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1983
M. C. R. Butler [B] introduced a class R (called Butler groups) of torsion free Abelian groups of finite rank that is the closure of the class of subgroups of the rationals under finite direct sums, torsion free epimorphic images, and pure subgroups. (i.e., R is the smallest torsion free class that contains the rank-1 torsion free Abelian groups.)
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M. C. R. Butler [B] introduced a class R (called Butler groups) of torsion free Abelian groups of finite rank that is the closure of the class of subgroups of the rationals under finite direct sums, torsion free epimorphic images, and pure subgroups. (i.e., R is the smallest torsion free class that contains the rank-1 torsion free Abelian groups.)
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Linear transformations of the Butler–Volmer equation
Electrochemistry Communications, 2023Zoltan Lukács, Tamás Kristof
exaly
The Butler-Volmer equation in electrochemical theory: Origins, value, and practical application
Journal of Electroanalytical Chemistry, 2020Edmund J F Dickinson, Andrew J Wain
exaly
Determination of kinetic parameters from a new quadratic approximation of the Butler-Volmer equation
Journal of Electroanalytical Chemistry, 2022Zoltan Lukács, Tamás Kristof
exaly
3-D-Printed Modified Butler Matrix Based on Gap Waveguide at W-Band for Monopulse Radar
IEEE Transactions on Microwave Theory and Techniques, 2020Adrian Tamayo-Dominguez +2 more
exaly
Butler–Volmer–Monod model for describing bio-anode polarization curves
Bioresource Technology, 2011Hubertus V M Hamelers +2 more
exaly