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Pluripotential Theory

Pluripotential theory is a very powerful tool in geometry, complex analysis and dynamics. This volume brings together the lectures held at;

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Complex Geometry and Dynamics

This book focuses on complex geometry and covers highly active topics centered around geometric problems in several complex variables and;

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Complex Dynamics and Renormalization (AM-135), Volume 135

Addressing researchers and graduate students in the active meeting ground of analysis, geometry, and dynamics, this book presents a study;

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Dynamics

. These include arithmetic geometry, flat geometry, complex dynamics, graph theory, relations to number theory, and topological dynamics. The;

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Introduction to Differential Geometry with applications to Navier-Stokes Dynamics

understand and use exterior calculus and differential geometry, the modern approach to calculus and geometry. Author Troy Story makes use;

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Complex Dynamics

Complex Dynamics: Families and Friends features contributions by many of the leading mathematicians in the field, such as Mikhail Lyubich;

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Horizons of Fractal Geometry and Complex Dimensions

This volume contains the proceedings of the 2016 Summer School on Fractal Geometry and Complex Dimensions, in celebration of Michel L;

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Complex Algebraic Foliations

theory and utilizing methods from algebraic and complex geometry along with techniques from complex dynamics and several complex variables. The;

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Complex Analysis and Geometry

knowledge in complex analysis and geometry of analytic spaces and holomorphic functions which were hidden in the case of complex dimension one;

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Geometry, Topology And Dynamics Of Character Varieties

in various contexts, introductions to Lorenzian and complex hyperbolic geometry, and representation varieties of surface groups into PSL(2, ) and;

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Global Aspects of Complex Geometry

This collection of surveys present an overview of recent developments in Complex Geometry. Topics range from curve and surface theory;

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Complex and Symplectic Geometry

This book arises from the INdAM Meeting Complex and Symplectic Geometry , which was held in Cortona in June 2016. Several leading;

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Renormalization and 3-Manifolds Which Fiber over the Circle (AM-142), Volume 142

Many parallels between complex dynamics and hyperbolic geometry have emerged in the past decade. Building on work of Sullivan and Thurston;

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Complex Analysis and Geometry

Julia set. The book is aimed at researchers and advanced graduate students in complex and real analysis, algebraic geometry and number theory.;

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Handbook of Geometrical Methods for Scientists & Engineers

currently being used for modelling complex systems in theoretical physics, chemistry and biology, non-linear dynamics and non-linear control, as;

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Foliations and the Geometry of 3-Manifolds

theory generalizes Thurston's theory of surface automorphisms and reveals an intimate connection between dynamics, geometry and topology in 3;

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Geometry, Topology, and Dynamics in Negative Curvature

The ICM 2010 satellite conference 'Geometry, Topology and Dynamics in Negative Curvature' afforded an excellent opportunity to discuss;

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Complex Geometry from Riemann to Kahler-Einstein and Calabi-Yau

Complex geometry has been extensively studied and developed since the 19th century. This volume examines the subject from a global;

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Mathematical Sciences Research Institute Publications

1996, the book presents chapters by masters in their respective fields on hyperbolic geometry, dynamics in several complex variables, convex;

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Dynamics and Numbers

interaction between number theory and dynamical systems and geometry in particular. Topics covered in this volume include symbolic dynamics, Bratelli;

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Dynamics, Ergodic Theory and Geometry

mechanics and an exciting addition to modern geometry. The survey on local rigidity of group actions gives a broad and up-to-date account of another;

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Dynamics, Ergodic Theory and Geometry

mechanics and an exciting addition to modern geometry. The survey on local rigidity of group actions gives a broad and up-to-date account of another;

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Manifolds, Sheaves, and Cohomology

non-archimedian geometry. It uses the most accessible case, real and complex manifolds, as a model. The author especially emphasizes the;

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Fractal Geometry, Complex Dimensions and Zeta Functions

is, one-dimensional drums with fractal boundary. Throughout Geometry, Complex Dimensions and Zeta Functions, Second Edition, new;

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Modern Methods in Complex Analysis (AM-137), Volume 137

algebraic geometry. The topics include invariants of manifolds, the complex Neumann problem, complex dynamics, Ricci flows, the Abel-Radon;

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Functional Analysis and Geometry

of contemporary problems in functional analysis, operator theory, several complex variables, topological dynamics, and algebraic, convex, and integral;

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