Compactness of the ∂¯-Neumann problem on domains with bounded intrinsic geometry

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Zimmer, Andrew. “Compactness of the ∂¯-Neumann Problem on Domains With Bounded Intrinsic Geometry”. Journal of Functional Analysis, vol. 281, no. 1, 2021, p. 108992, https://doi.org/10.1016/j.jfa.2021.108992.
Zimmer, A. (2021). Compactness of the ∂¯-Neumann problem on domains with bounded intrinsic geometry. Journal of Functional Analysis, 281(1), 108992. https://doi.org/10.1016/j.jfa.2021.108992
Zimmer, Andrew. “Compactness of the ∂¯-Neumann Problem on Domains With Bounded Intrinsic Geometry”. Journal of Functional Analysis 281, no. 1 (2021): 108992. https://doi.org/10.1016/j.jfa.2021.108992.
1.
Zimmer A. Compactness of the ∂¯-Neumann problem on domains with bounded intrinsic geometry. Journal of Functional Analysis. 2021;281(1):108992.
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Mathematics
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$${\bar \partial }$$ on Complex Manifolds with Strong Donnelly–Fefferman Property Frontiers of Mathematics
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 2024
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Citations Analysis
Category Category Repetition
Science: Mathematics4
Technology: Technology (General): Industrial engineering. Management engineering: Applied mathematics. Quantitative methods2
The category Science: Mathematics 4 is the most commonly referenced area in studies that cite this article. The first research to cite this article was titled A L2 estimate for the minimal solution of∂‾on the unit ball and was published in 2022. The most recent citation comes from a 2024 study titled $${\bar \partial }$$ on Complex Manifolds with Strong Donnelly–Fefferman Property. This article reached its peak citation in 2022, with 2 citations. It has been cited in 4 different journals. Among related journals, the Frontiers of Mathematics cited this research the most, with 1 citations. The chart below illustrates the annual citation trends for this article.
Citations used this article by year