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9780471242475

The Colloidal Domain Where Physics, Chemistry, Biology, and Technology Meet

by ; ; ;
  • ISBN13:

    9780471242475

  • ISBN10:

    0471242470

  • Edition: 2nd
  • Format: Hardcover
  • Copyright: 1999-02-17
  • Publisher: Wiley-VCH
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Supplemental Materials

What is included with this book?

Summary

This new edition provides students and professionals with a comprehensive and up-to-date treatment of colloid science theory, methods, and applications. Emphasizing the molecular interactions that determine the properties of colloidal systems, the authors provide an authoritative account of critical developments in colloid science that have occurred over the past several decades. Combining all of the best features of a professional reference and a student text, the Second Edition features: * Concept maps preceding each chapter that put subject matter into perspective. * Numerous worked examples - many new to this edition - illustrating key concepts. * More than 250 high-quality illustrations that help clarify processes described. * A new chapter that integrates the development of colloid science and technology in the twentieth century with challenges facing the field today. The Colloidal Domain, Second Edition is an indispensable professional resource for chemists and chemical engineers working in an array of industries, including petrochemicals, food, agricultural, ceramic, coatings, forestry, and paper products. It is also a superb educational tool for advanced undergraduate and graduate-level students of physical chemistry and chemical engineering.

Author Biography

D. FENNELL EVANS, PhD, is Professor of Chemical Engineering and Materials Science and Director of the Center for Interfacial Engineering at the University of Minnesota. HÅKAN WENNERSTRÖM, PhD, is Professor of Chemistry at the Chemical Center of the University of Lund, Sweden.

Table of Contents

Preface to the First Edition xxi(2)
Preface to the Second Edition xxiii(2)
Acknowledgments xxv(2)
Symbols
xxvii(4)
References xxxi(1)
Author Biographies xxxii(1)
Introduction Why Colloidal Systems Are Important xxxiii
The Colloidal Domain Encompasses Many Biological and Technological Systems xxxiii(3)
Understanding of Colloidal Phenomena Is Advancing Rapidly xxxvi(1)
Association Colloids Display Key Concepts That Guided the Structures of This book xxxvii
1 / Solutes and Solvents, Self-Assembly of Amphiphiles
1(44)
1.1 Amphiphilic Self-Assembly Processes Are Spontaneous, Are Characterized by Start-Stop Features, and Produce Aggregates with Well-Defined Properties
5(5)
1.2 Amphiphilic Molecules Are Liquidlike in Self-Assembled Aggregates
10(3)
1.3 Surfactant Numbers Provide Useful Guides for Predicting Aggregate Structures
13(5)
1.4 Understanding the Origin of Entropy and Enthalpy of Mixing Provides Useful Molecular Insight into Many Colloidal Phenomena
18(7)
1.4.1 The Ideal Mixing Model Provides a Basis for Understanding the Formation of a Miscible Phase
20(3)
1.4.2 The Regular Solution Model Provides a Simple Description of Nonideal Mixing whic Ultimately Leads to the Formation of a Liquid Two-Phase System
23(2)
1.5 The Chemical Potential is a Central Thermodynamic Concept in the Description of Multicomponent Systems
25(8)
1.5.1 Having an Expression for the Free Energy We Can Determine the Chemical Potential by Differentiation
27(1)
1.5.2 Mixtures and Solutions Differ Through the Choice of Standard States
28(1)
1.5.3 The Chemical Potential of the Solvent is Often Expressed in Terms of the Osmotic Pressure
29(1)
1.5.4 The Chemical Potential Enters into Many Thermodynamic Equalities
30(1)
1.5.5 Chemical Potentials Can Be Generalized to Include the Effect of External Fields
31(2)
1.6 Understanding Brownian Motion Provides an Important Enabling Concept in Analyzing Colloidal Systems
33(4)
1.6.1 The Diffusional Motion of Individual Molecules Can be Analyzed in Terms of a Random Walk
33(3)
1.6.2 Diffusional Motion Leads to a Net Transport of Molecules in a Concentration Gradient
36(1)
1.7 Solvophobicity Drives Amphiphilic Aggregation
37(8)
2 / Surface Chemistry and Monolayers
45(54)
2.1 We Can Comprehend Surface Tension in Terms of Surface Free Energy
49(10)
2.1.1 Molecular Origins of Surface Tension Can Be Understood in Terms of the Difference in Interaction Between Molecules in the Bulk and at the Interface
49(2)
2.1.2 Two Complementary Concepts Define Surface Tension: Line of Force and Energy Required to Create New Surface Area
51(2)
2.1.3 The Work of Adhesion and Cohesion Is Related to Surface Tension and Can Determine the Spontaneous Spreading of One Liquid on Another
53(4)
2.1.4 The Young-Laplace Equation Relates Pressure Differences Across a Surface to Its Curvature
57(2)
2.2 Several Techniques Measure Surface Tension
59(5)
2.2.1 Surface Tension Governs the Rise of a Liquid in a Capillary Tube
59(2)
2.2.2 The Wilhelmy Plate Method Measures the Change in Weight of a Plate Brought into Contact with a Liquid
61(2)
2.2.3 The Shapes of Sessile and Pendant Drops Can Be Used to Determine Surface or Interfacial Tension
63(1)
2.2.4 Contact Angles Yield Information on Solid Surfaces
64(1)
2.3 Capillary Condensation, Ostwald Ripening, and Nucleation Are Practical Manifestations of Surface Phenomena
64(9)
2.3.1 Surface Energy Effects Can Cause a Liquid to Condense on a Surface Prior to Saturation in the Bulk Phase
64(2)
2.3.2 Surface Free Energies Govern the Growth of Colloidal Particles
66(1)
2.3.3 Surface Free Energies Oppose the Nucleation of a New Phase
67(2)
2.3.4 Combining the Kelvin Equation with a Kinetic Association Model Provides an Expression for the Rate of Homogeneous Nucleation
69(4)
2.4 Thermodynamic Equations That Include Surface Contributions Provide a Fundamental Basis for Characterizing Behavior of Colloidal Particles
73(5)
2.4.1 The Gibbs Model Provides a Powerful Basis for Analyzing Surface Phenomena by Dividing a System into Two Bulk Phases and an Infinitesimally Thin Dividing Surface
73(1)
2.4.2 The Gibbs Adsorption Equation Relates Surface Excess to Surface Tension and the Chemical Potential of the Solute
74(3)
2.4.3 The Langmuir Equation Describes Adsorption at Solid Interfaces Where We Cannot Measure Surface Tension Directly
77(1)
2.5 Monolayers Are Two-Dimensional Self-Organizing Systems
78(3)
2.5.1 Monolayers Formed by Soluble Amphiphiles Can Be Characterized by Surface Tension Measurements Using the Gibbs Adsorption Isotherm
78(1)
2.5.2 Monolayers Formed by Insoluble Amphiphiles Behave as Separate Phases and Are More Readily Characterized Using the Langmuir Balance
79(2)
2.6 Pi(s) Versus a(0) Surface Isotherms for Monolayers Containing Insoluble Amphiphiles Parallel P Versus V Isotherms for Bulk Systems
81(4)
2.6.1 The Insoluble Monolayer Displays Several Aggregation States
81(2)
2.6.2 Fluorescence Microscopy Can Visualize the Aggregation State of Monolayers Directly
83(2)
2.6.3 The Langmuir-Blodgett Technique Provides a Way to Deposit Monolayers or Multilayers onto Solid Surfaces
85(1)
2.7 Scanning Tunneling and Atomic Force Microscopies Permit Imaging of Molecular Structures at Solid Interfaces
85(14)
3 / Electrostatic Interactions in Colloidal Systems
99(54)
3.1 Intermolecular Interactions Often Can Be Expressed Conveniently as the Sum of Five Terms
104(1)
3.2 Multipole Expansion of the Charge Distribution Provides a Convenient Way to Express Electrostatic Interactions Between Molecules
105(9)
3.3 When Electrostatic Interactions Are Smaller than the Thermal Energy, We Can Use Angle-Averaged Potentials to Evaluate Them and Obtain the Free Energy
114(1)
3.4 Induced Dipoles Contribute to Electrostatic Interactions
115(3)
3.5 Separating Ion-Ion Interactions from Contributions of Dipoles and Higher Multipoles in the Poisson Equation Simplifies Dealing with Condensed Phases
118(7)
3.6 The Poisson Equation Containing Solvent-Averaged Properties Describes the Free Energy of Ion Solvation
125(2)
3.7 Self Assembly, Ion Adsorption, and Surface Titration Play an Important Role in Determining Properties of Charged Interfaces
127(4)
3.8 The Poisson-Boltzmann Equation Can be Used to Calculate the Ion Distribution in Solution
131(12)
3.8.1 The Gouy-Chapman Theory Relates Surface Charge Density to Surface Potential and Ion Distribution Outside a Planar Surface
131(5)
3.8.2 Linearizing the Poisson-Boltzmann Equation Leads to Exponentially Decaying Potentials and the Debye-Huckel Theory
136(2)
3.8.3 The Gouy-Chapman Theory Provides Insight into Ion Distribution near Charged Surfaces
138(5)
3.9 The Electrostatic Free Energy is Composed of One Contribution from the Direct Charge-Charge Interaction and One Due to the Entropy of the Nonuniform Distribution of Ions in Solution
143(10)
3.9.1 There Are Several Equivalent Expressions for the Electrostatic Free Energy
143(2)
3.9.2 In the Debye-Huckel Theory the Electrostatic Contribution to the Chemical Potential of an Ion is Obtained by a Charging Process
145(1)
3.9.3 The Electrostatic Free Energy of a Planar Charged Surface Can Be Calculated in Closed Form
146(7)
4 / Structure and Properties of Micelles
153(64)
4.1 Micelle Formation is a Cooperative Association Process
157(8)
4.1.1 Several Models Usefully Describe Micellar Aggregation
157(6)
4.1.2 Thermodynamics of Micelle Formation Provide Useful Relationships Between Free Energies and Surfactant Chemical Potentials and Explicit Relations for Enthalpy and Entropy
163(2)
4.2 We Can Measure Critical Micelle Concentrations, Aggregation Numbers, and Characteristic Lifetimes by a Number of Methods
165(18)
4.2.1 We Can Determine CMCs by Surface Tension, Conductance, and Surfactant Ion Electrode Measurements
165(5)
4.2.2 Micellar Aggregation Numbers Can Be Measured Most Simply by Light Scattering or with Fluorescent Probes
170(7)
4.2.3 Kinetic Experiments Provide Valuable Insight into the Time Scales of Dynamic Processes in Micellar Solutions
177(3)
4.2.4 Dynamics of Solutes Dissolved in Micelles Provide a Measure of the Time Scales for Solubilization Processes
180(1)
4.2.5 Diffusion Plays an Important Role in Virtually All Micellar Processes
181(2)
4.3 The Properties of Many Micellar Solutions Can Be Analyzed Quantitatively
183(15)
4.3.1 The Poisson-Boltzmann Equation Describes Head Group Interactions in Ionic Micelles
185(3)
4.3.2 Variations in the CMC Caused by Electrostatic Effects Are Well Predicted by the Poisson-Boltzmann Equation
188(3)
4.3.3 The Contribution of the Solvophobic Free Energy DeltaG(HP) Decreases when Micelles Form in Nonaqueous Solvents
191(1)
4.3.4 Enthalpy and Entropy of Micellization Change Much More Rapidly with Temperature than the Free Energy
191(2)
4.3.5 Unchanged Surfactants Have Much Lower CMCs than Ionic Ones
193(4)
4.3.6 Micelles Can Grow in Size to Short Rods, Long Polymer-Like Threads, and Even Branched Infinite Aggregates
197(1)
4.4 Micellar Solutions Play a Key Role in Many Industrial and Biological Processes
198(19)
4.4.1 Commercial Detergents Contain a Mixture of Surfactants
198(4)
4.4.2 Digestion of Fats Requires Solubilization by Bile Salt Micelles
202(2)
4.4.3 Solubilization in Micellar Solutions Involves a Complex Combination of Solution Flow and Surface Chemical Kinetics
204(6)
4.4.4 Micellar Catalysis Exploits the Large Surface Areas Associated with Micelles and Also Illustrates the Graham Equation
210(7)
5 / Forces In Colloidal Systems
217(78)
5.1 Electrostatic Double-Layer Forces Are Long-Ranged
225(14)
5.1.1 A Repulsive Electrostatic Force Exists Between a Charged and a Neutral Surface
225(4)
5.1.2 We Can Solve the Poisson-Boltzmann Equation when Only Counterions Are Present Outside the Charged Surface
229(2)
5.1.3 Ion Concentration at the Midplane Determines the Force Between Two Identically Charged Surfaces
231(2)
5.1.4 The Bulk Solution Often Provides a Suitable Reference for the Potential
233(3)
5.1.5 Two Surfaces with Equal Signs but Different Magnitudes of Charge Always Repel Each Other
236(2)
5.1.6 As Surfaces Bearing Opposite Signs Move Closer Together, Long-Range Electrostatic Attraction Changes to Repulsion
238(1)
5.2 Van der Waals Forces Comprise Quantum Mechanical Dispersion, Electrostatic Keesom, and Debye Forces
239(15)
5.2.1 An Attractive Dispersion Force of Quantum Mechanical Origin Operates Between Any Two Molecules
239(1)
5.2.2 We Can Calculate the Dispersion Interaction Between Two Colloidal Particles by Summing Over the Molecules on a Pairwise Basis
240(5)
5.2.3 The Presence of a Medium Between Two Interacting Particles Modifies the Magnitude of the Hamaker Constant
245(3)
5.2.4 The Derjaguin Approximation Relates the Force Between Curved Surfaces to the Interaction Energy Between Flat Surfaces
248(2)
5.2.5 The Lifshitz Theory Provides a Unified Description of van der Waals Forces Between Colloidal Particles
250(4)
5.3 Electrostatic Interactions Generate Attractions by Correlations
254(5)
5.3.1 Ion Correlations Can Turn the Double-Layer Interaction Atractive
254(2)
5.3.2 Surface Dipoles Correlate to Yield an Attraction
256(2)
5.3.3 Domain Correlations Can Generate Long-Range Forces
258(1)
5.4 Density Variations Can Generate Attractive and Oscillatory Forces
259(16)
5.4.1 Packing Forces Produce Oscillatory Force Curves with a Period Determined by Solvent Size
261(3)
5.4.2 Capillary Phase Separation Yields an Attractive Force
264(5)
5.4.3 A Non-Adsorbing Solute Creates an Attractive Depletion Force
269(2)
5.4.4 Adsorption Introduces on Average an Increased Repulsion
271(4)
5.5 Entropy Effects Are Important for Understanding the Forces Between Liquidlike Surfaces
275(4)
5.5.1 Reducing Polymer Configurational Freedom Generates a Repulsive Force
276(1)
5.5.2 Short Range Forces That Encompass a Variety of Interactions Play Key Roles in Stabilizing Colloidal Systems
276(2)
5.5.3 Undulation Forces Can Play an Important Role in the Interaction of Fluid Bilayers
278(1)
5.6 The Thermodynamic Interpretation of the Hydrophobic Interaction Is Problematic Due to Entropy-Enthalpy Compensation
279(10)
5.6.1 Understanding the Mysteries of Water
279(7)
5.6.2 Strong Attraction Exists Between Hydrophobic Surfaces Although Experiments Have Failed to Establish the Distance-Dependence of this Force
286(3)
5.7 Hydrodynamic Interactions Can Modulate Interaction Forces
289(6)
6 / Bilayer Systems
295(56)
6.1 Bilayers Show a Rich Variation with Respect to Local Chemical Structure and Global Folding
300(10)
6.1.1 Many Amphiphiles Form a Bilayer Structure
300(1)
6.1.2 Membrane Lipids Exhibit Chemical Variations on a Common Theme
301(2)
6.1.3 Comparing the Properties of Spherical Micelles and Bilayers Provides Useful Insight into the Many Distinctive Molecular Properties of Bilayers
303(3)
6.1.4 Pure Amphiphiles Form a Range of Bulk Bilayer Phases
306(2)
6.1.5 Vesicles Can be Formed by Several Methods
308(2)
6.2 Complete Characterization of Bilayers Requires a Variety of Techniques
310(17)
6.2.1 X-Ray Diffraction Uniquely Identifies a Liquid Crystalline Structure and Its Dimensions
310(3)
6.2.2 Microscopy Yields Images of Aggregate Structures
313(2)
6.2.3 Nuclear Magnetic Resonance Provides a Picture of Bilayer Structure on the Molecular Level
315(3)
6.2.4 Calorimetry Monitors Phase Transitions and Measures Transition Enthalpies
318(2)
6.2.5 We Can Accurately Measure Interbilayer Forces
320(5)
6.2.6 Measurements of Interbilayer Forces Play a Key Role in Testing Theories of Surface Interactions
325(2)
6.3 The Lipid Bilayer Membranes has Three Basic Functions
327(13)
6.3.1 Diffusional Processes Are Always Operating in the Living System
328(7)
6.3.2 The Lipid Membrane Is a Solvent for Membrane Proteins
335(2)
6.3.3 Cell Membranes Fold into a Range of Global Structures
337(3)
6.4 Transmembrane Transport of Small Solutes Is a Central Physiological Process
340(11)
6.4.1 Solutes Can Be Transported across the Membrane by Carriers, in Channels, by Pumps, or by Endocytosis/Exocytosis
340(3)
6.4.2 The Chemiosmotic Mechanism Involves Transformations Between Chemical, Electrical, and Entropic Forms of Free Energy Through Transmembrane Transport Processes
343(3)
6.4.3 Propagation of a Nerve Signal Involves a Series of Transmembrane Transport Processes
346(5)
7 / Polymers in Colloidal Systems
351(50)
7.1 Polymers in Solution
355(17)
7.1.1 Chain Configurational Entropy and Monomer-Monomer Interactions Determine the Configuration of a Single Polymer Chain
358(2)
7.1.2 Persistence Length Describes the Stiffness of a Polymer Chain
360(2)
7.1.3 When Polymers Dissolve into a Solvent Many More Coil Configurations Become Accessible
362(1)
7.1.4 Charged Polymer Chains Display a More Extended Conformation
363(2)
7.1.5 Protein Folding Is the Result of a Delicate Balance Between Hydrophobic and Hydrophilic Interactions and Configurational Entropy
365(1)
7.1.6 Scattering Techniques Provide Information about Molecular Weight and Chain Conformation
366(4)
7.1.7 Polymer Self-Diffusion and Solution Viscosity Reflect the Dynamic and Structural Properties of a Polymer Coil
370(2)
7.2 Thermodynamic and Transport Properties of Polymer Solution Change Dramatically with Concentration
372(10)
7.2.1 Different Concentration Regimes Must Be Distinguished to Describe a Polymer Solution
372(3)
7.2.2 The Semidilute Regime is Well Described by the Flory-Huggins Theory
375(1)
7.2.3 In a Semidilute or Concentrated Solution, Polymer Diffusion Can Occur Through Reptation
376(3)
7.2.4 Polymer Solutions Show a Wide Range of Rheological Properties
379(3)
7.3 Polymers May Associate to Form a Variety of Structures
382(8)
7.3.1 Block Copolymers Show the Same Self-Assembly Properties as Surfactants
382(1)
7.3.2 Polymers with Amphiphilic Monomer Units Often Form Ordered Helix Structures
383(3)
7.3.3 Polymers Form Gels Through Chemical Crosslinking and by Self-Association
386(1)
7.3.4 Polymers Facilitate the Self-Assembly of Amphiphiles
387(3)
7.4 Polymers at Surfaces Play an Important Role in Colloidal Systems
390(11)
7.4.1 Polymers Can Be Attached to a Surface by Spontaneous Adsorption or by Grafting
390(3)
7.4.2 Kinetics Often Determines the Outcome of a Polymer Adsorption Process
393(1)
7.4.3 Forces Between Surfaces Change Drastically when Polymers Adsorb
393(1)
7.4.4 Polyelectrolytes Can Be Used Both To Flocculate and to Stabilize Colloidal Dispersions
394(7)
8 / Colloidal Stability
401(42)
8.1 Colloidal Stability Involves Both Kinetic and Thermodynamic Considerations
406(3)
8.1.1 The Interaction Potential Between Particles Determines Kinetic Behavior
406(2)
8.1.2 Particles Deformed upon Aggregration Change the Effective Interaction Potential
408(1)
8.2 The DLVO Theory Provides Our Basic Framework for Thinking About Colloidal Interactions
409(8)
8.2.1 Competition Between Attractive van der Waals and Repulsive Double-Layer Forces Determines the Stability or Instability of Many Colloidal Systems
409(3)
8.2.2 The Critical Coagulation Concentration Is Sensitive to Counterion Valency
412(3)
8.2.3 A Colloidal Suspension Can Be Stabilized by Adsorbing Surfactants or Polymers
415(2)
8.3 Kinetics of Aggregation Allow Us To Predict How Fast Colloidal Systems Will Coagulate
417(11)
8.3.1 We Can Determine the Binary Rate Constant for Rapid Aggregation from the Diffusional Motion
417(3)
8.3.2 We Can Calculate Complete Aggregation Kinetics if We Assume That Rate Constants Are Practically Independent of Particle Size
420(4)
8.3.3 Kinetics of Slow Flocculation Depends Critically on Barrier Height
424(2)
8.3.4 Aggregates of Colloidal Partices Can Show Fractal Properties
426(2)
8.4 Electrokinetic Phenomena Are Used to Determine Zeta Potentials of Charged Surfaces and Particles
428(15)
8.4.1 We Can Relate the Electrophoretic Velocity of a Colloidal Particle to the Electrical Potential at the Slip Plane
429(5)
8.4.2 We Can Determine the Zeta Potential for a Surface by Measuring the Streaming Potential
434(2)
8.4.3 Electro-osmosis Provides Another Way to Measure the Zeta-Potential
436(7)
9 / Colloidal Sols
443(46)
9.1 Colloidal Sols Formed by Dispersion or Condensation Processes Usually Are Heterogeneous
448(4)
9.1.1 Controlling Nucleation and Growth Steps Can Produce Monodisperse Sols
449(3)
9.2 The Concentration of Silver and Iodide Ions Determines the Surface Potential of Silver Iodide Sols
452(5)
9.2.1 Potential-Determining Ions Play an Important Role in Controlling Stability
455(2)
9.3 Clays Are Colloidal Sols Whose Surface Charge Density Reflects the Chemistry of Their Crystal Structure
457(8)
9.3.1 Directly Measurable Interaction Forces Between Two Mica Surfaces Provide Insight into the Complexities of Colloidal Systems
460(3)
9.3.2 Coagulated Structures Complicate the Colloidal Stability of Clay Sols
463(2)
9.4 Monodisperse Latex Spheres Can Model Various States of Matter as Well as the Phase Transformations Between Them
465(8)
9.4.1 Long-Range Electrostatic Repulsions Dominate the Solution Behavior of Ionic Latex Spheres
466(4)
9.4.2 Sterically Stabilized Latex Spheres Show Only Short-Range Interactions and Form Structured Solutions Only at Higher Concentrations
470(3)
9.5 Homocoagulation and Heterocoagulation Occur Simultaneously in Many Colloidal Systems
473(6)
9.6 Aerosols Involve Particles in the Gas Phase
479(10)
9.6.1 Some Aerosols Occur Naturally, But Many Other Are Produced in Technical Processes
479(1)
9.6.2 Aerosol Properties Differ Quantitatively from Those of Other Colloidal Dispersions in Three Respects
480(1)
9.6.3 Aerosol Particles Interact by van der Waals Forces as Well as Electrostatically and Hydrodynamically
481(2)
9.6.4 Aerosol Particles Possess Three Motion Regimes
483(6)
10 / Phase Equilibra, Phase Diagrams, and Their Application
489(50)
10.1 Phase Diagrams Depicting Colloidal Systems Are Generally Richer Than Those for Molecular Systems
493(12)
10.1.1 Several Uncommon Aggregation States Appear in Colloidal Systems
493(5)
10.1.2 The Gibbs Phase Rule Guides the Thermodynamic Description of Phase Equilibria
498(1)
10.1.3 In a Multicomponent System with Two Phases in Equilibrium, the Chemical Potential of Each Component Is the Same in Both Phases
499(2)
10.1.4 Phase Diagrams Conveniently Represent Phase Equilibria
501(2)
10.1.5 Determining Phase Equilibria Is a Demanding Task
503(2)
10.2 Examples Illustrate the Importance of Phase Equilibria for Colloidal Systems
505(9)
10.2.1 Purely Repulsive Interactions Can Promote the Formation of Ordered Phases
507(1)
10.2.2 Ionic Surfactants Self-Assemble into a Multiplicity of Isotropic and Liquid Crystalline Phases
507(2)
10.2.3 Temperature Changes Dramatically Affect Phase Equilibria for Nonionic Surfactants
509(1)
10.2.4 Block Copolymers Exhibit as Rich a Phase Behavior as Surfactants
510(2)
10.2.5 Monomolecular Films Show a Rich Phase Behavior
512(2)
10.3 We Obtain an Understanding of the Factors That Determine Phase Equilibria by Calculating Phase Diagrams
514(17)
10.3.1 The Regular Solution Model Illustrates Liquid-Liquid Phase Separation
514(3)
10.3.2 Liquid State Miscibility and Solid State Demixing Lead to a Characteristic Phase Diagram
517(3)
10.3.3 Two Lipids that Exhibit Different Melting Points but Ideal Mixing in Both the Gel and Liquid Crystalline Phases Produce a Simple Phase Diagram
520(2)
10.3.4 The Presence of an Impurity Broadens a Phase Transtion by Introducting a Two-Phase Area
522(2)
10.3.5 The Short Range Stabilizing Force Influences the Equilibrium Between Liquid Crystalline and Gel Phases in Lecithin-Water Systems
524(2)
10.3.6 The Isotropic to Nematic Transition can be Caused by an Orientation Dependent Excluded Volume
526(5)
10.4 Continuous Phase Transitions Can Be Described by Critical Exponents
531(8)
10.4.1 Phase Changes Can Be Continuous
531(1)
10.4.2 Continuous Transitions Are Characterized by the Values of Critical Exponents
532(2)
10.4.3 We Can Use the Regular Solution Theory to Illustrate the Ising Model and to Calculate Mean Field Critical Exponents
534(1)
10.4.4 Nonionic Surfactants Show a Critical Demixing When the Temperature Increases
535(1)
10.4.5 The Term Continuous Phase Transition Sometimes Characterizes Less Well-Defined Phase Changes
536(3)
11 / Micro- and Macroemulsions
539(62)
11.1 Surfactant Form a Semiflexible Elastic Film at Interfaces
544(6)
11.1.1 We Can Characterize the Elastic Properties of a Film Through Five Phenomenological Constants
544(4)
11.1.2 With Some Effort We Can Measure Elastic Constants
548(2)
11.2 Microemulsions Are Thermodynamically Stable Isotropic Solutions That Display a Range of Self-Assembly Structures
550(18)
11.2.1 Microemulsions Can Contain Spherical Drops or Bicontinuous Structures
550(3)
11.2.2 Temperature Controls the Structure and Stability of Nonionic Surfactant Microemulsions
553(6)
11.2.3 We Often Need Electrolytes to Obtain Microemulsions for Ionic Surfactants
559(2)
11.2.4 DDAB Double-Chain Surfactants Show Bicontinuous Inverted Structures
561(7)
11.3 Macroemulsions Consist of Drops of One Liquid in Another
568(22)
11.3.1 Forming Macroemulsions Usually Requires Mechanical or Chemical Energy
568(3)
11.3.2 Turbulent Flow during the Mixing Process Governs Droplet Size
571(2)
11.3.3 A Chemical Nonequilibrium State Can Induce Emulsification
573(2)
11.3.4 A Number of Different Mechanisms Affect the Evolution of an Emulsion
575(2)
11.3.5 To Stabilize an Emulsion, the Dispersed Phase in Different Drops Should Be Prevented from Reaching Molecular Contact
577(3)
11.3.6 Emulsion Structure and Stability Depend on the Properties of the Surfactant Film
580(8)
11.3.7 We Can Catalyze Coalescence by Changing the Spontaneous Curvature and by Inducing Depletion Attraction
588(2)
11.4 Foams Consist of Gas Bubbles Dispersed in a Liquid or Solid Medium
590(11)
11.4.1 A Surface Film Develops on Bubbles as They Rise
591(2)
11.4.2 Concentrated Foams Consist of Polyhedral Gas Compartments Packed in an Intriguing Way
593(1)
11.4.3 Foams Disintegrate by Ostwald Ripening and Film Rupture
594(1)
11.4.4 Macroscopic Liquid Films Stabilized by Surfactants Can Be Used to Study Surface Forces and Film Stability
595(6)
12 / Epilogue
601(12)
12.1 Colloid Science has Changed from a Reductionistic to a Holistic Perspective During this Century
602(2)
12.2 Quantum Mechanics, Statistical Mechanics, and Thermodynamics Provide the Conceptual Basis for Describing the Equilibrium Properties of the Colloidal Domain
604(2)
12.3 Intramolecular, Intermolecular, and Surface Forces Determine the Equilibrium Properties and Structure of Colloidal Systems
606(2)
12.4 Crucial Interplay Between the Organizing Energy and the Randomizing Entropy Governs the Colloidal World
608(3)
12.5 The Dynamic Properties of a Colloidal System Arise from a Combination of the Thermal Brownian Motion of the Individual Particles and the Collective Motion of the Media
611(2)
Index 613

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