This book focusses on a large class of objects in moduli theory and
provides different perspectives from which compactifications of
moduli spaces may be investigated. Three contributions give an
insight on particular aspects of moduli problems. In the first of
them, various ways to construct and compactify moduli spaces are
presented. In the second, some questions on the boundary of moduli
spaces of surfaces are addressed. Finally, the theory of stable
quotients is explained, which yields meaningful compactifications
of moduli spaces of maps. Both advanced graduate students and
researchers in algebraic geometry will find this book a valuable
read.
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