On the Grade of Some Ideals.
A. Simis, J.F. Andrade (1981)
Manuscripta mathematica
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Displaying similar documents to “The Heigth of Ideals and Regular Sequences.”
On the Grade of Some Ideals.
On Form Ideals and Artin-Rees Condition.
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Filtrations by Complete Ideals and Applications
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Inversive Localization at Semiprime Goldie Ideals.
John A. Beachy (1981)
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The Lifting of determinal prime ideals.
Ngo Viet Trung (1996)
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Some new ideals of sets on the real line
Jan Mycielski (1969)
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Zandt, Michael (1995)
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On the integral closure of ideals.
C. Huneke, A. Corso, W. Vasconcelos (1998)
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Structural properties of ideals
J. E. Baumgartner, A. D. Taylor, S. Wagon
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CONTENTSPreface.............................................................................................. 5Chapter I. Preliminaries................................................................. 61. Notation and terminology.......................................................... 62. Results from the literature......................................................... 93. Definitions and basic properties.............................................. 11Chapter II. Subnormality and...
Combinatorics of ideals --- selectivity versus density
A. Kwela, P. Zakrzewski (2017)
Commentationes Mathematicae Universitatis Carolinae
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This note is devoted to combinatorial properties of ideals on the set of natural numbers. By a result of Mathias, two such properties, selectivity and density, in the case of definable ideals, exclude each other. The purpose of this note is to measure the ``distance'' between them with the help of ultrafilter topologies of Louveau.
Remarks on Blowing-Up Divisorial Ideals.
Lorenzo Robbiano (1979/80)
Manuscripta mathematica
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Non-standard characterisations of ideals in C(X).
Jeppe Christoffer Dyre (1982)
Mathematica Scandinavica
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Monomial Buchsbaum ideals in Ipr.
Henrik Bresinsky (1984)
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Monomial Gorenstein Ideals.
Henrik Bresinski (1979)
Manuscripta mathematica
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A characterization of F-algebras with all one-sided ideals closed
W. Żelazko (2005)
Studia Mathematica
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We prove that a real or complex F-algebra has all left and right ideals closed if and only if it is noetherian.