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dispersed phase-matrix, fibrillar, and co-continuous morphologies, relatively few studies have focused on the fundamentals of three or more components with complex morphologies(Moussaif & Jérôme, 1999; Reignier & Favis, 2000, 2003a; J. Zhang, et al., 2007). Ternary A/B/C systems can exist in two possible states. One is known as complete wetting and the other is partial wetting. Complete wetting can result in B and C droplets individually dispersed in an A matrix. It can also result in the case where one B or C phase completely engulfs the other in a matrix of A. In this latter case, the minimization of interfacial free energy occurs when, for example, phase B is situated at the interface of, and completely wets, phases A and C. Phase B prevents any contact between phases A and C(Figure 4-1a). In the partial wetting state, all three phases have an interface with each other(Figure 4-1b). In such a case intact droplets of B, for example, can be placed at an A/C interface. Recently some very novel structures have been generated via partial wetting(Virgilio, Desjardins, et al., 2009; Virgilio, Marc-Aurele, & Favis, 2009). Strict thermodynamic conditions need to be met in order to have either discrete phases, encapsulated structures or partial wetting. Torza and Mason(Torza & Mason, 1970) and then Hobbs et al.(Hobbs, et al., 1988) employed a modified Harkins spreading theory (Equation 4-1) to predict whether the morphology of a ternary blend is dominated by complete wetting or is partial wetting. λ = γ −γ −γ Equation 4-1. 12 23 13 12 where λ is the spreading coefficient, γ represents the interfacial tension for various polymer pairs where the sub-indexes refer to each component. If one of the spreading coefficients such as λ12 has a positive value, a complete wetting case occurs in which phase 1 separates phases 2 and 3 (Figure 4-1a). In another case, where all spreading coefficients have negative values, the system demonstrates a partial wetting case in which all phases have contact with each other(Figure 4- 1b). It has been shown that Harkins equation is, on the whole, a good criterion to predict the position of phases in ternary polymer blends(Reignier & Favis, 2000, 2003b; Virgilio, Desjardins, et al., 2009; Zhang, et al., 2007). As the number of phases increases to four however, it is difficult to determine the morphology by such a simple model. To date, there is no equation 96
or model which predicts where the phases will situate in a multi-blend system comprising more than three phases. a) λB/A > 0 λB/A < 0 Figure 4-1. Schematic representation of (a) the complete wetting case where phase B spreads between, and fully separates, phases A and C and (b) the partial wetting case all phases are in contact with each other Co-continuous morphologies represent the special case where, in an A/B system, both components are fully continuous within the blend. This type of system is referred to as a singlepercolated structure. Recently(Zhang, et al., 2007; Zilberman, et al., 1998, 2000d), some papers are examining the potential of double percolated structures by locating a phase with a specific characteristic at the interface of two other continuous phases. For example, Zhang et al.(Zhang, et al., 2007) by employing Harkins equation and controlling the composition of phases, developed a double-percolated structure in which polystyrene was situated at the interface of high-density polyethylene and poly(methylmethacrylate). All three phases were shown to be fully continuous. The most well-known utilization of a double-percolated morphology is locating intrinsically conductive particles or polymers at the interface of binary blend of common polymers to produce a conductive polymer composite(Anand, Palaniappan, & Sathyanarayana, 1998; A. Bhattacharya & De, 1999; Pud, Ogurtsov, Korzhenko, & Shapoval, 2003). Classic percolation theory is b) 97
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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
Page 91 and 92: Polymers have long been thought of
Page 93 and 94: epoxy as a function of nanotube wei
Page 95 and 96: Figure 2-19. Approaching the percol
Page 97 and 98: Figure 2-21. Transmission electron
Page 99 and 100: Figure 2-22: Dependence of PE conti
Page 101 and 102: Figure 2-24. Plot of the total numb
Page 103 and 104: chain provides the conductive path
Page 105 and 106: 2.3.1.2.1 Polyaniline One of the mo
Page 107 and 108: CoPA/LLDPE/PANI blend and a poor-qu
Page 109 and 110: Narkis and co-workers extended and
Page 111 and 112: Figure 2-31: Conductivity of PVDF/P
Page 113 and 114: organic thin films, a novel and str
Page 115 and 116: on the topic have been reported in
Page 117 and 118: succeeded in creating thin films wi
Page 119 and 120: Addition of salt to the solution of
Page 121 and 122: different from that of linear homop
Page 123 and 124: Figure 2-39. Macromolecule with a)
Page 125 and 126: polyanion such as hyaluronan (HA)(P
Page 127 and 128: 2.4.1.1.7 Effect of Salt on Multila
Page 129 and 130: 2.4.1.1.8 Overcompensation of the M
Page 131 and 132: important factors determining the g
Page 133 and 134: As shown in Figure 2-44, swelling a
Page 135 and 136: increasing the pH value due to a de
Page 137 and 138: CHAPTER 3 - ORGANIZATION OF THE ART
Page 139 and 140: discussed above, HDPE, PS, PMMA, an
Page 141: CHAPTER 4 - LOW PERCOLATION THRESHO
Page 145 and 146: concentration threshold for the ons
Page 147 and 148: chemical and weathering resistance,
Page 149 and 150: Table 4-1. Material Characteristics
Page 151 and 152: filled with blend pellets. To facil
Page 153 and 154: 4.3.6 Conductivity Measurements DC
Page 155 and 156: experimentally in this research gro
Page 157 and 158: a) b) c) d) Figure 4-4. Schematic i
Page 159 and 160: microstructure of the quaternary bl
Page 161 and 162: a) b) c) d) Figure 4-6. SEM microgr
Page 163 and 164: a) b) PVDF PS PMMA c) d) e) HDPE PS
Page 165 and 166: Uniform layers of PS and PMMA situa
Page 167 and 168: the concentration of HDPE is increa
Page 169 and 170: a) b) c) e) Figure 4-11. SEM microg
Page 171 and 172: melt-processable and contains 25 wt
Page 173 and 174: One question that should be address
Page 175 and 176: Conductivity(S/cm) Ternary Blend 1,
Page 177 and 178: phase(PMMA), the concentration of P
Page 179 and 180: (6) Virgilio, N.; Desjardins, P.; L
Page 181 and 182: ONION MORPHOLOGY HDPE PVDF PS Contr
Page 183 and 184: work described above has focused on
Page 185 and 186: thermodynamic explanation to predic
Page 187 and 188: four-point probe increases continuo
Page 189 and 190: in the rheology tests were compress
Page 191 and 192: 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-
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Continuity Scheme (a) Figure 6-10.
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Addition of a low concentration of
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Addition of small amounts of HDPE t
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icontinuous network with the HDPE.
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Three examples are shown in Figure
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(9) Mekhilef, N.; Verhoogt, H. Poly
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structures are formed due to the co
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CONCLUSION AND RECOMMENDATIONS In t
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REFERENCES A. K. Gupta, K. R. S. (1
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Caruso, F. (2003). Hollow Inorganic
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Domenech, S. C., Bortoluzzi, J. H.,
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Geuskens, G., Gielens, J. L., Geshe
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Hou, S., Harrell, C. C., Trofin, L.
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Krass, H., Papastavrou, G., & Kurth
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Macdiarmid, A. G., Jin-Chih, C., Ha
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Niziol, J., & Laska, J. (1999). Con
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Reghu, M., Yoon, C. O., Yang, C. Y.
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Shirakawa, H., Louis, E. L., MacDia
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Utracki, L. A. (1991). On the visco
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Yasuda, K., Armstrong, R., & Cohen,
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literature has examined factors inf
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(Reignier & Favis, 2000, 2003a; Rei
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Table A-1.2. Interfacial tensions a
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acquisition of images with a very h
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Table A-1.3. Continuity of the PMMA
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(17) Reignier, J.; Favis, B. D., Ma
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PANI. Theoretically, the extent of
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Equation A-2.7 0( ) 0 1. 5 σ = σ
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Cumulative Mass × 10 5 (g) dipping
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of PANI, and an increase in the con
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Resistance(ohm) 1.0E+12 1.0E+11 1.0
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esistance value. Samples containing
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The results of resistance for PS/PE
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Caruso, F., & Schuler, C. (2000). E
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