Well-posedness for nonlinear spdes with strongly continuous perturbation – erratum

HIGHLIGHTS

• Who: Guy Vallet from the LaboratoryUniversity of, Clausthal-Zellerfeld, Germany have published the paper: Well-posedness for nonlinear SPDEs with strongly continuous perturbation - ERRATUM, in the : Proceedings of the Royal Society of Edinburgh: Section A Mathematics, 1-5, 2024 of 20/08/2024

SUMMARY

Now, using the Sobolev embedding theorem, the authors may conclude that 0 2d W01,p (D),→ Lp (D) for all p > d+1. KvkW 1,p (D) 0 with L > 0 being the Lipschitz constant of F. By Hölder`s inequality, I2 ≤ Lkuk+1 kp0 k∇vkp. Using . . .

 



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