Anisotropic and inhomogeneous spaces, which are at the core of the present study, may
appear exotic at first. However, the reader should abandon this impression once they realize …

Abstract The Musielak–Orlicz setting unifies variable exponent, Orlicz, weighted Sobolev,
and double-phase spaces. They inherit technical difficulties resulting from general growth …

A priori bounds for solutions of a wide class of quasilinear degenerate elliptic inequalities
are proved. As an outcome we deduce sharp Liouville theorems. Our investigation includes …

Variants of Kato's inequality are proved for general quasilinear elliptic operators L. As an
outcome we show that, dealing with Liouville theorems for coercive equations of the type …

Strong Maximum Principles for Anisotropic Elliptic and Parabolic Equations 1 Introduction and
results Page 1 Advanced Nonlinear Studies 12 (2012), 101–114 Strong Maximum Principles …

Uniqueness result for non-negative solutions of semi-linear inequalities on Riemannian
manifolds - ScienceDirect Skip to main contentSkip to article Elsevier logo Journals & Books …

This paper is devoted to prove some new nonexistence theorems for the singular
quasilinear differential inequalities with a gradient nonlinearity in bounded and unbounded …

The blow-up of critical anisotropic equations with critical directions Page 1 Nonlinear Differ.
Equ. Appl. 18 (2011), 173–197 c© 2010 Springer Basel AG 1021-9722/11/020173-25 …

Let Ω be an unbounded open subset of R n, n≥ 2, and A: Ω× R n→ R n be a function such
that C 1| ζ| p≤ ζ A (x, ζ),| A (x, ζ)|≤ C 2| ζ| p− 1 with some constants C 1> 0, C 2> 0, and p> 1 …

Entire Solutions of Quasilinear Elliptic Systems on Carnot Groups Page 1 ISSN 0081-5438,
Proceedings of the Steklov Institute of Mathematics, 2013, Vol. 283, pp. 3–19. c Pleiades …