Các bài toán của Landau (Vietnamese Wikipedia)

Analysis of information sources in references of the Wikipedia article "Các bài toán của Landau" in Vietnamese language version.

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13doi.org

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13arxiv.org

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5semanticscholar.org

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2mtak.hu

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2harvard.edu

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1centre-mersenne.org

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1worldcat.org

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1icm.edu.pl

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1princeton.edu

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1ams.org

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1projecteuclid.org

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1lynchburg.edu

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1ieee.org

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1stanford.edu

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1eudml.org

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ams.org

D.H.J. Polymath (2014). “Variants of the Selberg sieve, and bounded intervals containing many primes”. Research in the Mathematical Sciences. 1 (12): 12. arXiv:1407.4897. doi:10.1186/s40687-014-0012-7. MR 3373710. S2CID 119699189.

arxiv.org

Helfgott, H.A. (2013). "Major arcs for Goldbach's theorem". arΧiv:1305.2897 [math.NT].
Helfgott, H.A. (2012). "Minor arcs for Goldbach's problem". arΧiv:1205.5252 [math.NT].
Helfgott, H.A. (2013). "The ternary Goldbach conjecture is true". arΧiv:1312.7748 [math.NT].
Matteo Bordignon, Daniel R. Johnston, and Valeriia Starichkova, An explicit version of Chen's theorem
Yamada, Tomohiro (ngày 11 tháng 11 năm 2015). "Explicit Chen's theorem". arΧiv:1511.03409 [math.NT].
Matteo Bordignon, Valeriia Starichkova, An explicit version of Chen's theorem assuming the Generalized Riemann Hypothesis
Janos Pintz, A new explicit formula in the additive theory of primes with applications II. The exceptional set in Goldbach's problem, 2018 preprint
D.H.J. Polymath (2014). “Variants of the Selberg sieve, and bounded intervals containing many primes”. Research in the Mathematical Sciences. 1 (12): 12. arXiv:1407.4897. doi:10.1186/s40687-014-0012-7. MR 3373710. S2CID 119699189.
J. Maynard (2015), Small gaps between primes. Annals of Mathematics 181(1): 383-413.
Alan Goldston, Daniel; Motohashi, Yoichi; Pintz, János; Yalçın Yıldırım, Cem (2006). “Small Gaps between Primes Exist”. Proceedings of the Japan Academy, Series A. 82 (4): 61–65. arXiv:math/0505300. doi:10.3792/pjaa.82.61. S2CID 18847478.
Olli Järviniemi, On large differences between consecutive primes, arXiv preprint (2022). arXiv:2212.10965 [math.NT]
Jori Merikoski, Largest prime factor of n^2+1, J. Eur. Math. Soc. (2022), published online first. arXiv:1908.08816 [math.NT]
de la Bretèche, Régis; Drappeau, Sary (2020), “Niveau de répartition des polynômes quadratiques et crible majorant pour les entiers friables”, Journal of the European Mathematical Society, 22 (5): 1577–1624, arXiv:1703.03197, doi:10.4171/JEMS/951, S2CID 146808221

centre-mersenne.org

jtnb.centre-mersenne.org

Pintz, János (2009). “Landau's problems on primes”. Journal de Théorie des Nombres de Bordeaux. 21 (2): 357–404. doi:10.5802/jtnb.676. ISSN 1246-7405.

doi.org

Pintz, János (2009). “Landau's problems on primes”. Journal de Théorie des Nombres de Bordeaux. 21 (2): 357–404. doi:10.5802/jtnb.676. ISSN 1246-7405.
Montgomery, H. L.; Vaughan, R. C. (1975). “The exceptional set in Goldbach's problem” (PDF). Acta Arithmetica. 27: 353–370. doi:10.4064/aa-27-1-353-370.
Pintz, J.; Ruzsa, I. Z. (tháng 7 năm 2020). “On Linnik's approximation to Goldbach's problem. II” (PDF). Acta Mathematica Hungarica. 161 (2): 569–582. doi:10.1007/s10474-020-01077-8. S2CID 225457520.
D.H.J. Polymath (2014). “Variants of the Selberg sieve, and bounded intervals containing many primes”. Research in the Mathematical Sciences. 1 (12): 12. arXiv:1407.4897. doi:10.1186/s40687-014-0012-7. MR 3373710. S2CID 119699189.
Alan Goldston, Daniel; Motohashi, Yoichi; Pintz, János; Yalçın Yıldırım, Cem (2006). “Small Gaps between Primes Exist”. Proceedings of the Japan Academy, Series A. 82 (4): 61–65. arXiv:math/0505300. doi:10.3792/pjaa.82.61. S2CID 18847478.
Heath-Brown, Roger (tháng 10 năm 2020). “The Differences Between Consecutive Primes, V”. International Mathematics Research Notices. 2021 (22): 17514–17562. doi:10.1093/imrn/rnz295.
Kaisa Matomäki (2007). “Large differences between consecutive primes”. Quarterly Journal of Mathematics. 58 (4): 489–518. doi:10.1093/qmath/ham021..
Ingham, A. E. (1937). “On the difference between consecutive primes”. Quarterly Journal of Mathematics. 8 (1): 255–266. Bibcode:1937QJMat...8..255I. doi:10.1093/qmath/os-8.1.255.
Iwaniec, H. (1978). “Almost-primes represented by quadratic polynomials”. Inventiones Mathematicae. 47 (2): 178–188. Bibcode:1978InMat..47..171I. doi:10.1007/BF01578070. S2CID 122656097.
Robert J. Lemke Oliver (2012). “Almost-primes represented by quadratic polynomials” (PDF). Acta Arithmetica. 151 (3): 241–261. doi:10.4064/aa151-3-2.^{[liên kết hỏng]}.
de la Bretèche, Régis; Drappeau, Sary (2020), “Niveau de répartition des polynômes quadratiques et crible majorant pour les entiers friables”, Journal of the European Mathematical Society, 22 (5): 1577–1624, arXiv:1703.03197, doi:10.4171/JEMS/951, S2CID 146808221
Hooley, Christopher (tháng 7 năm 1967). “On the greatest prime factor of a quadratic polynomial”. Acta Mathematica. 117: 281–299. doi:10.1007/BF02395047.
J. Todd (1949), “A problem on arc tangent relations”, American Mathematical Monthly, 56 (8): 517–528, doi:10.2307/2305526, JSTOR 2305526

eudml.org

Jean-Marc Deshouillers and Henryk Iwaniec, On the greatest prime factor of $n^{2}+1$ , Annales de l'Institut Fourier 32:4 (1982), pp. 1–11.

harvard.edu

ui.adsabs.harvard.edu

Ingham, A. E. (1937). “On the difference between consecutive primes”. Quarterly Journal of Mathematics. 8 (1): 255–266. Bibcode:1937QJMat...8..255I. doi:10.1093/qmath/os-8.1.255.
Iwaniec, H. (1978). “Almost-primes represented by quadratic polynomials”. Inventiones Mathematicae. 47 (2): 178–188. Bibcode:1978InMat..47..171I. doi:10.1007/BF01578070. S2CID 122656097.

icm.edu.pl

matwbn.icm.edu.pl

Montgomery, H. L.; Vaughan, R. C. (1975). “The exceptional set in Goldbach's problem” (PDF). Acta Arithmetica. 27: 353–370. doi:10.4064/aa-27-1-353-370.

ieee.org

ieeexplore.ieee.org

Heath-Brown, Roger (tháng 10 năm 2020). “The Differences Between Consecutive Primes, V”. International Mathematics Research Notices. 2021 (22): 17514–17562. doi:10.1093/imrn/rnz295.

jstor.org

J. Todd (1949), “A problem on arc tangent relations”, American Mathematical Monthly, 56 (8): 517–528, doi:10.2307/2305526, JSTOR 2305526

lynchburg.edu

faculty.lynchburg.edu

Dr. Thomas R. Nicely, First occurrence prime gaps

mtak.hu

real.mtak.hu

http://real.mtak.hu/124681/1/Cikk2020Rivista.pdf
Pintz, J.; Ruzsa, I. Z. (tháng 7 năm 2020). “On Linnik's approximation to Goldbach's problem. II” (PDF). Acta Mathematica Hungarica. 161 (2): 569–582. doi:10.1007/s10474-020-01077-8. S2CID 225457520.

princeton.edu

annals.math.princeton.edu

Yitang Zhang, Bounded gaps between primes, Annals of Mathematics 179 (2014), pp. 1121–1174 from Volume 179 (2014), Issue 3

projecteuclid.org

Alan Goldston, Daniel; Motohashi, Yoichi; Pintz, János; Yalçın Yıldırım, Cem (2006). “Small Gaps between Primes Exist”. Proceedings of the Japan Academy, Series A. 82 (4): 61–65. arXiv:math/0505300. doi:10.3792/pjaa.82.61. S2CID 18847478.

semanticscholar.org

api.semanticscholar.org

Pintz, J.; Ruzsa, I. Z. (tháng 7 năm 2020). “On Linnik's approximation to Goldbach's problem. II” (PDF). Acta Mathematica Hungarica. 161 (2): 569–582. doi:10.1007/s10474-020-01077-8. S2CID 225457520.
D.H.J. Polymath (2014). “Variants of the Selberg sieve, and bounded intervals containing many primes”. Research in the Mathematical Sciences. 1 (12): 12. arXiv:1407.4897. doi:10.1186/s40687-014-0012-7. MR 3373710. S2CID 119699189.
Alan Goldston, Daniel; Motohashi, Yoichi; Pintz, János; Yalçın Yıldırım, Cem (2006). “Small Gaps between Primes Exist”. Proceedings of the Japan Academy, Series A. 82 (4): 61–65. arXiv:math/0505300. doi:10.3792/pjaa.82.61. S2CID 18847478.
Iwaniec, H. (1978). “Almost-primes represented by quadratic polynomials”. Inventiones Mathematicae. 47 (2): 178–188. Bibcode:1978InMat..47..171I. doi:10.1007/BF01578070. S2CID 122656097.
de la Bretèche, Régis; Drappeau, Sary (2020), “Niveau de répartition des polynômes quadratiques et crible majorant pour les entiers friables”, Journal of the European Mathematical Society, 22 (5): 1577–1624, arXiv:1703.03197, doi:10.4171/JEMS/951, S2CID 146808221

stanford.edu

Robert J. Lemke Oliver (2012). “Almost-primes represented by quadratic polynomials” (PDF). Acta Arithmetica. 151 (3): 241–261. doi:10.4064/aa151-3-2.^{[liên kết hỏng]}.

worldcat.org

Pintz, János (2009). “Landau's problems on primes”. Journal de Théorie des Nombres de Bordeaux. 21 (2): 357–404. doi:10.5802/jtnb.676. ISSN 1246-7405.