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논문 기본 정보

자료유형
학위논문
저자정보

전국진 (금오공과대학교, 금오공과대학교 대학원)

지도교수
박일현
발행연도
2013
저작권
금오공과대학교 논문은 저작권에 의해 보호받습니다.

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According to De Gennes polymer solution theory, it was reported that the depletion layer has been developed around the surface of the particle while some mesoscopic particles are dispersed in polymer. Here the depletion layer means some region where the polymer chains are excluded from the surface of the particle and thus mainly solvent molecules exists within this layer''s thickness. It is clear that when the particle having this layer is moving faster around the polymer solution than other one without such layer, because this layer makes local viscosity near the moving particle drop a lot. However not much work has been done so far about this very interesting topic. Recently, there has been reported some noticeable papers about theoretical approaches for calculation of this thickness. First, there are two theoretical methods such as Vincent''s viscosity-depletion layer theory and Vincent''s pragmatic theory. Using the former equation, the depletion layer can be experimentally calculated from the diffusion coefficient of the particle experimentally obtained from dynamic light scattering. The later one shows us only how the depletion layer theoretically depends on the concentration. On this subject, Eom etc had been carried out the diffusion experiments of polystyrene latex probe particle at the system of poly(vinyl alcohol)/dimethyl sulfoxide(DMSO) which had some advantage for lowering by 10 times the scattered intensity from the polymer/DMSO matrix compared to polymer/water system. Even in this matrix system, the scattered intensity from the matrix could not eliminated perfectly. Thus at high polymer concentration, the contribution of the fast motion of polymer chain severely contaminated the time correlation function(TCF). It must need another step to ged rid of this effect. Through searching process of more suitable system in which the refractive indices of polymer and that of polymer match perfectly, poly(vinyl acetate)(PVAc)/DMSO system was found and there dn/dC of PVAc/DMSO system was estimated around -0.0037±0.001 mL/g which was ~17 times lower than that of PVA/DMSO system.
In this study, diffusion of PS probe particle in PVAc/DMSO matrix system was investigated by means of dynamic light scattering. All the reduced diffusion coefficients of particle, D/Do measured at various matrix concentration have fallen on the one master curve. When -ln(D/Do) values of these data were double-logarithmically plotted against the reduced concentration C[η], the relation was appeared as a linear one with the slope of 0.95. To check applicability of Stokes-Einstein equation to our system, the physical quantity of was plotted as a function of the reduced concentration and it had maximum value of 1.35 at C[η]=1.5, and then began to decrease as increasing concentration. This trend seemed to be totally different from probe''s behavior in Eom''s system of PVA/DMSO, where the quantity was increasing monotonically as increasing concentration. Based upon this result, it was found that the probe particle did not follow Stokes-Einstein equation in the system of PVAc/DMSO solution. Next regarding to the ratio of effective viscosity to bulk viscosity, it was continuously decreased down to 0.75 around C[η]~1 and then turned to increase at C[η]~2 and reached the value of =1.2 at C[η]~6. This abnormal behavior is attributed to the fact that some attractive force plays important roles to the probe particles dispersed in polymer solution. It seems that the attractive force is not yet reached to the level of particles'' aggregation but that it can give some constraints to a certain extent of its moving in the polymer solution. Finally also this effect is disclosed again as the thin thickness of the depletion layer decreased abruptly above C[η]>1. Over-all, although the very simple TCF was obtained through the perfectly matching system of the refractive index, and its analysis become much easier than before, yet only apparent depletion layer was obtained owing to the inevitable Oosawa type attractive interaction.

목차

목 차
[List of Figures] iv
[List of Tables] ⅷ
제 1 장 서 론 1
제 2 장 이론적 고찰 4
2. 1. 입자 표면에서의 사슬농도 분포도. .............................................................. 4
2. 2. 입자 표면에서의 Vincent 점성도 분포식. ................................................. 5
2. 3. 사슬 배제층(depletion layer) 이론. ............................................................ 7
2. 3. 1. Vincent의 배제층 두께에 관한 식의 한계 검토 ............................ 7
2. 3. 2. Vincent 점성도-배제층 이론. .............................................................. 8
2. 3. 3. Vincent의 pragmatic 이론. ................................................................ 12
2. 4. Ogston 모델에서의 장애물 효과(Obstruction effect).......................... 14
2. 5. 고분자 용액에서의 구형 입자의 Oosawa 응집이론............................. 14
제 3 장 실 험 16
3. 1. 시약 및 재료.................................................................................................... 16
3. 2. 광산란 기기 및 분석법................................................................................... 16
3. 3. PVAc/DMSO/Probe 용액 제조. ............................................................... 17
3. 4. 점성도 측정. ................................................................................................... 18
제 4 장 결과 및 고찰 20
4. 1. PVAc 시료 분석. ........................................................................................... 20
4. 2. PVAc/DMSO 용액의 점성도 분석. .......................................................... 25
4. 3. PVAc/DMSO의 산란세기 영향. ............................................................... 32
4. 4. 신장 지수함수에 의한 분석. ....................................................................... 39
4. 5. 사슬 배제층 두께. ......................................................................................... 42
4. 5. 1. Stokes-Einstein 식의 검토.. ............................................................ 42
4. 5. 2. 용액점성도와 유효점성도간의 비. ................................................... 43
4. 5. 3. 탐침입자의 응집(aggregation)현상. ............................................... 48
4. 5. 4. Vincent의 Pragmatic 이론식과 비교. ............................................. 50
제 5 장 결 론 55
[참고 문헌] 57

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