Add to ORKGAbstract. Consider a finite complex Radon measure µ in the plane whose Cauchy transform vanishes µ-almost everywhere on the support of µ. It looks like, excluding some trivial cases, µ should be the zero measure. We show that this is the case if certain additional conditions hold. 1
AbstractLet ƒ be a rapidly decreasing continuous function on ℝn and let f be its Radon transform. If...
If $\mu$ is a finite complex measure in the complex plane $\mathbb{C}$ we denote by $C^\mu$ its Cauc...
AbstractLet μ be a finite non-negative Borel measure on the complex plane C. We shall prove the foll...
Abstract. Consider a nite complex Radon measure in the plane whose Cauchy transform vanishes -almos...
Let Cc(Cn) be the space of compactly supported continuous functions onCn. For f ∈ Cc(Cn), f ̂ denote...
Let R denote the class of complex Borel measures on the circle whose Fourier-Stieltjes coefficients ...
Let R denote the class of complex Borel measures on the circle whose Fourier-Stieltjes coefficients ...
Abstract. We develop a Radon transform on Banach spaces using Gaussian measure and prove that if a b...
AbstractWe develop a Radon transform on Banach spaces using Gaussian measure and prove that if a bou...
Let Ω be a bounded open subset of C, and let f be a distribution on Ω such that ∂f is a Radon measur...
If µ is a finite complex measure in the complex plane C we denote by Cµ its Cauchy integral defined ...
If µ is a finite complex measure in the complex plane C we denote by Cµ its Cauchy integral defined ...
Abstract. Below we discuss the existence of a motherbody measure for the exterior inverse problem in...
Spindeler T, Strungaru N. A note on measures vanishing at infinity. REVIEWS IN MATHEMATICAL PHYSICS....
The Cauchy transform of a positive measure plays an impor-tant role in complex analysis and more rec...
AbstractLet ƒ be a rapidly decreasing continuous function on ℝn and let f be its Radon transform. If...
If $\mu$ is a finite complex measure in the complex plane $\mathbb{C}$ we denote by $C^\mu$ its Cauc...
AbstractLet μ be a finite non-negative Borel measure on the complex plane C. We shall prove the foll...
Abstract. Consider a nite complex Radon measure in the plane whose Cauchy transform vanishes -almos...
Let Cc(Cn) be the space of compactly supported continuous functions onCn. For f ∈ Cc(Cn), f ̂ denote...
Let R denote the class of complex Borel measures on the circle whose Fourier-Stieltjes coefficients ...
Let R denote the class of complex Borel measures on the circle whose Fourier-Stieltjes coefficients ...
Abstract. We develop a Radon transform on Banach spaces using Gaussian measure and prove that if a b...
AbstractWe develop a Radon transform on Banach spaces using Gaussian measure and prove that if a bou...
Let Ω be a bounded open subset of C, and let f be a distribution on Ω such that ∂f is a Radon measur...
If µ is a finite complex measure in the complex plane C we denote by Cµ its Cauchy integral defined ...
If µ is a finite complex measure in the complex plane C we denote by Cµ its Cauchy integral defined ...
Abstract. Below we discuss the existence of a motherbody measure for the exterior inverse problem in...
Spindeler T, Strungaru N. A note on measures vanishing at infinity. REVIEWS IN MATHEMATICAL PHYSICS....
The Cauchy transform of a positive measure plays an impor-tant role in complex analysis and more rec...
AbstractLet ƒ be a rapidly decreasing continuous function on ℝn and let f be its Radon transform. If...
If $\mu$ is a finite complex measure in the complex plane $\mathbb{C}$ we denote by $C^\mu$ its Cauc...
AbstractLet μ be a finite non-negative Borel measure on the complex plane C. We shall prove the foll...