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Vector analysis --- Curved beams

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Vector spaces --- Vector analysis --- Espaces vectoriels --- Analyse vectorielle

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Vector algebra --- Problems, exercises, etc. --- -512.64 --- Algebra, Vector --- Algebras, Linear --- Vector analysis --- Problems, exercises, etc --- Linear and multilinear algebra. Matrix theory --- 512.64 Linear and multilinear algebra. Matrix theory --- 512.64 --- Vector algebra - Problems, exercises, etc.

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Geometry, projective --- Quaternions --- Algebraic fields --- 514.16 --- Geometry, Projective --- Algebra, Universal --- Curves --- Surfaces --- Numbers, Complex --- Vector analysis --- Projective geometry --- Geometry, Modern --- Algebraic number fields --- Algebraic numbers --- Fields, Algebraic --- Algebra, Abstract --- Algebraic number theory --- Rings (Algebra) --- Geometries over algebras --- Geometry, Projective. --- Quaternions. --- Algebraic fields. --- 514.16 Geometries over algebras --- Geometrie --- Geometrie projective --- Geometrie finie

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The theory of the numerical range of a linear operator on an arbitrary normed space had its beginnings around 1960, and during the 1970s the subject has developed and expanded rapidly. This book presents a self-contained exposition of the subject as a whole. The authors develop various applications, in particular to the study of Banach algebras where the numerical range provides an important link between the algebraic and metric structures.

Normed linear spaces. --- Banach algebras. --- Linear operators. --- Linear maps --- Maps, Linear --- Operators, Linear --- Operator theory --- Algebras, Banach --- Banach rings --- Metric rings --- Normed rings --- Banach spaces --- Topological algebras --- Linear normed spaces --- Normed vector spaces --- Functional analysis --- Vector analysis --- Linear operators --- Banach algebras --- Normed linear spaces