Results 281 to 290 of about 6,652,711 (337)
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Efficiently estimated histologic cell counts
Human Pathology, 1994Three different estimates were compared with complete nuclear counts made over 200 fields (20 sets of 10) selected from histologic sections of 18 breast carcinomas. All counting used a 10 x 10 square grid eyepiece graticule at x 400. Two area sampling techniques agreed well with overall counts (59,210 cells counted in all 200 fields; estimates were 58 ...
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Efficient Colored Orthogonal Range Counting
SIAM Journal on Computing, 2008Let $P$ be a set of $n$ points in $\mathbb{R}^d$, so that each point is colored by one of $C$ given colors. We present algorithms for preprocessing $P$ into a data structure that efficiently supports queries of the following form: Given an axis-parallel box $Q$, count the number of distinct colors of the points of $P\cap Q$.
Haim Kaplan +3 more
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CHEREN, the Cherenkov counting efficiency
Computer Physics Communications, 1998Abstract A program is presented that computes the Cherenkov counting efficiency for β -particle-emitting nuclides counted in commercial liquid-scintillation spectrometers. The detection probability function for the Cherenkov light is derived experimentally for standards of 36 C1 and 32 P, and integrated over the energy interval between the ...
Grau Carles, A., Grau Malonda, A.
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EPiC: efficient privacy-preserving counting for MapReduce
Computing, 2015zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Vo-Huu, Triet Dang +2 more
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1998
Counting networks were introduced as a new class of concurrent, distributed, low contention data structures suitable for implementing shared counters. Their structure is similar to that of sorting networks. High-performance asynchronous multiprocessing requires counting networks to both have small depth and incur low contention.
Busch, Costas +3 more
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Counting networks were introduced as a new class of concurrent, distributed, low contention data structures suitable for implementing shared counters. Their structure is similar to that of sorting networks. High-performance asynchronous multiprocessing requires counting networks to both have small depth and incur low contention.
Busch, Costas +3 more
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An efficient procedure for manual platelet counting
Veterinary Record, 1989Blood samples were collected by jugular venipuncture from 15 dairy heifers and the blood platelets were counted by manual methods. The platelets were found to be uniformly distributed across the rows, columns and sides of a Neubauer haemocytometer, and it was shown that counting any 10 squares on either side of the haemocytometer and multiplying by a ...
J K, Thibodeaux +3 more
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Efficient cyclic weighted reference counting
14th Symposium on Computer Architecture and High Performance Computing, 2002. Proceedings., 2003Weighted reference counting is a very simple and efficient memory management system for multiprocessor architectures. This paper extends the weighted reference counting algorithm to work efficiently with cyclic data structures.
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An efficient filling algorithm for counting regions
Computer Methods and Programs in Biomedicine, 2004Region filling has many applications in computer graphics and image analysis. Some region filling tasks can be performed by fast scan line filling algorithms. Other region filling tasks require seed filling algorithms which are more general but slower.
Geraets, W.G.M. +2 more
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Collection and counting efficiency
2017Standards laboratories can provide a photocathode calibration for quantum efficiency, as a function of wavelength, but their measurements are performed with the photomultiplier operating as a photodiode. Each photoelectron released makes a contribution to the photocathode current but, if it is lost or fails to create secondary electrons at d1, it makes
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ON EFFICIENT BOX COUNTING ALGORITHMS
International Journal of Modern Physics C, 1993We present two variants of a fast and storage efficient algorithm for box counting of fractals and fractal measures. In contrast to recently proposed algorithms, no sorting of the data is done. With comparable storage demands, CPU times are between 1 and 2 orders of magnitude lower than those needed with the latter algorithms.
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