Results 91 to 100 of about 402,994 (249)
In this note, we define p-adic mixed Lebesgue space and mixed λ-central Morrey-type spaces and characterize p-adic mixed λ-central bounded mean oscillation space via the boundedness of commutators of p-adic Hardy-type operators on p-adic mixed Lebesgue ...
Naqash Sarfraz+3 more
doaj +1 more source
Challenging Ring‐Current Models of the Carrington Storm
Abstract A detailed analysis is made of horizontal‐component geomagnetic‐disturbance data acquired at the Colaba observatory in India recording the Carrington magnetic storm of September 1859. Prior to attaining its maximum absolute value, disturbance at Colaba increased with an e‐folding timescale of 0.46 hr (28 min).
Jeffrey J. Love, Kalevi Mursula
wiley +1 more source
Basis properties of trigonometric systems in weighted Morrey spaces [PDF]
In this paper, the basis properties (completeness, minimality and basicity) of the system of exponents are investigated in weighted Morrey spaces, where the weight function is defined as a product of power functions.
Bilalov, B.T.+2 more
core
An RD-space $\mathcal{X}$ is a space of homogeneous type in the sense of Coifman and Weiss with the additional property that a reverse doubling property holds in $\mathcal{X}$.
He, Suixin, Tao, Shuangping
core
A thought on generalized Morrey spaces [PDF]
Morrey spaces can complement the boundedness properties of operators that Lebesgue spaces can not handle. Morrey spaces which we have been handling are called classical Morrey spaces. However, classical Morrey spaces are not totally enough to describe the boundedness properties. To this end, we need to generalize parameters $p$ and $q$, among others $p$
arxiv
Decomposition of Hardy–Morrey spaces
AbstractIn this paper, we establish the decompositions of Hardy–Morrey spaces in terms of atoms concentrated on dyadic cubes, which have the same cancellation properties of the classical Hardy spaces.
Henggeng Wang, Houyu Jia
openaire +2 more sources
We employ Meyer wavelets to characterize multiplier space Xr,pt(ℝn) without using capacity. Further, we introduce logarithmic Morrey spaces Mr,pt,τ(ℝn) to establish the inclusion relation between Morrey spaces and multiplier spaces. By fractal skills, we
Pengtao Li, Qixiang Yang, Yueping Zhu
doaj +1 more source
In this paper, we prove weighted norm inequalities for vector-valued multilinear singular integrals with nonsmooth kernels and commutators on generalized weighted Morrey space.
Nan Zhao, Jiang Zhou
doaj +1 more source
Stein-Weiss-Adams inequality on Morrey spaces
We establish Adams type Stein-Weiss inequality on global Morrey spaces on general homogeneous groups. Special properties of homogeneous norms and some boundedness results on global Morrey spaces play key roles in our proofs.
Kassymov, Aidyn+3 more
core
On Seeley‐type universal extension operators for the upper half space
Abstract Modified from the standard half‐space extension via the reflection principle, we construct a linear extension operator for the upper half space R+n$\mathbb {R}^n_+$ that has the form Ef(x)=∑j=−∞∞ajf(x′,−bjxn)$Ef(x)=\sum _{j=-\infty }^\infty a_jf(x^{\prime },-b_jx_n)$ for xn<0$x_n<0$. We prove that E$E$ is bounded in all Ck$C^k$‐spaces, Sobolev
Haowen Lu, Liding Yao
wiley +1 more source