AbstractTo say that a commutative ring R with unit is coherent amounts to saying, in case R has no divisors of zero, that the intersection of two finitely generated ideals in R is finitely generated. We prove that the ring H∞ of bounded analytic functions in the unit disc is coherent, while the disc algebra A is not coherent. For any positive measure μ, L∞(μ) is coherent
Let D denote the open unit disk in C centered at 0. Let H-R(infinity) denote the set of all bounded ...
International audienceWe extend the usual definition of coherence, for modules over rings, to partial...
This book provides the first extensive and systematic treatment of the theory of commutative coheren...
AbstractTo say that a commutative ring R with unit is coherent amounts to saying, in case R has no d...
AbstractThe main result is that the ring of polynomials in any number of variables over a commutativ...
AbstractWe provide a large class of coherent domains whose rings of formal power series are not cohe...
A monoid S is said to be right coherent if every finitely generated subact of every finitely present...
A commutative ring is called coherent if the intersection of any two finitely generated ideals is fi...
Let D denote the open unit disk in C centered at 0. Let H∞ R denote the set of all bounded and holom...
Let D denote the open unit disk in C centered at 0. Let H∞ R denote the set of all bounded and holom...
A monoid S is said to be right coherent if every finitely generated subact of every finitely present...
A monoid S is said to be right coherent if every finitely generated subact of every finitely present...
Let D, T denote the unit disc and unit circle, respectively, in C, with center 0. If S T, then let A...
AbstractA ring Λ is said to be coherent when the category of finitely presented Λ-modules is abelian...
Let D denote the open unit disk in C centered at 0. Let H-R(infinity) denote the set of all bounded ...
Let D denote the open unit disk in C centered at 0. Let H-R(infinity) denote the set of all bounded ...
International audienceWe extend the usual definition of coherence, for modules over rings, to partial...
This book provides the first extensive and systematic treatment of the theory of commutative coheren...
AbstractTo say that a commutative ring R with unit is coherent amounts to saying, in case R has no d...
AbstractThe main result is that the ring of polynomials in any number of variables over a commutativ...
AbstractWe provide a large class of coherent domains whose rings of formal power series are not cohe...
A monoid S is said to be right coherent if every finitely generated subact of every finitely present...
A commutative ring is called coherent if the intersection of any two finitely generated ideals is fi...
Let D denote the open unit disk in C centered at 0. Let H∞ R denote the set of all bounded and holom...
Let D denote the open unit disk in C centered at 0. Let H∞ R denote the set of all bounded and holom...
A monoid S is said to be right coherent if every finitely generated subact of every finitely present...
A monoid S is said to be right coherent if every finitely generated subact of every finitely present...
Let D, T denote the unit disc and unit circle, respectively, in C, with center 0. If S T, then let A...
AbstractA ring Λ is said to be coherent when the category of finitely presented Λ-modules is abelian...
Let D denote the open unit disk in C centered at 0. Let H-R(infinity) denote the set of all bounded ...
Let D denote the open unit disk in C centered at 0. Let H-R(infinity) denote the set of all bounded ...
International audienceWe extend the usual definition of coherence, for modules over rings, to partial...
This book provides the first extensive and systematic treatment of the theory of commutative coheren...
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