\(W\) solutions of the CW equation for flow friction

DOI10.1016/j.aml.2011.03.014zbMath1291.76178OpenAlexW1972320976WikidataQ56866928 ScholiaQ56866928MaRDI QIDQ540296

Dejan Brkić

Publication date: 1 June 2011

Published in: Applied Mathematics Letters (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.aml.2011.03.014

zbMATH Keywords

analytical approximationsLambert \(W\)-functionhydraulic resistanceColebrook-White equationturbulent flow friction

Mathematics Subject Classification ID

Direct numerical and large eddy simulation of turbulence (76F65) Applications of hypergeometric functions (33C90)

Related Items (2)

Parallelization strategies for computational fluid dynamics software: state of the art review ⋮ All the trinomial roots, their powers and logarithms from the Lambert series, Bell polynomials and Fox-Wright function: illustration for genome multiplicity in survival of irradiated cells

Uses Software

• LAMBERTW

Cites Work

• The Lambert W-functions and some of their integrals: A case study of high-precision computation
• Computer-based analysis of explicit approximations to the implicit Colebrook-White equation in turbulent flow friction factor calculation
• Johann Heinrich Lambert, mathematician and scientist, 1728 -- 1777
• Solution of the Haldane equation for substrate inhibition enzyme kinetics using the decomposition method
• Global approximations to the principal real-valued branch of the Lambert \(W\)-function
• On the Lambert \(w\) function
• Solution of the equation 𝑧𝑒^{𝑧}=𝑎

This page was built for publication: \(W\) solutions of the CW equation for flow friction