Results 161 to 170 of about 72,312 (306)
, 1971 In many works on Hausdorff Measure Theory it has been the practice to place certain restrictions on the measure functions used. These restrictions usually ensure both the monotonloity and the continuity of the functions The aim of the first four chapters of this thesis is to find conditions under which the restrictions of continuity and monotonicity ...
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Evaluation of a Deep Active Learning Model for the Segmentation of Canine Thoracic Radiographs
Veterinary Radiology &Ultrasound, Volume 67, Issue 1, January 2026.ABSTRACT With increasing interest in artificial intelligence (AI) for veterinary medical imaging, there will be an increasing need for the segmentation of medical images. Image segmentation—the process of delineating anatomical structures in medical images—is a critical step for enabling analysis and decision support in veterinary radiology.
Nicole Norena +6 more
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Median geometry for spaces with measured walls and for groups. [PDF]
Math AnnChatterji I, Druţu C.
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The sharp Hausdorff measure condition for length of projections [PDF]
, 2005 Yuval Peres, Boris Solomyak
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Hausdorff Measure and Lebesgue Area [PDF]
Proceedings of the National Academy of Sciences, 1951 openaire +2 more sources
Splitting the difference: Computations of the Reynolds operator in classical invariant theory
Bulletin of the London Mathematical Society, Volume 58, Issue 1, January 2026.Abstract If G$G$ is a linearly reductive group acting rationally on a polynomial ring S$S$, then the inclusion SG↪S$S^{G} \hookrightarrow S$ possesses a unique G$G$‐equivariant splitting, called the Reynolds operator. We describe algorithms for computing the Reynolds operator for the classical actions as in Weyl's book.
Aryaman Maithani
wiley +1 more source
Effective transfer of tumor annotations from hematoxylin and eosin to fluorescence images of breast and lung tissues. [PDF]
J Biomed OptNiu T +7 more
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On the Fourier transform of measures in Besov spaces
Bulletin of the London Mathematical Society, Volume 58, Issue 1, January 2026.Abstract We prove quantitative estimates for the decay of the Fourier transform of the Riesz potential of measures that are in homogeneous Besov spaces of the negative exponent: ∥Iαμ̂∥Lp,∞⩽C∥μ∥Mb12supt>0td−β2∥pt*μ∥∞12,$$\begin{align*} \Vert \widehat{I_{\alpha }\mu }\Vert _{L^{p, \infty }} \leqslant C \Vert \mu \Vert _{M_b}^{\frac{1}{2}}{\left(\sup _{t ...
Riju Basak +2 more
wiley +1 more source