Several Complex Variables and Analytic Spaces.
Overview
Works: | 31 works in 31 publications in 31 languages |
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Titles
Milnor fiber boundary of a non-isolated surface singularity[electronic resource] /
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Complex Monge - Ampere Equations and Geodesics in the Space of Kahler Metrics[electronic resource] /
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A panorama of modern operator theory and related topics[electronic resource] :The Israel Gohberg memorial volume /
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Algebraic geometry over the complex numbers[electronic resource] /
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Recent progress in operator theory and its applications[electronic resource] /
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The corona problem[electronic resource] :connections between operator theory, function theory, and geometry /
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Geometry and analysis on manifolds[electronic resource] :in memory of professor Shoshichi Kobayashi /
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Green's functions in the theory of ordinary differential equations[electronic resource] /
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Cohomological aspects in complex non-Kahler geometry[electronic resource] /
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Nevanlinna Theory in Several Complex Variables and Diophantine Approximation[electronic resource] /
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A simple introduction to the mixed finite element method[electronic resource] :theory and applications /
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Calabi-Yau varieties[electronic resource] :arithmetic, geometry and physics : lecture notes on concentrated graduate courses /
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Complex analysis and geometry[electronic resource] :KSCV10, Gyeongju, Korea, August 2014 /
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Complex geometry and dynamics[electronic resource] :the Abel symposium 2013 /
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Multidimensional integral representations[electronic resource] :problems of analytic continuation /
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Concentration inequalities for sums and martingales[electronic resource] /
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L2 approaches in several complex variables[electronic resource] :development of Oka-Cartan Theory by L2 estimates for the d-bar Operator /
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Period mappings with applications to symplectic complex spaces[electronic resource] /
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Bicomplex holomorphic functions[electronic resource] :the algebra, geometry and analysis of bicomplex numbers /
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Analytic function theory of several variables[electronic resource] :elements of Oka's coherence /
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Foundations of symmetric spaces of measurable functions[electronic resource] :Lorentz, Marcinkiewicz and Orlicz spaces /
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Subjects