Results 161 to 170 of about 2,489 (256)
Fractional Hardy inequality with singularity on submanifold
We establish fractional Hardy inequality on bounded domains in $\mathbb{R}^{d}$ with inverse of distance function from smooth boundary of codimension $k$, where $k=2, \dots,d$, as weight function.
Sahu, Vivek, Adimurthi, Roy, Prosenjit
core +1 more source
Getting Person‐Centred Fundamental Care Right: Past Discourse and Future Directions
Journal of Advanced Nursing, Volume 82, Issue S2, Page S109-S115, July 2026.
Alison L. Kitson
wiley +1 more source
$L^p$ Hardy inequality on $C^{1,\gamma}$ domains.
, 2017 We consider the $L^p$ Hardy inequality involving the distance to the boundary of a domain in the $n$-dimensional Euclidean space with a nonempty compact boundary.
Pinchover, Yehuda
core
K.: Hardy inequality and heat semigroup estimates for Riemannian manifolds with singular data
, 2020 Upper bounds are obtained for the heat content of an open set D in a geodesically complete Riemannian manifold M with Dirichlet boundary condition on ∂D, and non-negative initial condition.
Klaus Kirsten@baylor +5 more
core
Boundary Hardy inequality on functions of bounded variation
Classical boundary Hardy inequality, that goes back to 1988, states that if $1 < p < \infty, \ ~\Omega$ is bounded Lipschitz domain, then for all $u \in C^{\infty}_{c}(\Omega)$, $$\int_{\Omega} \frac{|u(x)|^{p}}{\delta^{p}_{\Omega}(x)} dx \leq C\int_ ...
Sahu, Vivek, Adimurthi, Roy, Prosenjit
core +1 more source
Sublinear eigenvalue problems with singular weights related to the critical Hardy inequality
, 2016 In this article, we consider a weighted sublinear eigenvalue problem related to an improved critical Hardy inequality. We discuss to what extent the weights can be singular for the existence of weak solutions.
Futoshi Takahashi, Megumi Sano
core
On the sharp Hardy inequality in Sobolev–Slobodeckiĭ spaces
We study the sharp constant in the Hardy inequality for fractional Sobolev spaces defined on open subsets of the Euclidean space. We first list some properties of such a constant, as well as of the associated variational problem.
Bianchi F., Zagati A. C., Brasco L.
core +1 more source
Intersectional inequality in general and central obesity: cross-sectional UK Biobank study. [PDF]
Int J Obes (Lond)Hutchinson J +5 more
europepmc +1 more source
An optimal fractional Hardy inequality on the discrete half-line
In the context of Hardy inequalities for the fractional Laplacian $(-\Delta_{\mathbb{N}})^{\sigma}$ on the discrete half-line $\mathbb{N}$, we provide an optimal Hardy-weight $W^{\mathrm{op}}_{\sigma}$ for exponents $\sigma\in\left(0,1\right]$.
Das, U., de la Fuente-Fernández, R.
core +1 more source