Convergence of generalized Orlicz norms with lower growth rate tending to infinity

Autor:	Bertazzoni, Giacomo, Harjulehto, Petteri, Hästö, Peter
Rok vydání:	2023
Předmět:	Mathematics - Analysis of PDEs Mathematics - Functional Analysis 49J45 (46E35)
Druh dokumentu:	Working Paper
Popis:	We study convergence of generalized Orlicz energies when the lower growth-rate tends to infinity. We generalize results by Bocea--Mih\u{a}ilescu (Orlicz case) and Eleuteri--Prinari (variable exponent case) and allow weaker assumptions: we are also able to handle unbounded domains with irregular boundary and non-doubling energies.
Databáze:	arXiv
Externí odkaz:	http://arxiv.org/abs/2306.12170 Zobrazit plný text záznamu View this record from Arxiv