Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
8899473 | Journal of Mathematical Analysis and Applications | 2018 | 23 Pages |
Abstract
We show local solvability in Besov spaces for a class of first order linear operators L defined on an open set of Rn+1, nâN, satisfying the condition (P) of Nirenberg-Treves and whose coefficients are Hölder continuous. Moreover, when n=1, we show local solvability for L in Lâ(R,Bâ,âs(R)), Bâ,âs(R2) and Lq(R,Bp,qs(R)), 1
0 and not an integer (Hölder space), then we have local solvability for L in Lâ(R,Cs(R)) and Cs(R2).
Related Topics
Physical Sciences and Engineering
Mathematics
Analysis
Authors
Evandro Raimundo da Silva,