Thermochimica Acta 424 (2004) 25–35

Charge transport and thermal properties of polyindole, polycarbazole and their derivatives P. Syed Abthagir, R. Saraswathi∗ Department of Materials Science, Madurai Kamaraj University, Madurai 625021, Tamil Nadu, India Received 22 November 2003; received in revised form 14 April 2004; accepted 15 April 2004 Available online 25 June 2004

Abstract The time and temperature dependences of conductivity of four polymers namely polyindole, polyindole-5-carboxylic acid, polycarbazole, and poly(N-vinylcarbazole) are analysed to understand the aging process and conduction mechanism. The polymers are prepared electrochemically. The conductivity data obtained over a temperature range are fitted to Arrhenius and Mott equations. The thermal degradation of both doped and dedoped samples of the four polymers in air and N2 atmosphere has been followed using thermogravimetric (TG) and differential thermal analysis (DTA). The thermal activation energies are evaluated by Horowitz and Metzger method. © 2004 Elsevier B.V. All rights reserved. Keywords: Polyindole; Polyindole-5-carboxylic acid; Polycarbazole; Poly(N-vinylcarbazole); Mott model; Thermal stability; Activation energy

1. Introduction A milestone in the history of conjugated polymers has been the single-step electrochemical synthesis of more stable polyhetrocycles [1,2]. Among them, polypyrrole, polythiophene and their substituted derivatives have received a great deal of attention because of their good electrical properties, environmental stability and ease of synthesis [3,4]. A number of other heterocyclic polymers namely polyindole, polycarbazole, polyfuran, polyisothianapthene, polybithiophene and polyphenazine are also electrically conducting and continue to be developed and studied [5–10]. This paper is aimed at presenting a more systematic report on the charge transport mechanism and the thermal degradation properties of the four polymers, viz. polyindole, polyindole-5-carboxylic acid, polycarbazole and poly(N-vinylcarbazole).

2. Experimental Indole (SRL) and carbazole (Merck) were crystallized from methanol. N-Vinylcarbazole (Aldrich) and



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0040-6031/$ – see front matter © 2004 Elsevier B.V. All rights reserved. doi:10.1016/j.tca.2004.04.028

indole-5-carboxylicacid (Acros) were used as received. The polymers were synthesized electrochemically using the following conditions. Polyindole is obtained from: (i) 0.1 M indole and 0.1 M LiClO4 in acetonitrile; and (ii) 0.2 M indole and 0.2 M Bu4 NBF4 in acetonitrile. Polyindole-5-carboxylicacid was electrodeposited on a platinum substrate from acetonitrile containing: (i) 20 mM monomer and 0.1 M LiClO4 ; and (ii) 40 mM monomer and 0.1 M Bu4 NBF4 . A potentiostatic method (0.8 V for polyindole and 1.2 V for polyindole-5-carboxylicacid) has been used in the above experiments. The polymer samples obtained in the presence of LiClO4 were used to study the temperature dependence of conductivity. For thermal analysis by thermogravimetric (TGA) and differential thermal analysis (DTA) techniques, the samples prepared in the presence of Bu4 NBF4 were used. This was necessary as the perchlorate doped polymer might be explosive and heating it to high temperature was not desirable. For preparing polycarbazole and poly(N-vinylcarbazole) by elcectropolymerization, the electrolyte solution contained 5 × 10−3 M monomer in 75 vol.% methanol + 25 vol.% aqueous 5 M perchloric acid or fluoboric acid. The films were deposited potentiostatically on a Pt electrode, by applying 1.05 V for polycarbazole and 1.2 V for poly(N-vinylcarbazole). The reference electrode was Ag, AgCl/Cl− (satd). Dedoped samples of the polymers were

P.S. Abthagir, R. Saraswathi / Thermochimica Acta 424 (2004) 25–35

obtained by treatment with 0.1 M ammonium hydroxide for about 6 h. A scanning potentiostat (PAR Model 263A) was used for electrochemical experiments. The powder samples were pressed into pellets using a Perkin-Elmer hydraulic press by applying a pressure of 6 tonnes. The resistance of the pellets were measured by two probe method using a digital multimeter (Model 195 A, Keithley Instruments Ltd., USA). A liquid nitrogen bath cryostat (Model DP-422, Scientific Solution, Mumbai, India) was used for low temperature resistance measurements. The cryostat consisted of a sample chamber surrounded by vacuum isolation chamber. The sample holder was fitted with a platinum temperature sensor (Pt-100) and a 25  heater. GE varnish (which has good thermal conductivity at low temperature) was used for mounting the sample. A mixture of toluene–ethanol (1:1) was used as the thinner. A home-made variable temperature oven was used for the resistance measurements from ambient to higher temperature and also for aging studies at 423 K. The thermograms were recorded at a heating rate of 10 K min−1 using a thermal analyzer (NETZSCH-Geratebau GmbH STA 409 PC).

Transmittance % (a.u)

26

2000

(a)

(b)

1800

1600

1400

1200

1000

800

600

400

–1

wavenumber (cm ) Fig. 2. FT-IR of polyindole: (a) as-grown sample; and (b) aged sample.

3. Results and discussion 3.1. Time and temperature effects on conductivity At first, the variation of conductivity of the four polymers as a function of time is monitored. The measurement of time dependence of conductivity is significant for two reasons: (i) the temperature dependence of conductivity can be measured in a reliable way only when time-dependent changes are slow on the time scale employed during temperature changes; and (ii) the structural changes that may occur on annealing the sample at constant temperatures may be understood. The annealing of the four polymers at 373 K did not lead to a drastic change in conductivity even after 50 h of standing. Hence, further aging tests were carried out at 423 K. Fig. 1 shows the variation of resistance with time at

an annealing temperature of 423 K for perchlorate doped polyindole and polycarbazole along with the self-doped polyindole-5-carboxylic acid. The curves for polyindole and polycarbazole show two distinct steps of loss in conductivity. A slow and gradual change in conductance occurs up to about 185 h and thereafter a rapid increase is observed for polyindole. For polycarbazole, there is little change in resistance at this temperature up to about 30 h. Thereafter the resistance shows a steady increase with time (Fig. 1c). The initial loss in conductivity corresponding to the first step is due to the elimination of the dopant as judged from the IR spectrum of the aged sample not showing the characteristic bands for the perchlorate ion at 1090 and 630 cm−1 (Fig. 2). The second step is inferred to be due to the structural 20

250 200

1200

16

800

(c)

400

(a) 12

0 0

150

2

4

6

8

10 12 14

(b)

Time (hr)

8 100 4

50 0

0

50

100

150

200

250

300

350

Resistance ( M )

Resistance ( k )

Resistance ( k )

300

0

Time (hr) Fig. 1. Change in resistance with aging time at 423 K for: (a) polyindole–perchlorate; (b) polyindole-5-carboxylic acid; and (c) polycarbazole–perchlorate. Inset: resistance data obtained for polyindole-5-carboxylic acid on aging between 0 and 15 h at 423 K.

P.S. Abthagir, R. Saraswathi / Thermochimica Acta 424 (2004) 25–35

reorganization that may occur as a result of the loss of dopant and loss in conjugation of the polymer backbone. The resistance of polyindole-5-carboxylic acid shows a sharp increase between 5 and 13 h of aging at 423 K (inset in Fig. 1). Thereafter, the change in resistance remains gradual up to about 230 h at which time, the resistance increases rapidly once again (Fig. 1b). The above results indicate possible changes in the structure of the polymers and also in conduction mechanism during aging at 423 K. In the case of poly(N-vinylcarbazole), the resistance (10 M) drastically increased to a high value which was not measurable by the instrument (Keithely 195 A Digital Multimeter, maximum 20 M) used in this study. The conductivities of polyindole and polyindole-5-carboxylicacid have been measured in the range of temperature between 93 and 523 K (Fig. 3a and b). Polyindole-perchlorate shows a maximum conductivity of 3 × 10−2 S cm–1 at 450 K. A value of 4.5 × 10−2 S cm−1 is obtained at 399 K for polyindole-5-carboxylic acid. The conductivities of both the polymers decrease by a factor of 4 with decreasing temperature. A significant difference in the variation of conductivity is observed at high temperature. For example above 455 K, the variation of conductivity 10–1 10

(b)

(a)

–2

–1

(S cm )

10–3 10–4 10–5

10

–6

10

–7

80 160 240 320 400 480 560

Temperature (K)

0.9

(d) (c)

2

0.6

1

–1 –3

–6

–1

x 10 (S cm )

1.2 3

x 10 (S cm )

1.5

4

0.3

0 300

325

350 375 400 425 Temperature (K)

450

0 475

Fig. 3. Temperature dependence of electrical conductivity for: (a) polyindole; (b) polyindole-5-carboxylic acid; (c) polycarbazole; and (d) poly(N-vinyl carbazole).

27

of polyindole-perchlorate is very gradual whereas in the case of self-doped polyindole-5-carboxylic acid there is a rapid decrease in conductivity between 400 and 500 K. It is inferred that the perchlorate ions get eliminated from polyindole above 455 K. The rapid decrease in conductivity in polyindole-5-carboxylic acid is inferred to be due to the elimination of the carboxylate ion from the polymer. Evidence for the decarboxylation has been obtained from the detailed thermogravimetric analysis which is described later. The conductivities of the polycarbazole and poly(N-vinylcarbazole) are measured in the temperature range between 306 and 475 K (Fig. 3c and d). Low temperature measurements of conductivity could not be carried out due to the poor conductivities of both polymer samples. In the case of polycarbazole, the conductivity gradually increases with increase in temperature up to 413 K, at which temperature a maximum value of 1.27 × 10−3 S cm−1 is observed. Beyond 413 K, the rapid decrease in conductivity occurs due to the elimination of the dopant ion from the polymer matrix. With poly(N-vinylcarbazole), the maximum conductivity that could be observed is 4 × 10−6 S cm–1 at 358 K. In poly(N-vinylcarbazole) the loss in conductivity due to dopant elimination occurs at 55 K lower than in polycarbazole. The electrical conductivity of conducting polymers depend upon numerous factors. The nature and chemical reactivity of the dopant, the process of doping, doping level, and polymer crystallinity have been found to play a vital role in controlling the conductivity. Thus, the conduction process in polymers is a complex phenomenon. While many models have been proposed for conduction in conducting polymers, to date no single model is comprehensively accurate [11]. In varying degrees, the various models are able to account for conduction behavior within a specific temperature range or doping range or dopant type but they fail for other ranges or types or for other conducting polymers. In one case, a three-dimensional (3D) conduction model may be valid, whereas in another case, it may not be so. There have been several reports [12–15] in which the temperature dependent conductivity data of conducting polymers have been fitted to the Arrhenius equation of conductivity.   Ea σ = σo exp − (1) kT where Ea is the activation energy. This equation is mostly applicable near room temperature suggesting the interaction of nearest neighbouring charge carriers [16]. Another conduction model to be considered for conducting polymers, primarily because it appeared to apply to disordered semiconductors was that of Mott and co-workers [17–19]. In this model, the conductivity is treated as temperature activated hopping from center to center (variable range hopping (VRH)) and tends to zero with temperature. The lack of ordering in amorphous conducting polymers is expected to produce localized electronic states. An electron initially in a localized state can move by thermally activated

28

P.S. Abthagir, R. Saraswathi / Thermochimica Acta 424 (2004) 25–35

hopping to another localized state and conduction occurs through variable range hopping of electron between these localized states. It is important that the wave functions of the two localized states should overlap enough to allow tunneling between them. The Mott model defines the relation between conductivity and temperature as below:     To 1/4 −1/2 σ = Ko T exp − (2) T To = 16α3 /kB N(EF )

(3)

Ko = 0.39[N(EF )/αkB ]1/2 νo e2

(4)

-3

-3

-5

-5

ln ( ) (S cm–1)

ln ( ) (S cm–1)

where ␣−1 is the decay length of the localized state; νo a hopping attempt frequency; N(EF ) the density of the Fermi energy level; e the electronic charge; kB the Boltzmann constant; To the Mott characteristic temperature and Ko the Mott characteristic conductivity parameter. One usually tries to fit, temperature versus dc conductivity data to a T−(1/(n +1)) fit, with information on dimensionality of conduction (n) then obtainable. The Arrhenius and Mott plots of conductivity for the four polymers are shown in Figs. 4 and 5. The activation energy obtained from the slope of the Arrhenius plot for polyindole-perchlorate is 0.12 eV. The temperature dependence of conductivity for polyindole films doped with BF4 − , ClO4 − and PF6 − ions in a narrow temperature range of

123–298 K has been reported [20–22]. The reported Arrhenius (0.4–0.6 eV) slopes are higher than the value obtained in the present study. Assuming a 3D conduction, the Mott parameters are estimated from the plot of ln(σT1/2 ) versus T−1/4 (Fig. 4b). The value of To and Ko are 1.69 × 108 K and 9.31 × 1010 S cm−1 K1/2 , respectively. The data obtained for polyindole-5-carboxylic acid did not yield good linear plots for the Arrhenius equation (Fig. 4c) and also for Mott expression if n were to be assumed to be 3. Instead, the data can be fitted to a quasi 1D-variable range hopping model (Fig. 4d). Then, the Mott plot is linear in the temperature range between 103 and 378 K. The To and Ko values are 6.25 × 104 K and 5.83 × 104 S cm−1 K1/2 . The Arrhenius and Mott plots of conductivity for polycarbazole-perchlorate are shown in Fig. 5a and b. It should be mentioned here that, the conductivity measurements have been made in the range of temperature between 305 and 460 K which is not enough generally to determine in detail the charge transport mechanism. It is essential to have the measurements done at low temperatures for accurate prediction of the transport properties. Nevertheless, the analysis of the data obtained above the room temperature has yielded an activation energy of 0.51 eV for polycarbazole. In general, films with higher conductivity exhibit thermal activation behavior with a very low activation energy [23]. Therefore, the higher activation energy value of polycarbazole indicates that the intrinsic charge carriers are

-7 -9 -11

4

6

8

10

12

–1

1000/T (K )

2

4

6

8

10

–1

1000/T (K )

(c)

-5

0

ln ( T1/2) (S cm–1K1/2)

ln ( T1/2) (S cm–1 K1/2)

-11

-15 2

(a)

-2 -4 -6 -8 -10 -12 -14 0.21 0.24 0.27

(b)

-9

-13

-13 -15

-7

(– 1/4)

T

– 1/4

(K

0.3

)

-6 -7 -8 -9 -10 0.0615

0.33 (d)

0.069 –1/2

T

0.0765

(K

-1/2

0.084

)

Fig. 4. Arrhenius and Mott plots of conductivity for polyindole-perchlorate (a and b) and polyindole-5-carboxylic acid (c and d). Plot b is obtained using 3D-Mott model while plot d is made using 1D-model.

P.S. Abthagir, R. Saraswathi / Thermochimica Acta 424 (2004) 25–35

-13.2

ln ( ) (S cm–1)

ln ( ) (S cm–1)

-8 -9 -10

-14.4 2.9

3.3

-5.8 -5.9 -6 -6.2

0.223 0.226 0.229

T-1/4 (K– 1/4)

-10.3 -10.6

(d)

3.1

3.2

3.3

1000/T (T )

(c)

1/2

-6.1

3

–1

1/2

3.1

-5.7

-6.3 -6.4 0.22

-13.8

–1

2.9

ln ( T ) (S cm K )

1/2

–1

1/2

ln ( T ) (S cm K )

(b)

2.7

1000/T (T–1)

(a)

-13.5

-14.1

-11 -12 2.5

29

-10.9 -11.2 -11.5 0.233 0.235 0.237 0.239

T-1/4 (K– 1/4)

Fig. 5. Arrhenius and Mott plots of conductivity for polycarbazole-perchlorate (a and b) and poly(N-vinylcarbazole)-perchlorate (c and d).

less at room temperature in polycarbazole. This has led to a low conductivity of this polymer. The Mott plot of polycarbazole (Fig. 5b) gives a value of 1.35 × 106 K for To and 1.1 × 105 S cm−1 K1/2 for Ko . In the case of poly(N-vinylcarbazole), the Arrhenius slope is 0.34 eV. The slope and intercept of the Mott plot give very high values of To (1.9 × 109 K) and Ko (5 × 1016 S cm−1 K1/2 ). The electrical conductivity data of poly(N-vinylcarbazole) seem to correlate well with the Arrhenius equation in the range of temperature studied. This possibly suggests a nearest neighbour hopping transport rather than the variable range hopping being operative in this polymer. 3.2. Thermal stability Choi and co-workers [20–22] have published several reports on the physicochemical properties of polyindole doped with various counter ions. Their results on the thermogravimetric analysis indicated that the polyindole was decomposed at a higher temperature compared to polyaniline. Our earlier study also emphasized the higher thermal stability of polyindole and polycarbazole than polyaniline, polypyrrole and polythiophene [24]. There has been no systematic evaluation of thermal stability of polycarbazole and poly(N-vinylcarbazole) in literature. Mano and Calafate [25] reported a glass transition temperature of 506 K for poly(N-vinylcarbazole) based on differential scanning calorimetry analysis. The kinetics of polymerization of carbazole was followed by isothermal thermo-

gravimetric analysis [26]. Touihri et al. [27] have reported the thermal characterization of the commercially available poly(N-vinylcarbazole) and its iodine doped powder sample. To our knowledge, there has been no report on the thermal stability of polyindole-5-carboxylic acid. The present report aims at a systematic study to obtain information on the thermal stability of the four polymers in both doped and dedoped forms in air and N2 atmosphere. Fig. 6 shows the thermogravimetric data of polyindole doped with BF4 − counter ions in both air and N2 atmosphere. The small weight loss of 3% observed in the TG obtained in air could be due to a loss of moisture trapped in the polymer. The dopant elimination occurs between 473 and 623 K with a weight loss of about 25%. The backbone rupture begins after the dopant elimination which leads to a further weight loss of about 50% at 873 K. The TG in N2 is qualitatively similar to that of the curve obtained in air but with a delayed thermal degradation. The TG curves of the dedoped sample in air and N2 atmosphere show 50% weight loss at 817 and 954 K, respectively (Fig. 7). The DTA of the doped and dedoped samples show three prominent peaks. The first peak at 373 K is due to the presence of moisture in the polymer. The prominent third peak at about 750 K is assignable to the rupture of the polymer backbone. The second peak at about 600 K is attributed to a different product formed during the electropolymerization of indole. Recent literature reports indicate that the electropolymerization of indole in acetonitrile containing LiClO4 does not always lead to a single product of doped polyindole [28,29]. Jackowska et al. [30] have reported that three coloured compounds could be

30

P.S. Abthagir, R. Saraswathi / Thermochimica Acta 424 (2004) 25–35

6 5

TGA

4

60 Endo

40

3 2

20 0 273

1 373

473

573

673

773

873

0 1073

973

Temperature (K)

(a)

25

110 DTA

20 Exo

TGA

15

70

10

Endo

Weight %

90

50

5

30 10 273

0

Microvolts ( V/mg)

Weight %

80

Exo

DTA

Microvolts ( V/mg)

7 100

-5 373

473

573

673

773

873

973

1073

Temperature (K)

(b)

Fig. 6. TGA and DTA curves of polyindole-tetrafluoroborate in (a) air and (b) N2 atmosphere.

separated chromatographically from the electropolymerized product. The UV measurements of the solutions extracted using a microsyringe during polyindole deposition showed two absorption maxima at 375 and 425 nm [22]. Mackintosh and Mount [31,32] have found evidence for the formation of a trimer in addition to the polymer during the electropolymerization of indole-5-carboxylic acid in acetonitrile. In the present study, the cyclic voltammograms of polyindole films obtained on a platinum substrate in acetonitrile containing 0.1 M LiCIO4 as supporting electrolyte show the presence of two electroactive species in the film (Fig. 8).

Our earlier studies have shown that the distribution of the two species depend on the synthesis conditions like indole concentration, polymerization potential and electrolyte concentration [33]. On the basis of the above data, the second peak observed in the DTA of polyindole at 623 K (and also polyindole-5-carboxylicacid) in the present study is assigned to the trimer formed during electropolymerization of indole. The thermal stability of polyindole-5-carboxylic acid has also been studied both in air and N2 atmosphere (Fig. 9). No step corresponding to the elimination of the dopant is expected as polyindole-5-carboxylic acid is a self-doped

DTA

Weight %

80

TGA

5

60

(b) (c)

40

3

(a)

1

20 0 273

7

373

473

573

673

773

873

973

Microvolts ( V/mg)

9

100

-1 1073

Temperature (K) Fig. 7. TGA of dedoped polyindole in (a) air and (b) N2 atmosphere and (c) DTA dedoped polyindole in air.

P.S. Abthagir, R. Saraswathi / Thermochimica Acta 424 (2004) 25–35

31

between 400 and 500 K. The loss of carboxylate ion will instantaneously eliminate the positive charges on the polymer backbone. In other words, the concentration of polarons will substantially decrease due to the gradual elimination of the carboxylate ion from the polymer. The thermal decomposition of the polymer backbone begins at about 673 K. Fig. 10 shows the TG and DTA curves of polycarbazole prepared from aqueous-methanolic solution containing 5 M HBF4 . The TG of the doped polymer in air (Fig. 10a) shows two distinct weight loss steps. There is a 10% decrease in weight below 423 K. The dopant (BF4 − ) elimination begins at 473 K and gets completed at 673 K with a total weight loss of 35%. The polymer decomposition begins at 723 K. At 803 K, there is 50% weight loss. The dedoped polycarbazole in air (Fig. 10b) shows a 10% weight loss below 723 K after which rapid decomposition occurs. A weight loss of 50% is observed at 933 K. The dopant elimination in N2 (Fig. 11a) atmosphere occurs at the same temperature range (473–673 K) as observed in air. However, the polymer decomposition is delayed by 120 K in N2 atmosphere. The TG of the dedoped form of polycarbazole in N2 is shown in Fig. 11b. The polymer loses 50% of weight at 1020 K. The TG and DTA data obtained for poly(N-vinylcarbazole) in both air and N2 atmosphere are given in Figs. 12 and 13. The decomposition of poly(N-vinylcarbazole) occurs at a temperature 50 K lower than the decomposition temperature of polycarbazole in both air and N2 atmosphere. A weight

Fig. 8. Cyclic voltammogram of polyindole in acetonitrile containing 0.1 M LiClO4 at 50 mV s−1 .

polymer [34]. But a weight loss is observed from 390 K onwards both in air and N2 atmosphere. This can be attributed to the elimination of the carboxylate ion from the polymer. This decarboxylation step is also confirmed from the TG of the monomer indole-5-carboxylic acid. It may be recalled here that this polymer loses its conductivity at temperatures

Ex o

4 3

TGA

80

DTA

2

Endo

Weight %

90

70 60

1

50

0

40 273

Microvolts ( V/mg)

5 100

-1 373

473

573

673

773

873

973

1073

Temperature (K)

(a)

Exo DTA TGA

40

(b)

3 2 1

20 0 273

5 4

60

Endo

Weight %

80

6

0 473

673

873

1073

1273

1473

Microvolts ( V/mg)

7 100

-1 1673

Temperature (K)

Fig. 9. TGA and DTA curves of polyindole-5-carboxylic acid in (a) air and (b) N2 atmosphere.

P.S. Abthagir, R. Saraswathi / Thermochimica Acta 424 (2004) 25–35

9 TGA

7

Exo

80

DTA

60

5 Endo

40 20

3 1

0 -20 273

-1 373

473

573

673

773

873

973

1073

Temperature (K)

(a)

110

8 DTA

100

6

TGA Exo

80 70

4

Endo

Weight %

90

60 50

2

40 30 273 (b)

373

473

573

673

773

873

973

1073

Microvolts ( V/mg)

Weight %

100

Microvolts ( V/mg)

32

0

Temperature (K)

Fig. 10. TGA and DTA curves of polycarbazole (a) doped and (b) dedoped in air.

We have recently discussed about the usefulness of the TG data in understanding the kinetics of the thermal decomposition [35]. Different methods are available for the extraction of activation energy from the analysis of TG data [36,37]. Our earlier studies [24,35] have shown that the Horowitz and Metzger method [38] gives consistent energy of activation (Ea ) values for the polymer decomposition from the TG data of the doped and dedoped polymers in either air or in N2 atmosphere and hence this method is adopted in the present study. The method involves plotting double logarithm of the reciprocal of the weight fraction of the reactant versus temperature. A reference temperature Ts is defined such that T = Ts + θ where Ts is experimental temperature when (w/w0 ) is equal to 0.368 for a first order reaction. w0 is the initial weight and w is the weight at temperature T. Using this approximation, the following equation is obtained:   w   E θ  0 a = (6) ln ln w RT2s Thus, a plot of ln (ln (w0 /w)) against θ shows a straight line whose slope is (Ea /RT2s ). Table 1 summarizes the activation energy values obtained from the kinetic analysis of the TG data of the four polymers. The values are higher in N2 atmosphere than in air.

100

Weight %

3.3. Kinetic analysis of TG data

The activation energy values of polyindole-5-carboxylic acid agree with those of polyindole (Fig. 14) supporting further our earlier inferences of decarboxylation. The second stage in the TG of polyindole-5-carboxylic acid corresponds to

80 60 40 20 0 273

373

473

573

673

773

873

973

1073

873

973

1073

Temperature (K)

(a) 100 90

Weight %

loss of 50% is observed at 793 K in air and at 893 K in N2 atmosphere.

80 70 60 50 40 30 273

(b)

373

473

573

673

773

Temperature (K)

Fig. 11. TG curves of polycarbazole (a) doped and (b) dedoped in N2 atmosphere.

P.S. Abthagir, R. Saraswathi / Thermochimica Acta 424 (2004) 25–35

33

120

TGA

60

3 2 1

40

0

20 0 273

-1 373

473

573

673

773

873

973

1073

Temperature (K)

85

Exo

100 DTA

TGA

8

Endo

70

10

55

6

40 25 10 -5 273

Microvolts ( V/mg)

(a)

Weight %

Microvolts (µV/mg)

80

DTA

Exo

Weight %

100

Endo

4

4

373

473

573

673

773

873

2

973

Temperature (K)

(b)

Fig. 12. TGA and DTA curves of poly(N-vinylcarbazole) (a) doped and (b) dedoped in air.

80 60

TGA

3 2

40 1

20 0 273

473

673

873

0 1273

1073

Temperature (K)

(a)

110 TGA

25 Endo Exo

Weight %

90 70 50

20 15 10 5

30 10 273

0

Microvolts ( V/gm)

30 DTA

(b)

Microvolts ( V/gm)

DTA

Endo

Weight %

Exo

4

100

-5 373

473

573

673

773

873

973

1073

Temperature (K)

Fig. 13. TGA and DTA a curves of poly(N-vinylcarbazole) (a) doped and (b) dedoped in N2 atmosphere.

34

P.S. Abthagir, R. Saraswathi / Thermochimica Acta 424 (2004) 25–35

Table 1 Comparison of thermal stability and activation energy (Ea ) of the four polymers in air and N2 atmosphere Polymer

Polyindole Polyindole-5-carboxylic acid Polycarbazole Poly(N-vinylcarbazole)

Temperature at which dedoped polymer loses weight (K)

Activation energy (Ea ) by Horowitz and Metzger method (kJ mol−1 )

Air (%)

Air

N2 (%)

N2

25

50

25

50

Doped

Dedoped

Doped

Dedoped

719 697 839 717

817 787 947 807

700 610 823 835

955 797 1020 903

45.4 – 50.0 44.2

49.7 54.5 56.9 43.5

66.4 – 58.4 43.2

66.8 60.3 60.4 47.1

-30

0

30

60

90

120

-125

-75

-25

25

75

ln ln(wo/w)

1

(a) 0

-1

-2 -175

(b)

θ= (Τ−Τs) Fig. 14. Horowitz and Metzger plots of activation energy for: (a) dedoped polyindole (Ts = 735 K); and (b) polyindole-5-carboxylic acid (Ts = 733 K) in air.

the decomposition of polyindole backbone only. The activation energy values are somewhat higher for polycarbazole compared to poly(N-vinylcarbazole). This result once again endorses the lower stability of poly(N-vinylcarbazole) than polycarbazole.

4. Conclusions 1. The Arrhenius and Mott parameters obtained for the four polymers lead to the following inferences. The high activation energy values of polycarbazole and poly(N-vinylcarbazole) indicate that the intrinsic charge carriers are less at room temperature in these two polymers. This has led to the low conductivities for these two polymers. The larger To and Ko values for polyindole imply a short decay length and low density of states at the Fermi level. The conduction mechanism can be explained by 3D-variable range hopping in the cases of polyindole and polycarbazole and 1D-variable range hopping for the self-doped polyindole-5-carboxylic acid. Poly(N-vinylcarbazole) shows nearest neighbour hopping conduction. 2. The thermal data are summarized in Table 1. It would be better to consider the thermal data obtained for

the dedoped samples to ascertain the polymer decomposition temperature. The dopant elimination generally occurs between 373 and 573 K. In the case of polyindole-5-carboxylicacid, decarboxylation is observed between 390 and 500 K. On the basis of the results obtained for the loss of 50% weight in N2 atmosphere and also taking into consideration the kinetic analysis of the polymers, the following order of thermal stability can be arrived: polycarbazole > polyindole > poly(N-vinylcarbazole) > polyindole-5-carboxylic acid.

Acknowledgements P. Syed Abthagir gratefully acknowledges the Council of Scientific and Industrial Research, New Delhi for the award of a Senior Research Fellowship. The help rendered by Dr. S. Sivakolunthu in recording some of the TGA/DTA data is also gratefully acknowledged.

References [1] A.F. Diaz, K.K. Kanazawa, G.P. Gardini, J. Chem. Soc., Chem. Commun. (1979) 635.

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[21] S.W. Kong, K.M. Choi, K.H. Kim, J. Phys. Chem. Solids 53 (1992) 657. [22] K.M. Choi, J.H. Jang, K.H. Kim, Mol. Cryst. Liq. Cryst. 220 (1992) 201. [23] M. Satoh, K. Kaneto, K. Yoshino, Synth. Met. 14 (1986) 289. [24] P. Syed Abthagir, K. Dhanalakshmi, R. Saraswathi, Synth. Met. 93 (1998) 1. [25] E.B. Mano, B.A.L. Calafate, J. Polym. Sci., Polym. Chem. Ed. 21 (1983) 829. [26] S.A. Jenekhe, S.T. Wellinghoff, J.F. Reed, Mol. Cryst. Liq. Cryst. 105 (1984) 175. [27] S. Touihri, G. Safoula, J.C. Bernede, K. Alimi, Thin Solid Films 304 (1997) 16. [28] J.G. Mackintosh, C.R. Redpath, A.C. Jones, P.R.R.L. Smith, D. Reed, A.R. Mount, J. Electroanal. Chem. 375 (1994) 163. [29] H. Talbi, D. Billaud, G. Louarn, A. Pron, Spectrochim. Acta Part A: Mol. Biomol. Spectrosc. 57 (2001) 423. [30] K. Jackowska, A. Kudelski, Buckowska, Electrochim. Acta 39 (1994) 1365. [31] J.G. Mackintosh, A.R. Mount, J. Chem. Soc., Faraday Trans. 90 (1994) 1121. [32] J.G. Mackintosh, C.R. Redpath, A.C. Jones, R.R. Langridge-Smith, A.R. Mount, J. Electroanal. Chem. 388 (1995) 179. [33] K. Dhanalakshmi, R. Saraswathi, J. Mater. Sci. 36 (2001) 4107. [34] M.A.S. Abdou, S. Holdcroft, in: H.S. Nalwa (Ed.), Handbook of Organic Conductive Molecules and Polymers, vol. 2, Wiley, NY, 1997 (Chapter 20). [35] P. Syed Abthagir, R. Saraswathi, S. Sivakolunthu, Thermochim. Acta 411 (2004) 109. [36] J. Sestak, J. Therm. Anal. 16 (1979) 503. [37] K. Celis, I. Van Driessche, R. Mouton, G. Vanhoyland, S. Hoste, Meas. Sci. Rev. 1 (2001) 177. [38] H.H. Horowitz, G. Metzger, Anal. Chem. 35 (1963) 1464.

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