## Soft Matter Physics: An IntroductionIntroductions to solid state physics have, ever since the initial book by F. Seitz in 1940, concentrated on simple crystals, with few atoms per cell, bonded together by strong ionic, covalent, or metallic bonds. References to weaker bonds, such as van der Waals forces in rare gases, or to geometric or chemical disorder (e.g., alloys or glasses) have been limited. The physical understanding of this ?eld started well before Seitz’s book and led to a number of Nobel prizes after the last war. Applications cover classical metallurgy, el- tronics, geology and building materials, as well as electrical and ionic transport, chemical reactivity, ferroelectricity and magnetism. But in parallel with this general and well publicized trend, and sometimes earlier as far as physical concepts were concerned, an exploration and increasingly systematic study of softer matter has developed through the twentieth century. More often in the hands of physical chemists and crystallographers than those of pure physicists, the ?eld had for a long time a reputation of complexity. If progress in polymers was steady but slow, interest in liquid crystals had lain dormant for forty years, after a bright start lasting through 1925, to be revived in the late 1960s based on their possible use in imaging techniques. The optoelectronic properties of the ?eld in general are even more recent. |

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### Contents

1 | |

Structural Properties | 15 |

Atomic and Molecular Arrangements | 42 |

Amplitude and Phase | 76 |

Phase Transitions | 105 |

Elasticity of Mesomorphic Phases | 135 |

Dynamics of Isotropic and Anisotropic Fluids | 184 |

Fractals and Growth Phenomena | 223 |

UniaxialNematicPhase | 454 |

Surface Phenomena | 472 |

Stability of Colloidal Systems | 519 |

The Central Limit Theorem | 593 |

Table of Constants | 604 |

605 | |

617 | |

622 | |

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Soft Matter Physics: An Introduction Maurice Kleman,Oleg D. Laverntovich,Oleg D.. Lavrentovich Limited preview - 2003 |

### Common terms and phrases

anchoring angle atoms axis boundary conditions bulk Burgers vector Chapter chiral cholesteric coefficients columnar phases configuration constant core curln deformation director disclination domains droplets elastic energy ellipse energy density entropy equation equilibrium example FCD-I FCDs ferromagnet field Figure fluctuations fluid forces fractal free energy density function Gaussian curvature geometry interactions interface isotropic Kleman lattice layers length Lett linear liquid crystal lyotropic macroscopic magnetic membrane molecular molecules nematic nematic phase normal order parameter orientation parallel particles perpendicular phase transition Phys physical planar plane plates point defects polar polymers potential Problem radius rotation scales screw dislocations shear singular smectic soft matter solid solution solvent space sphere stress structure surface symmetry temperature tensor term thermodynamic thermotropic topological topological charge torque twist uniaxial nematic velocity viscosity volume