Correction to: Logarithmic refinements of a power weighted Hardy–Rellich-type inequality

Due to a mistake in the original file version of [2], the proof of the optimality of the constant A n, in [1, Theorem 2.3] is incorrect (i.e., the arguments from the line below Eq. (2.22) in [1] to the end of that proof are incorrect).The mistake in [2] has now been corrected and [2] has been updated.For a correct proof of the optimality of A n, in [1, Theorem 2.3], we refer the reader to the updated and corrected proof of [2, Theorem A.6].In addition, [1, Remark 2.4 (ii)] should be ignored, since optimality of A n, in [1, Theorem 2.3] is now directly proved in the updated version of [2, Theorem A.6].

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Publication Details

Journal
Annals of Functional Analysis
Published
2024-11-19
DOI
https://doi.org/10.1007/s43034-024-00394-1
Citations
1
Primary Topic
Advanced Harmonic Analysis Research
Type
article
Field-Weighted Citation Impact
0.97
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article

Correction to: Logarithmic refinements of a power weighted Hardy–Rellich-type inequality

Jonathan Stanfill, Fritz Gesztesy, Michael M. H. Pang
1 citations
Annals of Functional Analysis
Advanced Harmonic Analysis Research
0.97
article

Correction to: Logarithmic refinements of a power weighted Hardy–Rellich-type inequality

Jonathan Stanfill, Fritz Gesztesy, Michael M. H. Pang
article en
1 citations

Abstract

Due to a mistake in the original file version of [2], the proof of the optimality of the constant A n, in [1, Theorem 2.3] is incorrect (i.e., the arguments from the line below Eq. (2.22) in [1] to the end of that proof are incorrect).The mistake in [2] has now been corrected and [2] has been updated.For a correct proof of the optimality of A n, in [1, Theorem 2.3], we refer the reader to the updated and corrected proof of [2, Theorem A.6].In addition, [1, Remark 2.4 (ii)] should be ignored, since optimality of A n, in [1, Theorem 2.3] is now directly proved in the updated version of [2, Theorem A.6].

Annals of Functional AnalysisVol. 16(1)
Baylor University (US), The Ohio State University (US), University of Missouri (US)
Reduced inequalities
Openalex Percentile: Top 23%
Advanced Harmonic Analysis Research
0.97
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Correction to: Logarithmic refinements of a power weighted Hardy–Rellich-type inequality — Jonathan Stanfill, Fritz Gesztesy, et al. · Annals of Functional Analysis (2024) | TGRS Research Map | TGRS