About the Book
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. Pages: 39. Chapters: Quadric, Steiner surface, Enriques-Kodaira classification, Abelian variety, Fake projective plane, K3 surface, Surface of general type, Bogomolov-Miyaoka-Yau inequality, Del Pezzo surface, Ruled surface, Kummer surface, Irregularity of a surface, Cubic surface, Supersingular K3 surface, Elliptic surface, List of complex and algebraic surfaces, Veronese surface, Hilbert modular surface, Hirzebruch-Riemann-Roch theorem, Riemann-Roch theorem for surfaces, Enriques surface, Rational surface, Noether inequality, Hyperelliptic surface, Special divisor, Clebsch surface, Du Val singularity, Conical surface, Hirzebruch surface, Complex projective plane, Rational singularity, Dolgachev surface, Quartic surface, Enneper surface, Hodge index theorem, Thom conjecture, Fano surface, Beauville surface, Barlow surface, Abelian surface, Riemann-Roch theorem for smooth manifolds, Pinch point, Raynaud surface, Pl cker surface, Catanese surface, Godeaux surface, Zariski surface, Fermat cubic, Reider's theorem, Barth surface, Weddle surface, Burniat surface, Campedelli surface, Segre surface, Castelnuovo-de Franchis theorem, Cox-Zucker machine, Togliatti surface, Castelnuovo surface, Horikawa surface, Ch telet surface, Cayley's nodal cubic surface, Bordiga surface, Noether's theorem on rationality for surfaces, Coble surface, White surface, Elliptic singularity, Nagata-Biran conjecture, Sarti surface, Humbert surface, Cayley's ruled cubic surface. Excerpt: In mathematics, the Enriques-Kodaira classification is a classification of compact complex surfaces into ten classes. For each of these classes, the surfaces in the class can be parametrized by a moduli space. For most of the classes the moduli spaces are well understood, but for the class of surfaces of general type the moduli spaces seem too complicated to describe explicitly, thoug...
