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Differential geometry. Global analysis --- Zak, F. --- 514.14 --- Projective spaces --- Spaces, Projective --- Geometry, Projective --- Affine geometry. Projective geometry --- 514.14 Affine geometry. Projective geometry --- Geometrie algebrique --- Espaces projectifs --- Varietes algebriques

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Curves, Algebraic. --- Projective spaces. --- Geometry, Projective. --- Courbes algébriques. --- Espaces projectifs. --- Géométrie projective. --- Courbes algébriques --- Espaces projectifs --- Géométrie projective --- Curves, Algebraic --- Projective spaces --- Geometry, Projective --- Algebraic curves --- Algebraic varieties --- Spaces, Projective --- Projective geometry --- Geometry, Modern

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An overview of developments in the past 15 years of adjunction theory, the study of the interplay between the intrinsic geometry of a projective variety and the geometry connected with some embedding of the variety into a projective space. Topics include consequences of positivity, the Hilbert schem

Adjunction theory. --- Algebraic varieties. --- Embeddings (Mathematics) --- Projective spaces. --- Embeddings (Mathematics). --- Adjunction theory --- Algebraic varieties --- Projective spaces --- 512.7 --- 512.7 Algebraic geometry. Commutative rings and algebras --- Algebraic geometry. Commutative rings and algebras --- Spaces, Projective --- Geometry, Projective --- Imbeddings (Mathematics) --- Geometry, Algebraic --- Immersions (Mathematics) --- Varieties, Algebraic --- Linear algebraic groups

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This is a monograph that details the use of Siegel’s method and the classical results of homotopy groups of spheres and Lie groups to determine some Gottlieb groups of projective spaces or to give the lower bounds of their orders. Making use of the properties of Whitehead products, the authors also determine some Whitehead center groups of projective spaces that are relevant and new within this monograph.

Projective spaces. --- Homotopy theory. --- Spaces, Projective --- Geometry, Projective --- Deformations, Continuous --- Topology --- Discrete groups. --- Global differential geometry. --- Algebra. --- Convex and Discrete Geometry. --- Differential Geometry. --- Category Theory, Homological Algebra. --- Mathematics --- Mathematical analysis --- Geometry, Differential --- Groups, Discrete --- Infinite groups --- Discrete mathematics --- Convex geometry . --- Discrete geometry. --- Differential geometry. --- Category theory (Mathematics). --- Homological algebra. --- Homological algebra --- Algebra, Abstract --- Homology theory --- Category theory (Mathematics) --- Algebra, Homological --- Algebra, Universal --- Group theory --- Logic, Symbolic and mathematical --- Functor theory --- Differential geometry --- Geometry --- Combinatorial geometry