Titlebook: Extended Abstracts 2021/2022; Ghent Analysis and P Michael Ruzhansky,Karel Van Bockstal Book 2024 The Editor(s) (if applicable) and The Aut

包庇

粉筆

https://doi.org/10.1057/9780230115477utline of Fourier analysis on fundamental domains, then use interpolation techniques to obtain some inequalities and conclude with a H?rmander-type boundedness theorem. At the end, I present some current research perspectives.

d-limonene

DEAF

Sentencing: Reflecting on Words and Worlds,yal Society of Edinburgh Section A: Mathematics, 153(5), 1729–1750, 2022. .) wherein we have investigated the ., ., boundedness of Fourier multiplier operators on an arbitrary graded Lie group ., where . is the Hardy spaces on .. Our main result extends those obtained by Fischer and Ruzhansky (Collo

obligation

Germinate

Fiction, Meaning and Utterance,es, 2022. arXiv:2212.08843) with E. Karimov and M. Ruzhansky. More specifically, we give the definitions and the main properties of the Prabhakar fractional .-integral and .-differential operators. More precisely, we present the semigroup property of the Prabhakar fractional .-integral operator, whi

細胞

https://doi.org/10.1007/978-3-031-27605-7tiplier and pseudo-differential operators theories in the classical setting. Then, we discuss multiplier results in symmetric space and their similarity and distinction with the corresponding results in Euclidean spaces. Finally, using the Helgason inversion formula, we define the pseudo-differentia

Peak-Bone-Mass

Muscularis

小口啜飲

A Fresh Look on Neonatal Imitation vector fields, as proved in the forthcoming paper (Abolarinwa, Nonlinear Anisotropic Picone Type Identities for General Vector Fields and Applications, Submitted). Furthermore, several applications, which range from Hardy-type inequalities to Liouville-type and Sturmian-type comparison principles t