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Complex Differential Geometry

The theory of complex manifolds overlaps with several branches of mathematics, including differential geometry, algebraic geometry, several complex variables, global analysis, topology, algebraic number theory, and mathematical physics. Complex manifolds provide a rich class of geometric objects, for example the (common) zero locus of any generic set of complex polynomials is always a complex manifold. Yet complex manifolds behave differently than generic smooth manifolds; they are more coherent and fragile. The rich yet restrictive character of complex manifolds makes them a special and interesting object of study.

The theory of complex manifolds overlaps with several branches of mathematics, including differential geometry, algebraic geometry, several complex variables, global analysis, topology, algebraic number theory, and mathematical physics.

Student's Solutions Manual for Calculus with Analytic Geometry, Fifth Edition, Edwin J. Purcell, Dale Varberg

Topics in Transcendental Algebraic Geometry

The Description for this book, Topics in Transcendental Algebraic Geometry. (AM-106), will be forthcoming.

The description for this book, Topics in Transcendental Algebraic Geometry. (AM-106), will be forthcoming.