Add to ORKGLet D denote the open unit disk in C centered at 0. Let H-R(infinity) denote the set of all bounded and holomorphic functions defined in D that also satisfy f(z) = <(f <(z)over bar>)over bar> for all z is an element of D. It is shown that H-R(infinity) is a coherent ring
Let D denote the open unit disc in C. Let T denote the unit circle and let S sub T. We denote by AS(...
Let D denote the open unit disc in C. Let T denote the unit circle and let S sub T. We denote by AS(...
This book provides the first extensive and systematic treatment of the theory of commutative coheren...
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...
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, T denote the unit disc and unit circle, respectively, in C, with center 0. If S T, then let A...
A commutative ring is called coherent if the intersection of any two finitely generated ideals is fi...
Abstract. Let H(D) be an algebra of all holomorphic functions on the open unit disc D and X a subspa...
Using the facts that the disk algebra and the Wiener algebra are not coherent, we prove that the pol...
AbstractThe main result is that the ring of polynomials in any number of variables over a commutativ...
Let D denote the open unit disc in C. Let T denote the unit circle and let S sub T. We denote by AS(...
Let D denote the open unit disc in C. Let T denote the unit circle and let S sub T. We denote by AS(...
Let D denote the open unit disc in C. Let T denote the unit circle and let S sub T. We denote by AS(...
Let D denote the open unit disc in C. Let T denote the unit circle and let S sub T. We denote by AS(...
This book provides the first extensive and systematic treatment of the theory of commutative coheren...
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...
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, T denote the unit disc and unit circle, respectively, in C, with center 0. If S T, then let A...
A commutative ring is called coherent if the intersection of any two finitely generated ideals is fi...
Abstract. Let H(D) be an algebra of all holomorphic functions on the open unit disc D and X a subspa...
Using the facts that the disk algebra and the Wiener algebra are not coherent, we prove that the pol...
AbstractThe main result is that the ring of polynomials in any number of variables over a commutativ...
Let D denote the open unit disc in C. Let T denote the unit circle and let S sub T. We denote by AS(...
Let D denote the open unit disc in C. Let T denote the unit circle and let S sub T. We denote by AS(...
Let D denote the open unit disc in C. Let T denote the unit circle and let S sub T. We denote by AS(...
Let D denote the open unit disc in C. Let T denote the unit circle and let S sub T. We denote by AS(...
This book provides the first extensive and systematic treatment of the theory of commutative coheren...