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Citation notice #10952 · 2026-09-10 06:33:56.767726+00:00

On weighted forms in many variables

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cites An instance where the major and minor arc integrals meet, which carries a correction notice dated 2020-04-23. One-hop deterministic notice: the citation edge exists in the Pith bibliography graph; no model judged whether the citation was load-bearing.

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01Evidence

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Prendiville. "Improvements in Birch's theorem on forms in many variables". In:J. Reine Angew. Math.731 (2017), pp. 203-234.issn: 0075- 4102,1435-5345.doi:10.1515/crelle-2014-0122. [5] J. Br¨ udern and T. D. Wooley. "An instance where the major and minor arc integrals meet". In:Bull. Lond. Math. Soc.51.6 (2019), pp. 1113-1128.issn: 0024-6093,1469- 2120.doi:10.1112/blms.12291. [6] H. Davenport.Analytic methods for Diophantine equations and Diophantine inequal- ities. Second. Cambridge Mathematical Library. Cambridge University Press, Cam- bridge, 2005, pp. xx+140.isbn: 0-521-60583-0.doi:10.1017/CBO9780511542893. [7] H. Davenport and D. J. Lewis. "Non-homogeneous cubic equations". In:J. London Math. Soc.39 (1964), pp. 657-671.

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Prendiville. "Improvements in Birch's theorem on forms in many variables". In:J. Reine Angew. Math.731 (2017), pp. 203-234.issn: 0075- 4102,1435-5345.doi:10.1515/crelle-2014-0122. [5] J. Br¨ udern and T. D. Wooley. "An instance where the major and minor arc integrals meet". In:Bull. Lond. Math. Soc.51.6 (2019), pp. 1113-1128.issn: 0024-6093,1469- 2120.doi:10.1112/blms.12291. [6] H. Davenport.Analytic methods for Diophantine equations and Diophantine inequal- ities. Second. Cambridge Mathematical Library. Cambridge University Press, Cam- bridge, 2005, pp. xx+140.isbn: 0-521-60583-0.doi:10.1017/CBO9780511542893. [7] H. Davenport and D. J. Lewis. "Non-homogeneous cubic equations". In:J. London Math. Soc.39 (1964), pp. 657-671

02Event

Type
Correction
Source
Crossref
Original DOI
10.1112/blms.12291
Notice DOI
10.1112/blms.12333
Date
2020-04-23
Title
Erratum
Reasons
['Erratum']
Work
An instance where the major and minor arc integrals meet (2019)

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