Structure and Rheology of Surfactant Solutions Weizhong Zou # , - - PowerPoint PPT Presentation

structure and rheology of surfactant solutions
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Structure and Rheology of Surfactant Solutions Weizhong Zou # , - - PowerPoint PPT Presentation

Structure and Rheology of Surfactant Solutions Weizhong Zou # , Taraknath Mandal # , Mike Weaver + , Peter Koenig , Sumanth Jamadagni, Geoffrey Reynolds, and Ronald G. Larson # # Department of Chemical Engineering, University of Michigan, Ann


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SLIDE 1

Structure and Rheology of Surfactant Solutions

Weizhong Zou#, Taraknath Mandal #, Mike Weaver+, Peter Koenig‡, Sumanth Jamadagni, Geoffrey Reynolds, and Ronald G. Larson# # Department of Chemical Engineering, University of Michigan, Ann Arbor, MI 48109 + Analytic Sciences, The Procter & Gamble Company, Mason, OH 45040 ‡ Computational Chemistry, Modeling and Simulation, The Procter & Gamble Company , West Chester, OH 45069 Sponsors: Procter and Gamble, NSF

Weizhong Zou Taraknath Mandal Peter Koenig Mike Weaver

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SLIDE 2

The Challenge of Mul.ple Length and Time Scales in Surfactant Solu.ons

Entangled Network http://www.ifnh.ethz.ch/vt/research/projects/vivianel

1023 degrees of freedom!

sodium dodecyl sulfate

1 nm 10 nm 100 nm 1 µm 10 cm

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SLIDE 3

A B C D E

Increase surfactant/salt concentration

Micellar solutions: the salt curve

citronellol linalol limonene vanillin

10% 10% SLES

No additives

Cumene Linalool DPG

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SLIDE 4

Umbrella Sampling

density PMF z = r, radial coordinate

mi d 2vi dt2 = fi

molecular dynamics (MD) simulations:

Video from student Kyle Huston

Weighted Histogram Analysis Method (WHAM)

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SLIDE 5

Micelle Size Distribution

12:07:01 Time

(inferred from potentials of mean force) C16E22

Yuan and Larson, JPC B (2015)

!" = !"$%!%&'( −∆+"

,

  • ./

+" = +"

, + -./ℓ2(!")

∆+"

,= +" , − (+"$% ,

+ +%

,)

PMF = n surfactants n-1 surfactants 5" ↔ 5"$% + 5

%

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SLIDE 6

Simulation of scission energy using weighted histograms

Use bead count in region to bias simula7on towards scission/fusion. PLUMED, Comp. Phys. Comm. 180 (2009), 1961 ÷ ÷ ø ö ç ç è æD µ kT G L

sciss

exp Cates, M., & Candau, S., J. Phys.: Condens. Matter (1990), 6869. V

s = 1

2 k(N({xi,yi,zi},v)− N0)2

c(L) ~ exp(–L/ )

Peter Koenig, P&G TaraknathMandal

d

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SLIDE 7

Reptation: Edwards, De Gennes, trep ~L3 Micelle breakage & Re-joining: M.E. Cates (1989): tbreak ~1/L

new tube size micelle break

Micellar relaxation dynamics

Slide from Peter Koenig, P&G

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SLIDE 8

Breakage Rejoining Reptation Contour length 3luctuations CR (Double reptation)

Pointer algorithm: simulation of ensemble of micelles

G(t) = GN µ2(t) +Rouse + bending modes

Zou, W. and Larson, R.G. J Rheology 58 (2014) 681-721.

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SLIDE 9

Fitting Data

9

<L> = 1.6 µm lp = 112 nm tbr/trep = 1.8 Procter and Gamble is using this predicBve method in their research into design of shampoos and body washes

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SLIDE 10

Lamellar Gels for Hair Conditioners

10 Excess Water (85-95%) Cationic Surfactant Fatty Alcohol Behentrimonium methosulfate (BTMS) Cetostearyl Alcohol (cetyl : stearyl = 1:2.5 by weight)

Additives

  • Salts (NaCl/EDTA)
  • Perfumes
  • Preservatives

Forms a lamellar gel network of 1. regularly spaced bilayers with 2. trapped interlamellar water and bulk water

  • S. Fukushima, M. Takahashi, and M. Yamaguchi, “Effect of cetostearyl alcohol on stabilization of oil-in-water emulsion. I. Difference in the effect by

mixing cetyl alcohol with stearyl alcohol,” J. Colloid Interface Sci., vol. 57, no. 2, pp. 201–206, 1976.

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SLIDE 11

Self-assembly of surfactants in water

11

Mouritsen, Ole G.. “Lipids, curvature, and nano-medicine*.” European journal of lipid science and technology : EJLST (2011).

  • In these cosmetic emulsions, critical packing parameter ~ 1
  • Form lamellar bilayers
  • Two different phases of lamellar bilayer structures depending on

the temperature :

  • Liquid crystalline (Lα) phase – above gel transition temperature
  • Gel phase (Lβ ) phase – below gel transition temperature

Hydrocarbon chains in the bilayer can exist in a number of physical states: Disordered state Ordered state: Hexagonally packed

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SLIDE 12

Solid-like Creep Response and “Apparent Yield-Stress”

< 18 Pa Solid-like creep response, with ! ∝ #0.25 Partial strain recovery > 18 Pa Apparent yielding behavior, with ! ∝ #1.35 No strain recovery, flows like a fluid

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SLIDE 13

Instruments:

  • MCR 702 rheometer
  • Cone (2°) and plate geometry
  • Fluorescent microscope

testing fluid microscope input: rotation speed → shear rate test output: torque → stress Example of velocimetry raw data Materials: Ternary system lamellar gel network seeded with fluorescent tracer particles (diameter 1.5 um, 0.1 vol%).

  • Y. Wei, M. J. Solomon, and R. G. Larson, “Time-dependent shear rate inhomogeneities and shear bands in a thixotropic yield-stress

fluid under transient shear,” Soft Matter, pp.7956–7967, 2019.

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SLIDE 14

Shear banding Plug flow

Ideal profile

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SLIDE 15

END