Search Results - \(g^\ast_{\lambda}\) function

Boundedness of intrinsic Littlewood--Paley functions on Musielak--Orlicz Morrey and Campanato spaces by Liang, Yiyu, Nakai, Eiichi, Yang, Dachun, Zhang, Junqiang

“…[alpha], the intrinsic g*[lambda]-function g*[lambda],[alpha] and their commutators with BMO…”
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A Two-Weight Boundedness Criterion and Its Applications by Yang, Sibei, Yang, Zhenyu

“…\)-functions, Lusin area functions, Littlewood--Paley \(g^\ast_\lambda\)-functions, and fractional integral operators, in the aforementioned function spaces…”
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Boundedness of Intrinsic Littlewood-Paley Functions on Musielak-Orlicz Morrey and Campanato Spaces by Liang, Yiyu, Nakai, Eiichi, Yang, Dachun, Zhang, Junqiang

“…)\) and obtain the boundedness on \(\mathcal M^{\varphi,\phi}(\mathbb R^n)\) of the intrinsic Lusin area function \(S_{\alpha}\), the intrinsic \(g\)-function \(g_{\alpha}\), the intrinsic \(g_{\lambda}^*\)-function \(g^\ast_{\lambda, \alpha…”
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Boundedness of Lusin-area and \(g_\lambda^\ast\) Functions on Localized BMO Spaces over Doubling Metric Measure Spaces by Lin, Haibo, Nakai, Eiichi, Yang, Dachun

“… The same is true for the \(g^\ast_\labda\) function and unlike the Lusin-area function, in this case, \({\mathcal X…”
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Musielak-Orlicz Hardy Spaces Associated with Operators and Their Applications by Yang, Dachun, Yang, Sibei

“…})\) satisfying the Davies-Gaffney estimates. Let \(\varphi:\,\mathcal{X}\times[0,\infty)\to[0,\infty)\) be a function…”
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