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Indoor Radon Measurement in Van
AIP Conference Proceedings, 2007In this study, indoor radon concentrations obtained from the radon surveys conducted in the Van. Radon monitoring was performed by applying a passive, time‐integrating measuring technique. For this purpose, CR‐39 nuclear track detectors were installed in dwellings for 2 months. After the monitoring period, detectors were collected. In order to make the
Celebi, N. +3 more
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Measurement of Radon Daughters in Air
Health Physics, 1972AbstractA simple method for determination of RaA, RaB and RaC has been developed which has a sensitivity of the order of 1 pCi/l. for each nuclide. An air sample is obtained and the total alpha disintegrations in three selected time intervals after the end of air sampling determined.
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Sparsity Regularization for Radon Measures
2009In this paper we establish a regularization method for Radon measures. Motivated from sparse L 1 regularization we introduce a new regularization functional for the Radon norm, whose properties are then analyzed. We, furthermore, show well-posedness of Radon measure based sparsity regularization.
Otmar Scherzer, Birgit Walch
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Quasi-Radon measures and Radon measures of type ({ie142-1}))
Rendiconti del Circolo Matematico di Palermo, 1991It is proves that a quasi-Radon is equivalent to (complete and local determined) a.e. locally finite Radon measure of type ({ie142-2}). Also it is proves that every Randon measure of tipe ({ie142-3}) is strictly localizable.
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On Lifting Quasi-Radon Measures
Siberian Mathematical Journal, 2001For an open continuous mapping \(\pi\:X\to\Pi\), the author proves the existence of a majorizable lifting of the space of quasi-Radon measures defined on the Borel \(\sigma\)-algebra of a locally compact paracompact space \(\Pi\) to the space of quasi-Radon measures defined on the Borel \(\sigma\)-algebra of a locally compact space \(X\).
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Radon measurements in groundwater
Journal of Radioanalytical and Nuclear Chemistry Articles, 1995A device was developed for the collection, containment, and bubbling of radon from groundwater samples to facilitate concentration measurements in the field without the need for fragile glassware. Wellwater supplies were collected in high-potential areas of New York State in a comparison of the device with traditional methods (liquid scintillation and ...
M. E. Kitto, M. K. Kuhland
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Borel Measures and Radon Measures
1995The preceding chapter dealt with abstract measure theory; given an abstract set X, we rather arbitrarily prescribed the σ-algebra B of its measurable subsets. In this chapter, we work in a space X which is locally compact and can be written as a countable union of compact sets. A natural σ -algebra in this context is the Borel algebra B X .
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Siberian Mathematical Journal, 1991
Let \(X\) be a complete regular topological space, \(\mathcal K\) (resp. \(\Sigma\)) the family of closed (resp. compact) subsets of \(X\), \(M(X)\) (resp. \(C_ b(X)\)) the space of Borel (resp. bounded continuous) real valued functions on \(X\), \(Y\) a lattice-normed space by means of the Riesz space \(F\) [ cf. \textit{L. V. Kantorovich}, \textit{B.
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Let \(X\) be a complete regular topological space, \(\mathcal K\) (resp. \(\Sigma\)) the family of closed (resp. compact) subsets of \(X\), \(M(X)\) (resp. \(C_ b(X)\)) the space of Borel (resp. bounded continuous) real valued functions on \(X\), \(Y\) a lattice-normed space by means of the Riesz space \(F\) [ cf. \textit{L. V. Kantorovich}, \textit{B.
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2011
In this chapter we present the fundamental theorems of measure theory, such as the Lebesgue–Besicovitch differentiation theorem, the Stieltjes– Lebesgue theory of integral, the fundamental properties of Hausdorff measures and the general area and coarea formulas.
Mariano Giaquinta, Giuseppe Modica
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In this chapter we present the fundamental theorems of measure theory, such as the Lebesgue–Besicovitch differentiation theorem, the Stieltjes– Lebesgue theory of integral, the fundamental properties of Hausdorff measures and the general area and coarea formulas.
Mariano Giaquinta, Giuseppe Modica
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2011
Given a Radón measure on each of two locally compact Hausdorff spaces we consider three product measures on the product space - the classical product measure generated by measurable rectangles as in Munroe, the product measure generated by measurable rectangles and nil sets of Bledsoe and Morse, and a Radón product measure obtained by a Riesz ...
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Given a Radón measure on each of two locally compact Hausdorff spaces we consider three product measures on the product space - the classical product measure generated by measurable rectangles as in Munroe, the product measure generated by measurable rectangles and nil sets of Bledsoe and Morse, and a Radón product measure obtained by a Riesz ...
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