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The Divine Manifold

The Divine Manifold is a postmodern enquiry in intersecting themes of the concept and reality of multiplicity in a chaosmos that does not;

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Manifold Learning Theory and Applications

, image processing, and computer vision. Filling a void in the literature, Manifold Learning Theory and Applications incorporates state-of-the;

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Differential Geometry Applied To Dynamical Systems (With Cd-rom)

- may be analytically computed. Then, the location of the points where the curvature of the flow vanishes defines a manifold called flow;

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The Equilibrium Manifold

manifold. In The Equilibrium Manifold, noted economic scholar and major contributor to the theory of general equilibrium Yves Balasko argues that;

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Tastes of the Divine

The intensity and meaningfulness of aesthetic experience have often been described in theological terms. By designating basic human;

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Bordered Heegaard Floer Homology

The authors construct Heegaard Floer theory for 3-manifolds with connected boundary. The theory associates to an oriented, parametrized two;

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On the Geometry of Some Special Projective Varieties

solution of Hartshorne's Conjecture on Complete Intersections for the class of quadratic manifolds and new short proofs of previously known results;

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Differential Manifolds

Differential Manifold is the framework of particle physics and astrophysics nowadays. It is important for all research physicists to be;

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Stochastic Analysis on Manifolds

explore part of this connection concerning the relations between Brownian motion on a manifold and analytical aspects of differential geometry. A;

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Gauge Theory and the Topology of Four-manifolds

The lectures in this volume provide a perspective on how 4-manifold theory was studied before the discovery of modern-day Seiberg-Witten;

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Statistics on Special Manifolds

Covering statistical analysis on the two special manifolds, the Stiefel manifold and the Grassmann manifold, this book is designed as a;

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Differential Geometry with Applications to Mechanics and Physics

spaces; differentiable manifold and mapping submanifolds; tangent vector space; tangent bundle, vector field on manifold, Lie algebra structure;

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Bhakti and Embodiment

of divine embodiment proliferate, celebrating the notion that a deity, while remaining translocal, can appear in manifold corporeal forms;

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Homogeneous Structures on Riemannian Manifolds

correspondence between the homogeneous structure and the groups acting transitively and effectively as isometrics on the manifold.;

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Branching Solutions To One-dimensional Variational Problems

manifold. Various applications of the approach are presented, such as several generalizations of the famous Steiner problem of finding the shortest;

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Invariance Theory

. Heat equation methods are also used to discuss Lefschetz fixed point formulas, the Gauss-Bonnet theorem for a manifold with smooth boundary;

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Bible & Natural Philosophy In Rena Italy

philosophy in sixteenth-century Italy. The book augments our knowledge of the manifold applications of medical expertise in the Renaissance and;

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Reflexive Representations: Hegemony, and Discourse in Global Capitalism

This volume addresses the manifold conjunctures, interactions and disjunctures that occur at various levels of what has come to be;

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Cornered Heegaard Floer Homology

Bordered Floer homology assigns invariants to 3-manifolds with boundary, such that the Heegaard Floer homology of a closed 3-manifold;

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Degree Theory of Immersed Hypersurfaces

Riemannian manifold, where $K$ is any elliptic curvature function. They apply this theory to count the (algebraic) number of immersed hyperspheres;

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Aristotle and Plotinus on the Intellect

This book emphasizes that Aristotle was aware of the philosophical attempt to subordinate divine Intellect to a prior and absolute;

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Divine Sparks

No one has all the light, but each person has some share of divine light within. God is not to be found "out there" but rather within the;

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Comparison Theorems in Riemannian Geometry

The central theme of this book is the interaction between the curvature of a complete Riemannian manifold and its topology and global;

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