Tensor Product of Fields: Mathematics, Field (mathematics), Abstract Algebra, Direct Product, Field Extension, Distributivity, Ordered Field, Finite Field, P-adic Number, Linear Algebra - Couverture souple
Synopsis
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In mathematics, the theory of fields in abstract algebra lacks a direct product: the direct product of two fields, considered as a ring is never itself a field. On the other hand it is often required to ''join'' two fields K and L, either in cases where K and L are given as subfields of a larger field M, or when K and L are both field extensions of a smaller field N (for example a prime field). The tensor product of fields is the best available construction on fields with which to discuss all the phenomena arising. As a ring, it is sometimes a field, and often a direct product of fields; it can, though, contain non-zero nilpotents (see radical of a ring).
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Tensor Product of Fields
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Taschenbuch. Etat : Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -High Quality Content by WIKIPEDIA articles! In mathematics, the theory of fields in abstract algebra lacks a direct product: the direct product of two fields, considered as a ring is never itself a field. On the other hand it is often required to 'join' two fields K and L, either in cases where K and L are given as subfields of a larger field M, or when K and L are both field extensions of a smaller field N (for example a prime field). The tensor product of fields is the best available construction on fields with which to discuss all the phenomena arising. As a ring, it is sometimes a field, and often a direct product of fields; it can, though, contain non-zero nilpotents (see radical of a ring). 72 pp. Englisch. N° de réf. du vendeur 9786130350086
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Tensor Product of Fields : Mathematics, Field (mathematics), Abstract Algebra, Direct Product, Field Extension, Distributivity, Ordered Field, Finite Field, P-adic Number, Linear Algebra
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Taschenbuch. Etat : Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - High Quality Content by WIKIPEDIA articles! In mathematics, the theory of fields in abstract algebra lacks a direct product: the direct product of two fields, considered as a ring is never itself a field. On the other hand it is often required to 'join' two fields K and L, either in cases where K and L are given as subfields of a larger field M, or when K and L are both field extensions of a smaller field N (for example a prime field). The tensor product of fields is the best available construction on fields with which to discuss all the phenomena arising. As a ring, it is sometimes a field, and often a direct product of fields; it can, though, contain non-zero nilpotents (see radical of a ring). N° de réf. du vendeur 9786130350086
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Tensor Product of Fields | Mathematics, Field (mathematics), Abstract Algebra, Direct Product, Field Extension, Distributivity, Ordered Field, Finite Field, P-adic Number, Linear Algebra
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Taschenbuch. Etat : Neu. Tensor Product of Fields | Mathematics, Field (mathematics), Abstract Algebra, Direct Product, Field Extension, Distributivity, Ordered Field, Finite Field, P-adic Number, Linear Algebra | Lambert M. Surhone (u. a.) | Taschenbuch | Englisch | 2026 | OmniScriptum | EAN 9786130350086 | Verantwortliche Person für die EU: preigu GmbH & Co. KG, Lengericher Landstr. 19, 49078 Osnabrück, mail[at]preigu[dot]de | Anbieter: preigu Print on Demand. N° de réf. du vendeur 113214460
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Tensor Product of Fields
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Taschenbuch. Etat : Neu. This item is printed on demand - Print on Demand Titel. Neuware -Please note that the content of this book primarily consists of articlesavailable from Wikipedia or other free sources online. In mathematicsthe theory of fields in abstract algebra lacks a direct product: thedirect product of two fields, considered as a ring is never itself afield. On the other hand it is often required to 'join' two fields K andL, either in cases where K and L are given as subfields of a largerfield M, or when K and L are both field extensions of a smaller field N(for example a prime field). The tensor product of fields is the bestavailable construction on fields with which to discuss all the phenomenaarising. As a ring, it is sometimes a field, and often a direct productof fields; it can, though, contain non-zero nilpotents (see radical of aring).VDM Verlag, Dudweiler Landstraße 99, 66123 Saarbrücken 72 pp. Englisch. N° de réf. du vendeur 9786130350086
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