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Determinantal ideals [[electronic resource] /] / Rosa M. Miró-Roig



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Autore: Miró-Roig Rosa M Visualizza persona
Titolo: Determinantal ideals [[electronic resource] /] / Rosa M. Miró-Roig Visualizza cluster
Pubblicazione: Basel, : Birkhäuser
[London, : Springer, distributor], c2008
Edizione: 1st ed. 2008.
Descrizione fisica: 1 online resource (151 p.)
Disciplina: 512.42
Soggetto topico: Ideals (Algebra)
Algebraic fields
Soggetto genere / forma: Electronic books.
Note generali: Description based upon print version of record.
Nota di bibliografia: Includes bibliographical references and index.
Nota di contenuto: Background -- CI-liaison and G-liaison of Standard Determinantal Ideals -- Multiplicity Conjecture for Standard Determinantal Ideals -- Unobstructedness and Dimension of Families of Standard Determinantal Ideals -- Determinantal Ideals, Symmetric Determinantal Ideals, and Open Problems.
Sommario/riassunto: Determinantal ideals are ideals generated by minors of a homogeneous polynomial matrix. Some classical ideals that can be generated in this way are the ideal of the Veronese varieties, of the Segre varieties, and of the rational normal scrolls. Determinantal ideals are a central topic in both commutative algebra and algebraic geometry, and they also have numerous connections with invariant theory, representation theory, and combinatorics. Due to their important role, their study has attracted many researchers and has received considerable attention in the literature. In this book three crucial problems are addressed: CI-liaison class and G-liaison class of standard determinantal ideals; the multiplicity conjecture for standard determinantal ideals; and unobstructedness and dimension of families of standard determinantal ideals.
Titolo autorizzato: Determinantal ideals  Visualizza cluster
ISBN: 1-281-16776-2
9786611167769
3-7643-8535-9
Formato: Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione: Inglese
Record Nr.: 9910458411603321
Lo trovi qui: Univ. Federico II
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Serie: Progress in mathematics (Boston, MA) ; ; v. 264.