtures of smectics A1 and Ad

K. Czupryński, R. Dabrowski, J. Baran, A. Żywociński, J. Przedmojski

To cite this version:

K. Czupryński, R. Dabrowski, J. Baran, A. Żywociński, J. Przedmojski. A nematic gap in mixtures of smectics A1 and Ad. Journal de Physique, 1986, 47 (9), pp.1577-1585.

�10.1051/jphys:019860047090157700�. �jpa-00210357�

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A nematic gap in mixtures of smectics A1 and Ad (*)

K. Czupry0144ski, R. Dabrowski, J. Baran, A. 017Bywoci0144ski (+) and J. Przedmojski (+ +)

Military Technical Academy, 00-908 Warsaw, Poland

(+) Institute of Physical Chemistry of the Polish Academy of Sciences, 01-224 Warsaw, Poland (++) Institute of Physics, Warsaw Technical University, 00-662 Warsaw, Poland

(Reçu le 7 janvier 1986, révisé le 30 avril 1986, accepte le 5 mai 1986)

Résumé.

2014

Des études de l’influence du rapport

r

des épaisseurs des couches smectiques des composants d’un mélange binaire

sur

l’allure du diagramme de phase ont été effectuées. Les mélanges de 80CB (smectique Ad) et

d’un des composés de la série homologue des 5-n-alkyl-2-(4-isothiocyanatophenylo) dioxane-1,3 (DBT-smectiques A1) ont été pris

comme

exemples. Quand

r

augmente la stabilité de la phase smectique

en

mélange diminue et

pour r ~ 1,4

on

observe

un

intervalle nématique séparant les régions des smectiques A1 et Ad. Pour le système

binaire particulier 80CB-4DBT on

a

examiné les densités, les viscosités et les données de la diffusion des rayons X

en

fonction de la composition et température. Enfin les enthalpies des transitions de phase ont été mesurées. Le nema-

tique séparant les smectiques présente une viscosité et structure interne caractéristiques des nématiques typiques.

Le volume molaire du système binaire dépasse ceux des composants; l’excès est maximal pour des concentrations

en

80CB inférieures à 0,2.

Abstract 2014 The effect is tested of the smectic layer spacing ratio, r, on the phase diagram for the binary systems consisting of 80CB (smectic Ad) and

one

of the twelve compounds of the 5-n-alkyl-2-(4’-isothiocyanatophenyl)

dioxane-1,3 homologous series (DBT compounds-smectics A1) has been studied The stability of the smectic

phase in the mixture decreases with increasing r, and for r ~ 1.4

a

nematic gap separating the smectics A1 and Ad is

observed The density, viscosity and scattering of X-rays

as a

function of temperature are measured and the enthalpy of the phase transitions is determined for the binary system 80CB-4DBT. The nematic phase reveals in

the nematic gap

a

viscosity and structure characteristic for typical nematics. The binary system increases its molar volume

as a

result of mixing and assumes

a

maximum in the concentration range x8OCB 0.2.

Classification Physics Abstracts

61.30E - 74.70M

1. Introduction.

The induction of a smectic A phase in mixtures of

suitably selected nematic compounds is a well

known phenomenon, see e.g. [1-7]. If one or two com-

ponents of the mixture have a smectic A phase in the

pure state, the smectic phase may be enhanced in the mixture. However, an opposite behaviour is also

possible. In a mixture consisting of two smectic A compounds, a nematic phase is induced [8], or the

nematic phase is enhanced if the mixture is composed

of compounds showing the nematic and smectic

phases. Next we can observe that the smectic phases

of both compounds are separated by a nematic phase.

Oh [9] and Holden et ale [10] as well as Engelen

(*) This work

was

presented at the 6th Liquid Crystal Conference of Socialist Countries, 26-30 August 1985, Halle,

GDR.

et al. [11] have observed a nematic gap between the induced smectic A phase and the smectic A phase of the

pure component. In this case the concentration range in which the nematic phase occurs is narrow. For the

first time we observed the nematic gap separating two

smectic A regions without enhancement of the smec-

tic A phase in another concentration range in mixtures

consisting of alkylcyclohexylbenzoic acid esters [12].

In this case the observed nematic gap occurs in a wide range of concentrations. The first component - an

ester with an isothiocyanate group or iodine atom in the terminal position of the molecule

-

is a mono-

layered smectic A (A, type), and the second compo- nent

-

an ester with cyano or nitro group in the ter- minal position

-

is partially a double-layered smec-

tic A (Ad type).

Next, we observed the nematic gap in binary mix-

tures made up of smectic esters whose molecules have the same polar group (cyano group), in the terminal

Article published online by EDP Sciences and available at http://dx.doi.org/10.1051/jphys:019860047090157700

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1578

positions, but one ester is a smectic Al and the other

one a smectic Ad [13]. Recently we have also observed such a behaviour in mixtures composed of esters and pyrimidines having a cyano group in the terminal

position [14].

The pairs of compounds in which the nematic gap

separating the smectic regions was observed hitherto reveal high melting points. Therefore these pairs are

not a convenient choice for more exhaustive investi-

gations of their physical properties. We have found compounds which are more convenient for this pur- pose. One of the components of all the mixtures tested in the present work is a compound selected from the 2-[4’-isothiocyanatophenyl]-5-alkyldioxane-1,3 homo- logous series (referred to as compounds DBT). The compounds from this series have a smectic Al phase

and their spacing is almost equal to the length of the

molecule. They have an advantageous property con- sisting in that the members with 4 to 12 carbon atoms in the alkyl tail have only one smectic phase which is enantiotropic. The clearing points of these com- pounds lie in the range of 70-80 OC and their melting points between 30 and 60 OC [15]. 4-octyloxy-4-cyano- biphenyl was always used as the second component of the tested mixtures. This compound is a partially bilayer smectic Ad with a spacing of 3.2 nm and a ratio

of the smectic layer spacing to the length of the mole-

cule equal to 1.37.

In the present work it is shown how the character of the phase diagram changes with the smectic layer

spacing ratio of the components making up the mix- ture. Next, the variations of density, viscosity and enthalpy of the N - I and SA --+ N phase transitions with mixture composition are described for the binary

4DBT-80CB system by way of example. To explain

the changes taking place in the internal structure of the

mesophase, X-ray studies of this binary system have also been carried out.

2. Experimental.

All the compounds used in the present work have been prepared in our laboratory. The DBT compounds

have been synthesized and purified as described in [15] ; the 80CB compounds were prepared according

to the procedure described by Gray [16]. The phase

transition temperatures characteristic of the com-

pounds used in the present tests are summarized in table I.

In the table the lengths (I) of the molecules and the smectic layer spacings (d) are also given.

The smectic layer spacings were measured by a

standard method consisting in recording on a film the small-angle diffraction of X-ray beams by the liquid

thin glass capillary, heated to the isotropisation tem- perature and subsequently cooled to the measuring temperature in a 0.85 T magnetic held.

The length of the DBT molecules was calculated

making use of the results of Hartung et al. [18] obtained

from X-ray investigations of the 5-alkyl-2-(4’-bromo-

Table I.

-

The structural formulae, phase transition temperatures, lengths of molecules (1) and smectic layer

spacing (d) for compounds used for preparing the binary mixtures :

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phenyl)dioxane-1,3 molecule. The length of the alkyldioxylphenyl radical was taken according to the

measurements of the authors quoted, while the NCS group was assumed to be linear and 0.434 nm in

length. In the calculations, account was taken of the

Van der Waals radii of the terminal atoms.

The phase transition temperatures were measured both in the heating and cooling cycles. For this pur- pose a heated stage VEB Analytic Dresden polariza-

tion microscope was used The points of the phase diagram were determined by preparing separately weighed out portions for every mixture composition

to be tested In order to homogenize the mixture sample, the portions of the components weighed on

an analytical balance were heated together to the isotropization temperature and mixed accurately.

The measurements of density versus temperature

were carried out according to procedures described previously [19, 20]. The other type of dilatometer used in this work consists of a 7 cm 3 volume connected at the bottom with a capillary 0.5 mm in diameter, 35 cm long, and at the top with a teflon needle valve. At the bottom of the vessel and of the capillary, about

2 + 4 cm 3 of degassed mercury is placed The dilato-

meter was then filled with degassed liquid crystal

under vacuum. The capillary was connected to an

external manometer allowing a constant pressure to be

kept during the measurements. The dilatometer was immersed in a circulating bath thermostat containing

701 of water and stable to ± 0.2 mK. The temperature

was determined with a Tinsley Pt resistance thermo- meter and the heights of a mercury meniscus were

measured with the aid of a Wild cathetometer. The absolute volume of the dilatometer could differ in individual runs by less than 0.001 cm’ owing to the use

of a Teflon valve, thus the accuracy of the density

measurements is about 0.03 %. The determined spe- cific density of the pure compounds (4DBT and 80CB)

and of their mixtures allowed us to calculate the molar

excess volumes of mixing defined as :

where : M80CB and V8ocB, and M4DHT and y4DBT are

the molar weights and volumes of pure 80CB and 4DBT. The viscosities of the pure compounds and their

mixtures were determined by means of a viscosime-

ter with a capillary diameter of 1 mm. The values of

viscosity were found by comparing with those of the standard oil (in our case p2ooc

=

0.8943; f/2ooC = 19.00 mPa. s).

The phase transition enthalpy was measured by

means of a Unipan 600 microcalorimeter with a DSC

adapter. The values of enthalpy were read directly

off the calorimeter integration curves after prelimi-

nary calibration by using standards (In of 99.999 % purity, Sn of 99.999 % purity).

3. Results.

3.1 EFFECT OF THE SMECTIC LAYER SPACING RATIO ON THE CHARACTER OF THE PHASE DIAGRAMS OF

80CB-nDBT BINARY MIXTURES. - In figures la-

1 d, 2a-2d and 3a-3b phase diagrams of 80CB-nDBT

binary mixtures are presented, where n varies successi-

vely from 12 to 2 in the order of the increasing smectic layer spacing ratio, r

=

dSOCB/ dnDBT. The latter assu- mes the lowest value of 1.08 for the pair 80CB-12DBT

and the highest one of 2.09 for the pair 80CB-2DBT.

The first pair characterized by the smectic layer spac-

ing ratio close to unity has N - S and I

-

S phase

transition temperatures lying close to the straight line connecting the phase transition points of the pure components. In the case of the next pair, 80CB- 10DBT, with a larger r

=

1.22, we observe a minimum of the thermal stability of the smectic phase (Fig. 1 b).

This minimum deepens for the successive pairs and it is

most pronounced for the 80CB-8DBT pair (Fig. 1 d)

whose r is 1.36. The latter is the last pair in this series for which the smectic regions A, and Ad are conti-

nuous. For the next pair, 80CB-7DBT (r

=

1.46) the continuity of the smectic regions At and Ad is interrupt-

ed (Fig. 2a). The smectic phase decays in the middle of the concentration range and is replaced by the

Fig. 1.

-

The influence of the smectic layer spacing ratio

on the phase diagram. Bicomponent systems with lowering stability of smectic A phase. The phase transitions are

denoted by : 0 - melting point, 0 - smectic-isotropic transition, 0 - nematic-isotropic transition, + - smectic-

nematic transition.

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1580

Fig. 2.

-

The influence of the smectic layer spacing ratio

on the phase diagram. Bicomponent systems with

a

nematic gap.

Fig. 3.

-

The influence of the smectic layer spacing ratio (r)

on the phase diagram. Bicomponent systems with nematic gap and high

r.

nematic phase. The observed nematic gap is immedia-

tely wide, it appears in the concentration interval of 0.4 to 0.75 molar fraction of 80CB. For the successive

pairs of compounds with increasing r, no further great changes are observed in the diagrams, however, the

nematic gap becomes wider, especially on the side of 80CB excess. For the 4DBT-80CB mixture the nematic gap is observed in the concentration interval of 0.3 to 0.9 molar fraction of 80CB. Besides. the smectic Ad region has a parabolic shape which makes

it possible to observe the reentrant nematic phase, in a

limited range of concentrations. Such a shape of the

SAd phase border is characteristic of 80CB [21 ] and

also of other smectics Ad [13,14]. On the side of 4DBT

excess we observe (Fig. 2d) an interesting extension

of the temperature range in which the smectic and nematic phases coexist in equilibrium. The tempera-

ture difference between the point at which the smectic phase appears and that at which the nematic phase disappears amounts to 5 deg in the case of this pair.

This phenomenon is observed on the right-hand side of

the triple point at the concentration range of 0.1- 0.25 80CB molar fraction. Among other interesting changes observed in the phase diagrams is the shift of the triple point I, SA, N towards greater nDBT con- centrations in the mixture accompanied by an increase

of r. As soon as the smectic phase stability minimum

appears, the triple point shifts fairly rapidly from the

molar fraction value of 0.32 for 80CB-12DBT pair to

0.2 for the 80CB-IODBT one; further more it has almost constant values. The next greater shift of the

triple point to the 80CB molar fraction value of 0.12 is observed for the pair 80CB-7DBT, which is the first to reveal a nematic gap. The solidus curves (solubility

curves of the solid phase in the mesophase) of all the

tested 80CB-nDBT pairs agrees with the theoretical CSL equation, fairly well and this equation is in parti- cularly good agreement with the section of the curve from the eutectic point to pure 80CB. This proves that nDBT in the solid phase has no solubility in 80CB.

The clearing points show minima in all diagrams : the

smallest for the 80CB-12DBT pair and the deepest

for the 80CB-4DBT one. It is difficult to discuss at

present the nature of this minimum, since the position

of the N - I virtual phase transition temperature is

not known for the DBT series.

It is interesting to note that the nematic gap does not decrease when r approaches to the value of 2.

Hence the DBT molecules cannot be arranged in pairs of parallel or antiparallel orientation between the pairs of 80CB molecules, even if from the geome- trical point of view it would seem that such an arran-

gement is privileged, as is the case with 3DBT or 2DBT.

The 80CB-4DBT system is characterized by a wide

nematic gap and also shows the greatest number of various specific properties; for these reasons it was

chosen by us for more exhaustive testing. For this system we measured the density, viscosity, phase tran-

sition enthalpies and studied the scattering of X-rays as

a function of composition so as to obtain as much

information as possible about the properties and

internal structure of the nematic phase occurring

between the smectic regions A, and Ad.

3.2 VARIATION OF THE DENSITY OF THE 80CB-3DBT

MIXTURES WITH TEMPERATURE AND COMPOSITION.

-

In figure 4 the results are presented as plots P(t)x=const

of 80CB and 4DBT, and of their binary mixtures

carried out in the temperature range 50-80 OC. In table II the molar volumes of the pure compounds

and their binary mixtures at selected temperatures

are summarized

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Table II.

-

Interpolated molar volumes (V) of 4DBT (Mrool

=

277.388 g mol-I) and 80CB (Mmol

=

257.440

g mot’*)./br chosen temperatures.

°

Fig. 4.

-

Densities of the system 4DBT-80CB

as a

function of temperature.

At most temperatures the mixture is in a phase

different from those of its components. Only at 82 OC

and above, where the pure compounds and their

mixtures are in the isotropic phase, one can assume

that :

where VE is an excess quantity representing directly

the deviation of the tested solution from the ideal behaviour. The densities of the pure 80CB and 3DBT

compounds vary with temperature in a somewhat different way from those of their binary mixtures.

Apart from the neighbourhood of the phase tran-

sition point the density varies with temperature according to the general linear relation :

However, the thermal expansion coefficients a, sum-

marized in table III, are different at different concen-

trations. In the pure isotropic phases of 80CB and 4DBT, values higher than in the smectic phase are

observed This is normal, since the smectic phase

resists compression. For comparison, in mixtures with 0.425 and 0.75 molar fractions of 80CB the thermal

expansion coefficient a is smaller in the isotropic phase than in the nematic phase (absolute value).

This might indicate that the lowering of temperature produces greater changes of the internal structure of the liquid in the nematic phase than in the isotropic phase.

In pure 4DBT the transition from the isotropic

to the smectic phase is manifested by a significant change of density (Fig. 4), the observed change of the

molar volume dY for the phase transition SAt -+ I

in this compound being 2.8 cm3 . mole-1. This volume

change and the enthalpic effect discussed further in the text indicate that the transition is strongly of the

first order. An even greater change of the molar volume of 3.2 cm3 . mole - ’ accompanies the transition from the smectic to the isotropic phase in the mixture with a 0.175 molar fraction of 80CB. Here, however,

there is no direct SAt -+ I transition, but the transition

proceeds indirectly via the nematic phase : SAt

-+

N

and N - I. The changes of molar volume for the

latter transitions cannot be precisely determined in

view of the close vicinity of these transitions.

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1582

Table III.

-

Values of the thermal expansion coefficients a, the constant po and molar volume change A V of phase

transition N -+ I or SA -+ I of pure 4DBT and 80CB and their mixtures.

The SA,, --+ N phase transition in pure 80CB is not manifested by a change of the molar volume or of the coefficient a, whereas the N - I phase transition is

accompanied by a moderate change of volume

AV

=

1.3 cm3.mole-t. Our result for pure 80CB differs from the observation on 60CB-80CB mixture

by Cladis et al. [21]. They have found that l/p(1) changes its slope at the SA -+ N transition.

In the remaining binary mixtures tested (XSOCB

=

0.425, 0.75 and 0.9) which reveal only one phase tran-

sition in the region of the mesophase flU - I) the

transition from the nematic to the isotropic phase is accompanied by an increase of molar volume equal to

or close to that observed in pure 80CB.

The density of the tested mixtures changes with their composition, the greatest changes being observed

at the limits of the binary system. These changes are

illustrated in figure 5 where the molar volumes of

mixing YS are presented as a function of temperature and composition. The binary system 80CB-4DBT reveals a distinct increase of molar volume as a result of mixing except for the composition X SOCB

=

0.95.

For the latter composition the molar volume decreases

(YS assumes a negative value) as a result of mixing.

The greatest changes of the mixing volume YS or the greatest changes of density are observed at concen-

trations of 80CB in the mixture below a molar frac- tion of 0.2. Thus introduction of 80CB into 4DBT

produces a strong increase of the molar volume. In the case of induced smectic phase the depression of the

Fig. 5.

-

Molar volume of isothermal mixing of the system 4DBT-80CB

as a

function of temperature.

molar volume achieves its maximum at approxima-

tely equimolar concentrations of the components [7].

ence the phenomenon of the nematic gap in smectics is not directly reverse to that of smectic phase induc-

tion observed in nematics. Probably the mechanisms

of intermolecular reaction are in both phenomena

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not only reverse but also completely different. This is also confirmed by the high value of YE observed in the isotropic phase. The maximum molar mixing volume

of 80CB and 4DBT in the isotropic phase is

3.2 cm3 . mole - 1 and is indeed higher than the volume

contraction of the isotropic phase of the mixture in

which the smectic phase is induced For instance, it reaches the value of about - 0.5 cm3 mole-1 for the

4-ethyl-4’ pentylazoxybenzene-PCB binary system [7].

If the isotropic liquid is formed from compounds in the

smectic phase, the observed change of volume is of

course still higher and for the tested system 80CB- 4DBT, V’

=

4.98 cm3 . .mole-1 (Fig. 5). In the latter binary system, the formation of the nematic from the smectic phase is accompanied by an increase of the

molar volume of V’

=

3 CM3 mole -1. This value is similar (considering its absolute value) to the observed decrease of molar volume accompanying the formation of the smectic from the nematic phase in the 4-ethyl-4’- pentyl-azoxybenzene-PCB system (VS = - 2.5cm3.

mole -1) [7].

3.3 VARIATION OF THE VISCOSITY OF 80CB-4DBT

MIXTURES WITH TEMPERATURE AND COMPOSITION.

-

The viscosities of mixtures in the isotropic and nematic phases vary with temperature according to the expo- nential equation :

The activation energy A of mixtures in the nematic

phase is lower than that of pure 80CB. The values of

A for mixtures containing 0.425, 0.75, 0.9 and 1.0 molar fractions of 80CB are 0.37 eV, 0.37 eV, 0.43 eV and 0.48 eV, respectively.

The viscosities of nematic mixtures are much lower than that of pure 80CB in the nematic phase at the

same temperature. As far as the viscosity of 80CB-

4DBT mixtures varies in the isotropic phase propor-

tionally to concentration, it reaches in the nematic

a minimum for the concentration XSOCB

=

0.4. Hence

we can conclude that nematic mixtures with a compo- sition corresponding to the central part of the nematic gap reveal the lowest viscosity. The mixture with X80CB

=

0.425 has a viscosity of 30.5 and 49.5 mPa. s at 30 and 20 OC, respectively. These values are only slightly higher than the viscosities of 4-alkyl-4’-cyano- biphenyls and the same as those of 5-alkyl-2-(4’- cyanophenyl)pyrimidines [22].

3.4 DSC MEASUREMENTS.

-

Figures 6a and 6b pre-

sent the variation of clearing enthalpy (AHs_j or AHN-I) and S- N phase transition enthalpy (AHs-N)

with concentration of 80CB-4DBT mixtures. The

clearing enthalpy of pure 4DBT is 4 kJ. mole - 1 and that of pure 80CB is smaller and amounts to 0.88 kJ . mole-1. The latter value is in fairly good

agreement with that given in the literature for this

compound (0.98 kJ.mole-’) [23]. The value of

AHS-N measured for our sample is 22 J . mole - 1 and is

smaller than that given by Cox (78 J. mole - 1) [23].

Fig. 6.

-

Enthalpies of transitions SA - I

or

N -+ I (a) and SA - N (b) of the system 4DBT-80CB.

The clearing enthalpy decreases rapidly to XSOCB

=

0.3 when 80CB is added to pure 4DBT, upon which it remains almost constant. In the concentration range XSOCB

=

0.3 to 0.95 the values. of enthalpy lie on a straight line with a small inclination (Fig. 6a). This

allows us to extrapolate this line to XSOCB

=

0 and to obtain the hypothetic enthalpy of the virtual transi- tion N - I in pure 4DBT. The clearing enthalpy

of the nematic phase in 4DBT found in this way is

AHN-I

=

0.3 kJ. .mole-1. Extrapolation towards pure 80CB yields the clearing enthalpy for this compound equal to 0.6 kJ . mole - 1. This enthalpy could possibly

be the clearing enthalpy of pure 80CB composed of

monomers since in the mixture with 4DBT the state

consisting of 80CB monomers is more privileged than

in pure 80CB. Particularly characteristic are the

changes of enthalpy of the SA -+ N phase transition

with concentration of the 80CB-4DBT mixture

(Fig. 6b). The enthalpy of the SA,, -+ N phase transi-

tion decreases rapidly to zero when 4DBT is added to pure 80CB (AHS-N

=

0 at jCgocB

=

0.96). On the opposite side of the diagram, where 80CB is added to the pure 4DBT, the enthalpy of the SAt -+ N phase

transition initially increases, and then decreases

rapidly to zero (AHS-N

=

0 at XSOCB

=

0.22). In the vicinity of the nematic gap the S -+ N phase transi-

tion becomes a transition of the second kind. This is

probably a general feature of systems in which a nematic gap is observed between the smectic regions.

In a similar way it was ascertained that the enthalpy

of mixtures of two smectics A1 changes [8].

3.5 X-RAY DIFFRACTION.

-

X-ray photographs of

all the tested samples of the 80CB-4DBT mixture

reveal the presence of only one internal reflection in

the form of non-split spots distributed symmetrically

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1584

with respect to the initial beam. The variation of the smectic (or quasi-smectic in case of nematic phase)

order spacing obtained from that reflexion is shown in figure 7. In the case of low concentrations of 80CB in the mixture it is approximately proportional to the weighted mean lengths of the 80CB and 4DBT mole- cules, and for higher 80CB concentrations

-

to the

weighted mean lengths of the 80CB dimer and 4DBT molecule. The internal reflexion which is observed as a sharp spot in the cases of the pure com-

pounds becomes diffuse, in the region of the nematic gap. The X-ray photographs obtained for mixtures

of the concentration XSOCB

=

0.425 and 0.75 are typi-

cal for poorly ordered nematics which have an ordi- nary nematic phase with small short correlation length

of smectic-like ordering.

Our X-ray picture of the nematic phase existing

between the two smectic phases At and Ad is thus diffe-

rent from that obtained for the reentrant nematic

phase which also occurs between the SA1 and SAd phases. In the case of the reentrant phase we observe

the presence of two internal reflexes, due to X-ray scattering, of different dimensions : one characteristic for the A, phase and the other for the Ad one [24].

4. Conclusion.

The main factor decisive for the appearance of dis- continuities of the smectic regions in mixtures of

smectic A, and Ad is the difference in the spacings of

the smectic layers. The nematic gap is observed when the ratio of the smectic layer spacings in the compo-

nents of a mixture is >, 1.4. The nematic phase exist- ing in the central region of the nematic gap is a normal nematic phase and does not reveal the presence of

cybotactic smectic structures with molecular dimen- sions typical of the pure components; it also has a

viscosity which is typical of nematics. The difference in length of the alkyl chains is not essential for this behaviour either. The nematic gap is observed in the mixture of the pair of compounds 80CB-7DBT whose alkyl chains differ by only one methylene group. It

seems that the chemical structure and direction of the

dipole moment have some effect on the ability of the

smectic system to transform into a nematic one. The

Fig. 7.

-

Smectic ordering spacings in mixture 4DBT-

80CB

as

a function of mole fraction from X-ray diffraction (inner reflection).

nematic gap was so far observed in mixtures of com-

pounds which have a polar group in the terminal posi-

tion with compounds in which the dipole moment of

other polar groups in the molecule is in accordance with the direction of the dipole moment of the termi- nal group. In reference [14] it was found that, if the dipole moments are arranged in the molecule discor-

dantly, the nematic gap may not be observed even if the condition regarding the smectic layer spacing ratio

is fulfilled

In our opinion the phenomenon which has been described in the present work may be significant from

both the practical and theoretical points of view. It allows us to obtain nematics of relatively low viscosity

from smectics and shows how one can prevent the

formation of smectic phases in mixtures at low tem-

peratures. In this way the number of liquid crystalline

substances that may be used for preparing nematic

mixtures or smectic mixtures with a definite nematic interval is increased

Besides the results obtained lead us to the conclu- sion that when identifying smectic phases by the misci- bility method the standard substance should be select- ed in such a way as to ensure that its smectic layer spacing be fairly close to that in the identified com-

pound

References

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[3] ENGELEN, B., SCHNEIDER, F., Z. Naturforsch. 33a (1978) 1077.

[4] FUKUI, M., MATSUNAGA, Y., Bull. Chem. Soc. Japan

54 (1981) 3137.

[5] CLADIS, P. E., Mol. Cryst. Liq. Cryst. 67 (1981) 177.

[6] SZABON, J., JÁNOSSY, I., Advances in Liquid Crystal

Research and Applications, ed. Bata, L. (Perga-

mon Press, Oxford-Akademiai Kiado, Budapest) 1980, p. 299.

[7] SADOWSKA, K. W., 017BYWOCI0144SKI, A., STECKI, J., DABROWSKI, R., J. Physique 43 (1982) 1673.

[8] DABROWSKI, R., WA017BY0143SKA, B., DZIADUSZEK, J., PRZEDMOJSKI, J., 6th Liquid Crystal Conference of

Socialist Countries, Halle 1985, Abstracts, B12.

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Cryst. 99 (1983) 107.

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[12] DABROWSKI, R., SZULC, J., J. Physique 45 (1984) 1213.

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(Plenum Press, New York-London) 1974, vol. 2, p. 617.

[17] LEADBETTER, A. J., The Molecular Physics of Liquid Crystals, Luckhurst, G. R., Gray, G. W., eds.

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[18] HARTUNG, H., RAPTHEL, I., KURNATOWSKI, Ch., Cryst. Res. Technol. 16 (1981) 1289.

[19] STECKI, J., ZYWOCI0143SKI, A., WIECZOREK, S. A., Phys.

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[21] CLADIS, P. E., GUILLON, D., BOUCHET, F. R., FINN, P. L., Phys. Rev. A 23 (1981) 2594.

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