GDR AMC2 - 22 octobre 2013
Guilherme DE OLIVEIRA REIS
Frédéric BONFILS
a
, Paul MENUT
a
, Laurent VAYSSE
a
, Yacine HEMAR
b
et Christian SANCHEZ
a
Coagulation acide du latex d’ Hevea brasiliensis : Agrégation et gélification de particules colloïdales Coagulation acide du latex d’ Hevea brasiliensis : Agrégation et gélification de particules colloïdales
Coagulation acide du latex d’Hevea brasiliensis :
Agrégation et gélification de particules colloïdales
Guilherme DE OLIVEIRA REIS • GDR AMC2 22/10/2013
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Introduction
10 M
Tons/year
30 million people
Reduce the variability of the quality of natural rubber
Socio-economic and environmental issues
Context of Natural Rubber
Goal
Identify and characterize the structuration of the natural rubber
Unique properties
Guilherme DE OLIVEIRA REIS • GDR AMC2 22/10/2013
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Polyisoprene
–
Proteins
–
Phospholipids
d ~ 1 µm
pHi ~ 3.2
d
Commercial Natural Rubber Latex
ϕv = 0.6
Dialyzed : TRIS-HCl buffer (pH = 8.5, I = 7 mM)
Results
Aggregation (Фv, size, pH,…)
Colloidal gel (Rheology, Фv,)
Guilherme DE OLIVEIRA REIS • GDR AMC2 22/10/2013
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Acidification :
addition of Glucono- -lactone (GdL)
Glucono- -lactone (GdL)
Gluconic Acid
H
2O
Turbidity
DWS
Granulo-polarimetry
SLS
Guilherme DE OLIVEIRA REIS • GDR AMC2 22/10/2013
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SLS
Aggregation : during acidification
Aggregation : long times
<1 hours
7 days
Guilherme DE OLIVEIRA REIS • GDR AMC2 22/10/2013
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Aggregation : long times
<1 hours
7 days
14 days
35 days
Aggregation : long times
<1 hours
7 days
14 days
35 days
SLS
Guilherme DE OLIVEIRA REIS • GDR AMC2 22/10/2013
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Phase diagram
<1 hours
7 days
14 days
35 days
Phase diagram
<1 hours
7 days
14 days
35 days
Guilherme DE OLIVEIRA REIS • GDR AMC2 22/10/2013
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Gelation
Rheological properties of gel
Guilherme DE OLIVEIRA REIS • GDR AMC2 22/10/2013
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G’
0
= f (Фv)
Conditions :
20°C, 4H, 1Hz, 0.5% Strain
G’ (close), G” (open)
Ф
v
= 0.4
,
Ф
v
= 0.18 ,
Ф
v
= 0.1 ,
Ф
v
= 0.05
, Ф
v
= 0.025
G’,G” = f (time)
G’
0 α
Фv
3.35
G’
0
= f (Фv)
Guilherme DE OLIVEIRA REIS • GDR AMC2 22/10/2013
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Shih and al.Physical
Review A, 1990, 42, 4772-4779Hagiwara et al. Food Hydrocolloids, 1998, 12, 29-36.
5%
Limit strain of linearity
γ
0 α
Фv
-1.77
pH 8.5 (t=0)
Wu and Morbidelli. Langmuir. 2001. 17, 1030-6
A = 3.35 , B = -1.77 , d = 3 , α = 0 (strong link regime)
x (backbone fractal dimension) = 1.1 to 1.3
Wu and Morbidelli model
D
f
= 1.8
Fractal dimension
G’
0 α
Фv
A
et
γ
Guilherme DE OLIVEIRA REIS • GDR AMC2 22/10/2013
Non linear regime
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T.C. Gisler, R.C. Ball, D.A. Weitz, Phys. Rev. Lett. 82 (1999) 1064
Pouzot and al, JCIS. 293 (2006), pp. 376–383
G’
max
G’
0
Strain Hardening
Strain Hardening
G’ max
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Strain Hardening
Strain Hardening
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Strain Hardening
Irreversibility
Hardening of the plateau
Strain Hardening
Guilherme DE OLIVEIRA REIS • GDR AMC2 22/10/2013
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Irreversibility
Hardening of the plateau
Strain Hardening
Irreversibility
Hardening of the plateau
Strain Hardening
Guilherme DE OLIVEIRA REIS • GDR AMC2 22/10/2013
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Irreversibility
Hardening of the plateau
Strain Hardening
Фv
Interaction
density ??
Guilherme DE OLIVEIRA REIS • GDR AMC2 22/10/2013