可変モレイ空間におけるモーメントマーチンゲール不等式

Key Points

この研究では、可変モレイ空間で適用可能な新しいマーチンゲール不等式が見つかり、理論数学が強化される。
重要な証拠から、特定の条件が不等式の結果を改善することを示しており、さらなる数学的調査に影響を与える。
高度な理論的枠組みを用いた評価は、古典的なマーチンゲール不等式を拡張する多様な可能性を示している。
これらの発見は新しい数学的アプローチを促す可能性があり、可変モレイ空間でのさらなる探求が必要である。

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Authors

Jianzhong Lu

Tao Ma

Qinghai University

Xia Wu

University of Kentucky

Journals

Periodica Mathematica Hungarica

Actions

Institutions

Chongqing University

South Central Minzu University

Minzu University of China

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Cite this study

Lu et al. (Sat,) はこの問題を研究した。

synapsesocial.com/papers/69a75f01c6e9836116a2a14f — DOI: https://doi.org/10.1007/s10998-026-00703-2

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$$\Phi$$-moment martingale inequalities on Lorentz spaces with variable exponents· 2022 · 7 citations
Orlicz Spaces and Modular Spaces· 1983 · 2,008 citations
Variable martingale Hardy spaces and their applications in Fourier analysis· 2020 · 52 citations
Martingale Hardy Spaces and their Applications in Fourier Analysis· 1994 · 467 citations
Integral Inequalities for Convex Functions of Operators on Martingales· 1972 · 57 citations

Also consider

Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context:

$$\Phi$$-moment martingale inequalities on Lorentz spaces with variable exponents· 2022 · 7 citations
Orlicz Spaces and Modular Spaces· 1983 · 2,008 citations
Variable martingale Hardy spaces and their applications in Fourier analysis· 2020 · 52 citations
Martingale Hardy Spaces and their Applications in Fourier Analysis· 1994 · 467 citations
Integral Inequalities for Convex Functions of Operators on Martingales· 1972 · 57 citations

可変モレイ空間におけるモーメントマーチンゲール不等式

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Cite this study

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