Results 131 to 140 of about 3,221,012 (201)

A kinetic mathematical model of comprehensive iron metabolism in a respiring yeast cell: a basic-pathways approach to solving a large system dynamically. [PDF]

Biometals
Lindahl PA, Walton JR.
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Fast and exact fixed-radius neighbor search based on sorting. [PDF]

PeerJ Comput Sci
Chen X, Güttel S.
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Inferring intrinsic neural timescales using optimal control theory. [PDF]

Nat Commun
Kim JZ, Betzel RF, Beyh A, Howell A, Kuceyeski A, Larsen B, Seguin C, Zhang XH, Holmes A, Parkes L.   +9 more
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Impact of yoga-based interventions on cognitive and autonomic functions in major depressive disorder population. [PDF]

J Family Med Prim Care
Sharma S, Kacker S, Saboo N.
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Numerical simulation method for the assessment of the effect of molar activity on the pharmacokinetics of radioligands in small animals. [PDF]

EJNMMI Radiopharm Chem
Kikuchi T, Okamura T, Zhang MR.
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Assessment of unmixing approaches for the quantitation of SERS nanoparticles in highly multiplexed spectral images. [PDF]

J Raman Spectrosc
Czaja A, Awad S, Eremina OE, Fernando A, Zavaleta C.   +4 more
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Easy-MODA: Simplifying standardised registration of scientific simulation workflows through MODA template guidelines powered by the Enalos Cloud Platform. [PDF]

Comput Struct Biotechnol J
Kolokathis PD, Sidiropoulos NK, Zouraris D, Varsou DD, Mintis DG, Tsoumanis A, Dondero F, Exner TE, Sarimveis H, Chaideftou E, Paparella M, Nikiforou F, Karakoltzidis A, Karakitsios S, Sarigiannis D, Friis J, Goldbeck G, Winkler DA, Peijnenburg W, Serra A, Greco D, Melagraki G, Lynch I, Afantitis A.   +23 more
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On Roundoff Error Growth in Elliptic Problems

ACM Transactions on Mathematical Software, 2018
Large-scale linear systems arise in finite-difference and finite-element discretizations of elliptic problems. With increasing computer performance, ever larger systems are solved using direct methods. How large can such systems be without roundoff compromising accuracy? Here we model roundoff dynamics in standard LU
Ivo Babuska, Gustaf Soderlind
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Limit distribution of a roundoff error

Statistics & Probability Letters, 2012
Denote by \([x]:=\sup\{m\in\mathbb{Z}:\,m\leq x\}\) the integral part of \(x\in\mathbb{R}\) and by \(\{x\}:=x-[x]\in[0,1)\) its fractional part. Let \(X\) be a random variable. The conditional distribution function \(F_n(x):=P(\{X\}\leq x \mid [X]=n)\) for an integer \(n\in\mathbb{N}\) is investigated. Characterizations of the limit of \(F_n\) when \(n\
Takaaki Shimura
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Modular Optimization-Based Roundoff Error Analysis of Floating-Point Programs

Lecture Notes in Computer Science, 2023
Rosa Abbasi, Eva Darulova
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