Cobos Díaz, FernandoDomínguez Bonilla, Óscar2023-06-182023-06-182015-050022-247X10.1016/j.jmaa.2014.12.034https://hdl.handle.net/20.500.14352/22984We compare Besov spaces B-p,q(0,b) with zero classical smoothness and logarithmic smoothness b defined by using the Fourier transform with the corresponding spaces:B-p,q(0,b) defined by means of the modulus of smoothness. In particular, we show that B-p,q(0,b+1/2) = B-2,2(0,b) for b > -1/2. We also determine the dual of In:B-p,q(0,b) with the help of logarithmic Lipschitz spaces Lip(p,q)((1,-alpha)) Finally we show embeddings between spaces Lip(p,q)((1,-alpha)) and B-p,q(1,b) which complement and improve embeddings established by Haroske (2000).engjournal articlehttps//doi.org/10.1016/j.jmaa.2014.12.034http://www.sciencedirect.com/science/article/pii/S0022247X14011561open access51517.98Espacios de BesovBesov spacesLogarithmic smoothnessLipschitz spacesLimiting interpolation spacesMatemáticas (Matemáticas)12 Matemáticas