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veelvlakken --- veelhoeken --- isometrie --- escher --- kristallografie --- apollonius --- platonische lichamen --- gulden snede --- desargues --- fibonacci --- hyperbolische meetkunde --- spiraal --- geodesie --- tensoren --- 514 --- 514.1 --- 514.1 General geometry --- General geometry --- 514 Geometry --- Geometry --- Géométrie
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Distribution (Probability theory) --- Distribution (Théorie des probabilités) --- 517.982.4 --- veralgemeende functies --- deltafunctie --- heaviside --- testfuncties --- convolutie --- partitie van de eenheid --- tensoren --- tempered --- bochner --- Fouriertransformatie --- dipolen --- pseudofunctie --- Distribution functions --- Frequency distribution --- Characteristic functions --- Probabilities --- Theory of generalized functions (distributions) --- Distribution (Probability theory). --- 517.982.4 Theory of generalized functions (distributions) --- Distribution (Théorie des probabilités)
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The book is written in three parts. Part I consists of preparatory work on algebras, needed in Parts II and III. This material is presented in a classical, though unusual, way. Part II consists of a modern description of the theory of Brauer groups over fields (from as elementary a point of view as possible). Part III covers some new developments in the theory which, until now, have not been available except in journals. The principal topic discussed in this section is reduced K,-theory. This book will be of interest to graduate students in pure mathematics and to professional mathematicians.
Skew fields. --- Brauer groups. --- K-theory. --- Algebraic topology --- Homology theory --- Brauer group --- Groups, Brauer --- Associative algebras --- s-fields --- Algebraic fields --- Brauer groups --- K-theory --- Skew fields --- brauer --- enkelvoudig --- groepen --- lichaam --- producten --- ring --- scheef --- tensoren --- velden --- 512.623 --- 512 --- 512.623 General field theory --- General field theory --- 512 Algebra --- Algebra --- Algebraic fields. --- Corps algébriques. --- Ordered algebraic structures --- Algèbre --- Algèbre --- Corps algébriques.
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to the Encyclopaedia Subseries on Operator Algebras and Non-Commutative Geometry The theory of von Neumann algebras was initiated in a series of papers by Murray and von Neumann in the 1930's and 1940's. A von Neumann algebra is a self-adjoint unital subalgebra M of the algebra of bounded operators of a Hilbert space which is closed in the weak operator topology. According to von Neumann's bicommutant theorem, M is closed in the weak operator topology if and only if it is equal to the commutant of its commutant. A factor is a von Neumann algebra with trivial centre and the work of Murray and von Neumann contained a reduction of all von Neumann algebras to factors and a classification of factors into types I, II and III. C* -algebras are self-adjoint operator algebras on Hilbert space which are closed in the norm topology. Their study was begun in the work of Gelfand and Naimark who showed that such algebras can be characterized abstractly as involutive Banach algebras, satisfying an algebraic relation connecting the norm and the involution. They also obtained the fundamental result that a commutative unital C* -algebra is isomorphic to the algebra of complex valued continuous functions on a compact space - its spectrum. Since then the subject of operator algebras has evolved into a huge mathematical endeavour interacting with almost every branch of mathematics and several areas of theoretical physics.
Operator algebras --- Algèbres d'opérateurs --- 517.986 --- banachalgebra --- dicht --- tensoren --- integralen --- duaal --- Von Neumann --- poolse ruimte --- c*-algebra --- topologie --- spoor --- borel --- commutant --- Algebras, Operator --- Operator theory --- Topological algebras --- Topological algebras. Theory of infinite-dimensional representations --- Operator algebras. --- 517.986 Topological algebras. Theory of infinite-dimensional representations --- Analytical spaces --- Algèbres d'opérateurs --- Operator theory. --- Mathematical physics. --- Operator Theory. --- Theoretical, Mathematical and Computational Physics. --- Physical mathematics --- Physics --- Functional analysis --- Mathematics --- Algèbres topologiques --- Algèbres topologiques. --- Algèbres topologiques.
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Theory of machines. Technical mechanics in general --- 531.8 Theory of machines. Technical mechanics in general --- #KVIV --- 531 --- 531.8 --- 534 --- 624 --- krachten --- vectoren --- tensoren --- statica --- 624 Civil and structural engineering in general. Substructures. Earthworks. Foundations. Tunnelling. Bridge-building. Superstructures --- Civil and structural engineering in general. Substructures. Earthworks. Foundations. Tunnelling. Bridge-building. Superstructures --- 534 Vibrations. Acoustics --- Vibrations. Acoustics --- 531 General mechanics. Mechanics of solid and rigid bodies --- General mechanics. Mechanics of solid and rigid bodies --- Mechanics, Applied. --- Strength of materials. --- 624 Burgerlijke bouwkunde in het algemeen. Substructuren. Grondwerken en funderingen. Tunnels. Bruggenbouw. Superstructuren --- Burgerlijke bouwkunde in het algemeen. Substructuren. Grondwerken en funderingen. Tunnels. Bruggenbouw. Superstructuren
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