Chapter I: Uniform Algebras. Spectrum of an Algebra Element. Linear
Multiplicative Functionals. Maximal Ideals. Some Examples. Shilov Boundary.
Chapter II: &Ggr;-Analytic Functions in the Big-Plane. Generalized-analytic Functions. &Ggr;-analytic Functions on the Big-disc. The Big-disc Algebra. Boundary Behavior in the Big-disc. Algebras of
&Ggr;v-analytic Functions. &Ggr;-entire Functions.
Spectral Mappings of Semigroups. The Algebra
HG∞. Algebras between
HG∞ and LG∞.
Appendix. Analytic Measures. Chapter III: n-Tuple Shilov
Boundaries. n-tuple Boundaries of Uniform Algebras.
n-tuple Boundaries of Function Spaces. Properties of n-tuple Shilov Boundaries. Shilov Boundaries of Tensor Products. Multi-tuple
Hulls. Chapter IV: Analytic Structures in Uniform Algebra Spectra.
n-dimensional Manifolds in Spectra. Big-manifolds in Algebra
Spectra. Almost Periodic and &Ggr;-analytic Structures. References. Index.