Results 111 to 120 of about 12,093 (237)
Let G{\mathcal{G}} be a stratified Lie group, and let {Xj}1≤j≤n1{\left\{{X}_{j}\right\}}_{1\le j\le {n}_{1}} be a basis of the left-invariant vector fields of degree one on G{\mathcal{G}} and Δ=−∑j=1n1Xj2\Delta =-{\sum }_{j=1}^{{n}_{1}}{X}_{j}^{2} be the
Han Xueting, Chen Yanping
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On representation of solutions to the heat equation
We propose a simple method to obtain semigroup representation of solutions to the heat equation using a local $L^2$ condition with prescribed growth and a boundedness condition within tempered distributions.
Auscher, Pascal, Hou, Hedong
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The Helmholtz decomposition of a $BMO$ type vector field in a slightly perturbed half space [PDF]
Yoshikazu Giga, Zhongyang Gu
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Local-in-Time Solvability and Space Analyticity for the Navier–Stokes Equations with BMO-Type Initial Data [PDF]
Liaosha Xu
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Commutators generated by BMO-functions and the fractional integrals on Orlicz-Morrey spaces [PDF]
Takeshi Iida
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BMO Boundedness for Banach Space Valued Singular Integrals
Summary: We consider a class of Banach space valued singular integrals. The \(L^p\) boundedness of these operators is obtained. The paper discusses their boundedness from BMO to BMO. As applications, we get BMO boundedness for the classic \(g\)-function and the Marcinkiewicz integral. Some known results are improved.
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Traces of BMO-Sobolev spaces [PDF]
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Interpolation inequalities between Lorentz space and BMO: the endpoint case \((L^{1,\infty}, BMO)\)
Summary: We prove interpolation inequalities by means of the Lorentz norm, BMO norm, and the fractional Sobolev norm. In particular, we obtain an interpolation inequality for \((L^{1,\infty}, BMO)\), that we call the endpoint case.
Dao, Nguyen Anh +3 more
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Weighted estimates for fractional bilinear Hardy operators on variable exponent Morrey–Herz space
In this article, we analyze the boundedness for the fractional bilinear Hardy operators on variable exponent weighted Morrey–Herz spaces M K ˙ q , p ( ⋅ ) α ( ⋅ ) , λ ( w ) ${M\dot{K}^{\alpha (\cdot ),\lambda}_{q,p(\cdot)}(w)}$ .
Muhammad Asim +3 more
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H^1 and BMO for certain nondoubling metric measure spaces [PDF]
Carbonaro, Andrea +2 more
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