Harmonic number (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Harmonic number" in English language version.

refsWebsite

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10doi.org

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2arxiv.org

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2worldcat.org

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1wolfram.com

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1books.google.com

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1projecteuclid.org

3,707^th place

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1psu.edu

207^th place

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1unito.it

low place

1handle.net

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76^th place

1jstor.org

26^th place

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1harvard.edu

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1semanticscholar.org

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arxiv.org

Jeffrey Lagarias (2002). "An Elementary Problem Equivalent to the Riemann Hypothesis". Amer. Math. Monthly. 109 (6): 534–543. arXiv:math.NT/0008177. doi:10.2307/2695443. JSTOR 2695443.
Sesma, J. (2017). "The Roman harmonic numbers revisited". Journal of Number Theory. 180: 544–565. arXiv:1702.03718. doi:10.1016/j.jnt.2017.05.009. ISSN 0022-314X.

books.google.com

Sandifer, C. Edward (2007), How Euler Did It, MAA Spectrum, Mathematical Association of America, p. 206, ISBN 9780883855638.

doi.org

Eswarathasan, Arulappah; Levine, Eugene (1991). "p-integral harmonic sums". Discrete Mathematics. 91 (3): 249–257. doi:10.1016/0012-365X(90)90234-9.
Boyd, David W. (1994). "A p-adic study of the partial sums of the harmonic series". Experimental Mathematics. 3 (4): 287–302. CiteSeerX 10.1.1.56.7026. doi:10.1080/10586458.1994.10504298.
Sanna, Carlo (2016). "On the p-adic valuation of harmonic numbers" (PDF). Journal of Number Theory. 166: 41–46. doi:10.1016/j.jnt.2016.02.020. hdl:2318/1622121.
Chen, Yong-Gao; Wu, Bing-Ling (2017). "On certain properties of harmonic numbers". Journal of Number Theory. 175: 66–86. doi:10.1016/j.jnt.2016.11.027.
Jeffrey Lagarias (2002). "An Elementary Problem Equivalent to the Riemann Hypothesis". Amer. Math. Monthly. 109 (6): 534–543. arXiv:math.NT/0008177. doi:10.2307/2695443. JSTOR 2695443.
E.O. Tuck (1964). "Some methods for flows past blunt slender bodies". J. Fluid Mech. 18 (4): 619–635. Bibcode:1964JFM....18..619T. doi:10.1017/S0022112064000453. S2CID 123120978.
Sesma, J. (2017). "The Roman harmonic numbers revisited". Journal of Number Theory. 180: 544–565. arXiv:1702.03718. doi:10.1016/j.jnt.2017.05.009. ISSN 0022-314X.
Loeb, Daniel E; Rota, Gian-Carlo (1989). "Formal power series of logarithmic type". Advances in Mathematics. 75 (1): 1–118. doi:10.1016/0001-8708(89)90079-0. ISSN 0001-8708.

dx.doi.org

Sesma, J. (2017). "The Roman harmonic numbers revisited". Journal of Number Theory. 180: 544–565. arXiv:1702.03718. doi:10.1016/j.jnt.2017.05.009. ISSN 0022-314X.
Loeb, Daniel E; Rota, Gian-Carlo (1989). "Formal power series of logarithmic type". Advances in Mathematics. 75 (1): 1–118. doi:10.1016/0001-8708(89)90079-0. ISSN 0001-8708.

handle.net

hdl.handle.net

Sanna, Carlo (2016). "On the p-adic valuation of harmonic numbers" (PDF). Journal of Number Theory. 166: 41–46. doi:10.1016/j.jnt.2016.02.020. hdl:2318/1622121.

harvard.edu

ui.adsabs.harvard.edu

E.O. Tuck (1964). "Some methods for flows past blunt slender bodies". J. Fluid Mech. 18 (4): 619–635. Bibcode:1964JFM....18..619T. doi:10.1017/S0022112064000453. S2CID 123120978.

jstor.org

Jeffrey Lagarias (2002). "An Elementary Problem Equivalent to the Riemann Hypothesis". Amer. Math. Monthly. 109 (6): 534–543. arXiv:math.NT/0008177. doi:10.2307/2695443. JSTOR 2695443.

projecteuclid.org

Boyd, David W. (1994). "A p-adic study of the partial sums of the harmonic series". Experimental Mathematics. 3 (4): 287–302. CiteSeerX 10.1.1.56.7026. doi:10.1080/10586458.1994.10504298.

psu.edu

citeseerx.ist.psu.edu

Boyd, David W. (1994). "A p-adic study of the partial sums of the harmonic series". Experimental Mathematics. 3 (4): 287–302. CiteSeerX 10.1.1.56.7026. doi:10.1080/10586458.1994.10504298.

semanticscholar.org

api.semanticscholar.org

E.O. Tuck (1964). "Some methods for flows past blunt slender bodies". J. Fluid Mech. 18 (4): 619–635. Bibcode:1964JFM....18..619T. doi:10.1017/S0022112064000453. S2CID 123120978.

unito.it

iris.unito.it

Sanna, Carlo (2016). "On the p-adic valuation of harmonic numbers" (PDF). Journal of Number Theory. 166: 41–46. doi:10.1016/j.jnt.2016.02.020. hdl:2318/1622121.

wolfram.com

mathworld.wolfram.com

Sondow, Jonathan and Weisstein, Eric W. "Harmonic Number." From MathWorld--A Wolfram Web Resource. http://mathworld.wolfram.com/HarmonicNumber.html

worldcat.org

Sesma, J. (2017). "The Roman harmonic numbers revisited". Journal of Number Theory. 180: 544–565. arXiv:1702.03718. doi:10.1016/j.jnt.2017.05.009. ISSN 0022-314X.
Loeb, Daniel E; Rota, Gian-Carlo (1989). "Formal power series of logarithmic type". Advances in Mathematics. 75 (1): 1–118. doi:10.1016/0001-8708(89)90079-0. ISSN 0001-8708.