Add to ORKGLet D, T denote the unit disc and unit circle, respectively, in C, with center 0. If S T, then let AS denote the set of complex-valued functions dened on D[S that are analytic in D, and continuous and bounded on D [ S. Then AS is a ring with pointwise addition and multiplication. We prove that if the intersection of S with the set of limit points of S is not empty, then the ring AS is not coherent
AbstractIn this note three sets of complex valued functions with pointwise addition and a Riemann St...
In this paper, we investigate the transfer of Matlis' semi-regularity and semi-coherence in trivial ...
We prove that if f and g are holomorphic functions on an open connected domain, with the same moduli...
AbstractTo say that a commutative ring R with unit is coherent amounts to saying, in case R has no d...
AbstractTo say that a commutative ring R with unit is coherent amounts to saying, in case R has no d...
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 ...
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...
AbstractWe provide a large class of coherent domains whose rings of formal power series are not cohe...
Using the facts that the disk algebra and the Wiener algebra are not coherent, we prove that the pol...
summary:We define a class of step cocycles (which are coboundaries) for irrational rotations of the ...
Recommended byÜlle Kotta Let C ≥0 : {s ∈ C | Re s ≥ 0}, and let W denote the ring of all functions f...
In this paper necessary and sufficient conditions on a subset S of the unit disc D are given such th...
AbstractLet Δ be the open unit disc in C, let p∈bΔ, and let f be a continuous function on Δ¯ which e...
AbstractIn this note three sets of complex valued functions with pointwise addition and a Riemann St...
In this paper, we investigate the transfer of Matlis' semi-regularity and semi-coherence in trivial ...
We prove that if f and g are holomorphic functions on an open connected domain, with the same moduli...
AbstractTo say that a commutative ring R with unit is coherent amounts to saying, in case R has no d...
AbstractTo say that a commutative ring R with unit is coherent amounts to saying, in case R has no d...
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 ...
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...
AbstractWe provide a large class of coherent domains whose rings of formal power series are not cohe...
Using the facts that the disk algebra and the Wiener algebra are not coherent, we prove that the pol...
summary:We define a class of step cocycles (which are coboundaries) for irrational rotations of the ...
Recommended byÜlle Kotta Let C ≥0 : {s ∈ C | Re s ≥ 0}, and let W denote the ring of all functions f...
In this paper necessary and sufficient conditions on a subset S of the unit disc D are given such th...
AbstractLet Δ be the open unit disc in C, let p∈bΔ, and let f be a continuous function on Δ¯ which e...
AbstractIn this note three sets of complex valued functions with pointwise addition and a Riemann St...
In this paper, we investigate the transfer of Matlis' semi-regularity and semi-coherence in trivial ...
We prove that if f and g are holomorphic functions on an open connected domain, with the same moduli...