The BBM formula revisited

2016/06/17 by Brezis, Haim, Nguyen, Hoai-Minh · 1 citation
#Classical Analysis and ODEs (math.CA) #FOS: Mathematics

paper · doi:10.48550/arxiv.1606.05518

Abstract

In this paper, we revise the BBM formula due to J. Bourgain, H. Brezis, and P. Mironescu in [1].

Cited by

• Characterizations of the Sobolev norms and the total variation via nonlocal functionals, and related problems

Related

• Extended lifespan of the fractional BBM equation
• The Formula of Faa Di Bruno
• High-Order Noether’s Transformation and New Densities for BBM Equation via Contact Symmetries
• A formula connecting the Bernoulli numbers with the Stieltjes constants
• Four Famous Formulas are Equivalent