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CONTENTS Introduction............................................................................................................................5    I. Special functions of quasiconformal theory.....................................................................10       1. Introduction.................................................................................................................10       2. The distortion function $Φ_K$.....................................................................................11       3. Quasisymmetric functions............................................................................................19       4. Functional identities for special functions....................................................................27       5. Applications..................................................................................................................38    II. Quasihomographies of a circle.......................................................................................42       1. Introduction..................................................................................................................42       2. Introduction to quasihomographies..............................................................................42       3. Quasihomographies and quasisymmetric functions on the real line.............................45       4. Quasihomographies and quasisymmetric functions on the unit circle...........................48       5. Quasisymmetric functions as quasihomographies.........................................................51    III. Distortion theorems for quasihomographies....................................................................57       1. Introduction...................................................................................................................57       2. Similarities.....................................................................................................................57       3. Distortion theorems.......................................................................................................60       4. Normal and compact families of quasihomographies.....................................................67       5. Topological characterization of quasihomographies.......................................................69    IV. Quasihomographies of a Jordan curve ...........................................................................72       1. Introduction...................................................................................................................72       2. Harmonic cross-ratio.....................................................................................................72       3. One-dimensional quasiconformal mappings..................................................................76       4. Complete boundary transformations.............................................................................78       5. Quasicircles...................................................................................................................80    V. The universal Teichmüller space.......................................................................................84       1. Introduction....................................................................................................................84       2. The universal Teichmüller space of a circle...................................................................85       3. The universal Teichmüller space of an oriented Jordan curve........................................87       4. The space of normalized quasihomographies................................................................91       5. A linearization formula....................................................................................................94 Acknowledgements...................................................................................................................97 References...............................................................................................................................98
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