On the three-space property for locally convex spaces.
Giorgio Metafune, Vincenzo B. Moscatelli (1986)
Collectanea Mathematica
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Displaying similar documents to “Singly generated ideals of locally convex spaces”
On the three-space property for locally convex spaces.
On ideals of operators and of locally convex spaces.
Marilda A. Simoes (1985)
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On Grothendieck space ideals.
Jesús M. Fernández Castillo (1988)
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An m-convex B₀-algebra with all left but not all right ideals closed
W. Żelazko (2006)
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We construct an example as announced in the title. We also indicate all right, left and two-sided ideals in this example.
The structure of L-ideals of measures algebras
Keiji Izuchi (1976)
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Ideals in subalgebras of C(X)
William Dietrich (1975)
Fundamenta Mathematicae
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On the ideal structure of algebras of LMC-algebra valued functions
Jorma Arhippainen (1992)
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Let X be a completely regular topological space and A a commutative locally m-convex algebra. We give a description of all closed and in particular closed maximal ideals of the algebra C(X,A) (= all continuous A-valued functions defined on X). The topology on C(X,A) is defined by a certain family of seminorms. The compact-open topology of C(X,A) is a special case of this topology.
Prime ideals in universal algebras
Aldo Ursini (1984)
Acta Universitatis Carolinae. Mathematica et Physica
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The Ohm type properties for multiplication ideals.
Ali, Majid M. (1996)
Beiträge zur Algebra und Geometrie
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A density theorem for locally convex lattices.
Kravvaritis, Dimitrie, Păltineanu, Gavriil (2004)
Abstract and Applied Analysis
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Separating ideals in dimension 2.
James J. Madden, Niels Schwartz (1997)
Revista Matemática de la Universidad Complutense de Madrid
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Experience shows that in geometric situations the separating ideal associated with two orderings of a ring measures the degree of tangency of the corresponding ultrafilters of semialgebraic sets. A related notion of separating ideals is introduced for pairs of valuations of a ring. The comparison of both types of separating ideals helps to understand how a point on a surface is approached by different half-branches of curves.