Results 201 to 210 of about 27,399 (256)

Spatiotemporal dynamics of signal dependent exocytosis and parasitophorous vacuolar membrane rupture during Plasmodium falciparum egress. [PDF]

PLoS Pathog
Dedkhad W, Tran T, Fierro MA, Brooks C, Muralidharan V.   +4 more
europepmc   +1 more source

Analytical fleet-sizing method for the Open Platform for Innovation in Logistics (OPIL). [PDF]

Sci Rep
Körösi L, Duchoň F.
europepmc   +1 more source

Interpreting Perineural Esketamine for Analgesia After Total Knee Arthroplasty: Methodological and Reporting Considerations [Response to Letter]. [PDF]

Drug Des Devel Ther
Wang Y, Hong L, Wang P, Cheng Z.
europepmc   +1 more source

Error in Table, Text, and Figure.

JAMA Pediatr
europepmc   +1 more source

Erratum: Comparison of Epidemiological Estimates for 19 Cancer Types Using Electronic Health Record Databases in England: An Analysis of CPRD Aurum and CPRD GOLD Databases with Linked Hospital Episode Statistics and Cancer Registry Data [Corrigendum]. [PDF]

Clin Epidemiol
europepmc   +1 more source

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Automatic Linear Correction of Rounding Errors

BIT Numerical Mathematics, 2001
The standard analysis of the effect of rounding errors in floating point arithmetic is based on the estimation of computed value \(fl(.)\) with respect to the elementary errors bounded by the so-called epsilon machine. A first order approximation of the global rounding error accumulating elementary rounding errors is obtained using some numerical ...
Philippe Langlois
exaly   +3 more sources

A New Approach to Probabilistic Rounding Error Analysis [PDF]

SIAM Journal of Scientific Computing, 2019
Summary: Traditional rounding error analysis in numerical linear algebra leads to backward error bounds involving the constant \(\gamma_n = nu/(1-nu)\), for a problem size \(n\) and unit roundoff \(u\). In light of large-scale and possibly low-precision computations, such bounds can struggle to provide any useful information.
Nicholas Higham, Theo Mary
exaly   +4 more sources

Round-off error in products

Computing, 1975
LetA 1 andA 2 be floating point numbers represented in arbitrary base β and randomly chosen from a logarithmic distribution. Letr denote the round-off error $$r = fl(A_1 * A_2 ) - (A_1 * A_2 )$$ where * is floating point multiplication and wherefl(A 1*A 2 ...
Richard Goodman, Alan Feldstein
openaire   +2 more sources