Analysis of CPAK change in robotic functional alignment TKA: a new simplified classification. [PDF]
Meftah M +5 more
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An exploration of the electromagnetic boundary conditions for two-dimensional materials with out-of-plane polarization. [PDF]
Hansen A, Mišković ZL.
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An adaptive slicing algorithm based on model contour information. [PDF]
Han X, Liu X, Lu K, Cui L.
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Estimated sleep from an under-mattress device predicts next-day vigilance, working memory, and mental arithmetic performance. [PDF]
Manners J +5 more
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Chaotic fluctuations mark the sign of mental activity in task-based heart rate variability. [PDF]
Mao T, Okutomi H, Umeno K.
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Monotonicity and Convexity Results for Functions Involving the Gamma Function
Qi, Feng, Chen, Chao-Ping
core
Function Evaluation in Unnormalized Arithmetic
The evaluation of a function of one argument is a standard computational task. When an unnormalized number representation is used, it is appropriate that function evaluation to subject to certain “adjustment” criteria, defined independently of the computing method. In this paper some such criteria are developed, and their application described.
R. L. Ashenhurst
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Pipelining of arithmetic functions
1972 IEEE 2nd Symposium on Computer Arithmetic (ARITH), 1972Two addition and three multiplication algorithms were studied to see the effect of pipelining on system efficiency. A definition of efficiency was derived to compare the relative merits of various algorithms and implementations for addition and multiplication. This definition is basically defined as bandwidth cost.
Thomas G. Hallin, Michael J. Flynn
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Numeric Function Generators Using Piecewise Arithmetic Expressions [PDF]
International Symposium on Multiple-Valued Logic (ISMVL-2011), Tuusula, Finland, May 23-25, 2011, pp.16-22.This publication is a work of the U.S. Government as defined in Title 17, United States Code, Section 101. As such, it is in the public domain, and
Shinobu Nagayama +2 more
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For the positive integer \(n\) one denotes by \(d(n)\) the number of its positive divisors, and by \(\sigma(n)\) their sum. \(\delta(n)\) denotes the difference between the number of those positive divisors of \(n\) which are congruent to \(1\pmod 3\) and the number of those positive divisors of \(n\) which are congruent to \(-1\pmod 3\); \(\delta\) is
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