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APPENDIX II A- 2 Estimation of Conductivity of Porous Conductive Devices by Semi-Empirical Models Assembly of dimensional structures through the templating of multilayers onto 3D nanometer to micrometer scale objects was one of the most outstanding strategy modifications for LbL preparation. A few works have been devoted to developing 3D structures as the substrate in other areas of science such as drug delivery, but to date 3D templates have not been used for fabrication of LbL conductive multilayers. The pioneering works in which the LbL films were assembled on a 3D colloidal core(Caruso, Caruso, et al., 1998; Caruso, Caruso, & Mohwald, 1999) and 3D nano-sized porous templates(Hou, Harrell, Trofin, Kohli, & Martin, 2004) were carried out for controlled release, encapsulation of guest substances, and other purposes(Caruso & Schuler, 2000; Hou, et al., 2004; Park, Deng, & Advincula, 2005; Schneider & Decher, 2004; Volodkin, Petrov, Prevot, & Sukhorukov, 2004). Fabrication of a highly-controlled porous 3D substrate on which the LbL multilayer can be deposited is of great importance, whereas controlling the surface area can influence on the absorbed multilayer(Caruso, 2003). Applying a 3D structure enables us to not only manipulate the function of singular LbL multilayer films, but to create highly-controlled complex structures with a hierarchy of order and function that can be used to create devices and microsystems with special properties. The effect of porosity on mechanical, physical, and electrical properties of porous materials has been studied. For sintered metals, the presence of pores causes a decrease in strength and ductility and a detrimental effect on conductivity and magnetic properties. Hence, the study of the relationship between microstructure, and particularly porosity, of conductive porous samples and conductivity is of great importance. In this part of the work, a semi-empirical model is obtained to calculate the conductivity of porous samples represented in Chapter 5 as a function of porosity and conductivity of the pure 246
PANI. Theoretically, the extent of the PANI phase in sample B is calculated from the mass increase of sample B from gravimetric data represented in Figure A-2.1. Mass Increase(%) 2,2 2 1,8 1,6 1,4 1,2 1 0,8 0,6 0,4 0,2 0 PANI PSS 0 5 10 15 20 25 30 35 Number of layers Figure A-2.1. Mass increase (%) indicating cumulative deposited mass for both cases of solutions containing salt and without salt as a function of number of layers for sample(B) The oscillated behavior in Figure A-2.2 is neglected and the linear increase of PANI layers is taken into account. In 32 deposited PSS/PANI multilayers, the value of the average increase in thickness is 0.04% for PANI. Hence, for the 19 PANI layers, the mass increase becomes 0.76%. This means that for a 1g porous sample (HDPE+PANI+PSS), 0.0076g of PANI is available. By supposing that the density of PANI is equal to 1, the total volume of the blend equivalent to 1g of HDPE is calculated as: m = ρ Equation A-2.1 HDPE ( ) 3 V HDPE HDPE 1− 0. 0076 = = 1. 167cm 0. 85 Equation A-2.2 VHDPE 0. 333 3 = ⇒ VTotal = 3. 5cm V 1 Total 247
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© Sepehr Ravati, 2010. UNIVERSITÉ
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DEDICATED To my parents iii
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RÉSUMÉ Cette thèse présente, po
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devenir une structure hiérarchique
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ABSTRACT This thesis presents, for
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system can be increased from 10 -15
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CONDENSÉ EN FRANÇAIS Dans ce trav
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deuxième coquille de PS. Les phase
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structures à percolation multiple
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autre sous-type de morphologie dans
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TABLE OF CONTENTS DEDICATION.......
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xxiii 2.4.1.1.1 Charged Polymer Ads
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5.3.4 Annealing Test ..............
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xxvii REFERENCES ..................
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LIST OF FIGURES xxix Figure 1-1. a)
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Figure 2-12. SEM photomicrograph of
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Figure 2-34. Schematic view of diff
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Figure 4-8. SEM micrographs of vari
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Figure 5-6. a),b) Scanning electron
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and c) triangular concentration dia
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n number of moles p concentration o
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AFM atomic force microscopy LIST OF
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PS-co-PMMA copolymer of PS and PMMA
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1.1 Introduction CHAPTER 1 - INTROD
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Figure 1-2. Human heart, longitudin
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One of the applications for porous
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On the other hand, a novel tri-cont
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2.1 Polymer Blends CHAPTER 2 - LITE
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Based on Sterling’s approximation
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Antonoff’s rule (Equation 2-13) i
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2.1.2.1 Binary Polymer Blends 2.1.2
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Some other studies(Everaert, Aerts,
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where the parameter z is dependent
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“compatibilization” was suggest
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a) λ BC A and B are matrices, b) C
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Reignier & Favis, 2000, 2003a; Reig
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measure the interfacial tension of
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a) b) Figure 2-6. Dependence of the
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Omonov et al. found double percolat
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2.1.2.2.3 Effect of Composition on
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a) b) C B A c) Figure 2-12. SEM pho
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In the case where PS is the matrix,
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Posthuma de Boer, 1999) (Kumin & Ch
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lattice, such as square lattice, wi
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magnetization, which is a function
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Polymers have long been thought of
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epoxy as a function of nanotube wei
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Figure 2-19. Approaching the percol
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Figure 2-21. Transmission electron
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Figure 2-22: Dependence of PE conti
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Figure 2-24. Plot of the total numb
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chain provides the conductive path
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2.3.1.2.1 Polyaniline One of the mo
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CoPA/LLDPE/PANI blend and a poor-qu
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Narkis and co-workers extended and
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Figure 2-31: Conductivity of PVDF/P
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organic thin films, a novel and str
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on the topic have been reported in
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succeeded in creating thin films wi
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Addition of salt to the solution of
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different from that of linear homop
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Figure 2-39. Macromolecule with a)
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polyanion such as hyaluronan (HA)(P
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2.4.1.1.7 Effect of Salt on Multila
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2.4.1.1.8 Overcompensation of the M
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important factors determining the g
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As shown in Figure 2-44, swelling a
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increasing the pH value due to a de
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CHAPTER 3 - ORGANIZATION OF THE ART
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discussed above, HDPE, PS, PMMA, an
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CHAPTER 4 - LOW PERCOLATION THRESHO
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or model which predicts where the p
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concentration threshold for the ons
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chemical and weathering resistance,
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Table 4-1. Material Characteristics
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filled with blend pellets. To facil
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4.3.6 Conductivity Measurements DC
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experimentally in this research gro
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a) b) c) d) Figure 4-4. Schematic i
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microstructure of the quaternary bl
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a) b) c) d) Figure 4-6. SEM microgr
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a) b) PVDF PS PMMA c) d) e) HDPE PS
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Uniform layers of PS and PMMA situa
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the concentration of HDPE is increa
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a) b) c) e) Figure 4-11. SEM microg
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melt-processable and contains 25 wt
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One question that should be address
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Conductivity(S/cm) Ternary Blend 1,
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phase(PMMA), the concentration of P
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(6) Virgilio, N.; Desjardins, P.; L
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ONION MORPHOLOGY HDPE PVDF PS Contr
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work described above has focused on
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thermodynamic explanation to predic
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four-point probe increases continuo
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in the rheology tests were compress
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5.3.6 Layer-by-Layer Deposition The
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prepare a polymer blend structure w
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a) b) c) Figure 5-3. Scanning elect
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spontaneously self-assembled. After
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a) b) c) d) e) f) g) h) Figure 5-5.
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Since the ultra-low surface area va
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c) a) b) Figure 5-6. a),b) Scanning
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salt to a PSS polyelectrolyte solut
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A relationship between macropore si
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close together. It is interesting t
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Figure 5-9. Mass increase (%) indic
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In this work the conductance of the
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deposited PANI layers increases unt
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(52) Guo, H. F.; Packirisamy, S.; G
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6.2 Introduction It is well-known t
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modified version of Harkins theory(
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6.3 Experimental 6.3.1 Materials Co
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Complex voscosity (Pa.s) 1,0E+04 1,
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6.3.5.2 Focused Ion Beam (FIB) and
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a) c) b) d) e) f) PMMA PMMA HDPE HD
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y Harkins theory, PS will always si
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a) b) c) d) e) f) PS Figure 6-6. a)
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a) b) HDPE : black PS : grey PMMA :
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6.4.6 Continuity, Co-continuity, an
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c) V III II I VII I IV VI Figure 6-
Page 241 and 242: Continuity Scheme (a) Figure 6-10.
Page 243 and 244: Addition of a low concentration of
Page 245 and 246: Addition of small amounts of HDPE t
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Page 249 and 250: Three examples are shown in Figure
Page 251 and 252: (9) Mekhilef, N.; Verhoogt, H. Poly
Page 253 and 254: structures are formed due to the co
Page 255 and 256: CONCLUSION AND RECOMMENDATIONS In t
Page 257 and 258: REFERENCES A. K. Gupta, K. R. S. (1
Page 259 and 260: Caruso, F. (2003). Hollow Inorganic
Page 261 and 262: Domenech, S. C., Bortoluzzi, J. H.,
Page 263 and 264: Geuskens, G., Gielens, J. L., Geshe
Page 265 and 266: Hou, S., Harrell, C. C., Trofin, L.
Page 267 and 268: Krass, H., Papastavrou, G., & Kurth
Page 269 and 270: Macdiarmid, A. G., Jin-Chih, C., Ha
Page 271 and 272: Niziol, J., & Laska, J. (1999). Con
Page 273 and 274: Reghu, M., Yoon, C. O., Yang, C. Y.
Page 275 and 276: Shirakawa, H., Louis, E. L., MacDia
Page 277 and 278: Utracki, L. A. (1991). On the visco
Page 279 and 280: Yasuda, K., Armstrong, R., & Cohen,
Page 281 and 282: literature has examined factors inf
Page 283 and 284: (Reignier & Favis, 2000, 2003a; Rei
Page 285 and 286: Table A-1.2. Interfacial tensions a
Page 287 and 288: acquisition of images with a very h
Page 289 and 290: Table A-1.3. Continuity of the PMMA
Page 291: (17) Reignier, J.; Favis, B. D., Ma
Page 295 and 296: Equation A-2.7 0( ) 0 1. 5 σ = σ
Page 297 and 298: Cumulative Mass × 10 5 (g) dipping
Page 299 and 300: of PANI, and an increase in the con
Page 301 and 302: Resistance(ohm) 1.0E+12 1.0E+11 1.0
Page 303 and 304: esistance value. Samples containing
Page 305 and 306: The results of resistance for PS/PE
Page 307 and 308: Caruso, F., & Schuler, C. (2000). E
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