Funzione zeta di Hurwitz (Italian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Funzione zeta di Hurwitz" in Italian language version.

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Fornito da Djurdje Cvijović e Jacek Klinowski, Values of the Legendre chi and Hurwitz zeta functions at rational arguments, in Mathematics of Computation, vol. 68, n. 228, 1999, pp. 1623–1630, Bibcode:1999MaCom..68.1623C, DOI:10.1090/S0025-5718-99-01091-1.
Linas Vepstas, An efficient algorithm for accelerating the convergence of oscillatory series, useful for computing the polylogarithm and Hurwitz zeta functions, in Numerical Algorithms, vol. 47, 2007, pp. 211–252, Bibcode:2008NuAlg..47..211V, DOI:10.1007/s11075-007-9153-8, arXiv:math/0702243.
Daniel S. Kubert e Serge Lang, Modular Units, Grundlehren der Mathematischen Wissenschaften, vol. 244, Springer-Verlag, 1981, p. 13, ISBN 0-387-90517-0, Zbl 0492.12002.

arxiv.org

Iaroslav V. Blagouchine, Three Notes on Ser's and Hasse's Representations for the Zeta-functions, in Integers (Electronic Journal of Combinatorial Number Theory), 18A, 2018, pp. 1–45, Bibcode:2016arXiv160602044B, arXiv:1606.02044.
Vedere ad esempio l'Appendice B di I.V. Blagouchine, A theorem for the closed-form evaluation of the first generalized Stieltjes constant at rational arguments and some related summations, in Journal of Number Theory, vol. 148, Elsevier, 2014, p. 537–592, DOI:10.1016/j.jnt.2014.08.009, arXiv:1401.3724.
Linas Vepstas, An efficient algorithm for accelerating the convergence of oscillatory series, useful for computing the polylogarithm and Hurwitz zeta functions, in Numerical Algorithms, vol. 47, 2007, pp. 211–252, Bibcode:2008NuAlg..47..211V, DOI:10.1007/s11075-007-9153-8, arXiv:math/0702243.

colgate.edu

math.colgate.edu

Iaroslav V. Blagouchine, Three Notes on Ser's and Hasse's Representations for the Zeta-functions, in Integers (Electronic Journal of Combinatorial Number Theory), 18A, 2018, pp. 1–45, Bibcode:2016arXiv160602044B, arXiv:1606.02044.

doi.org

dx.doi.org

Helmut Hasse, Ein Summierungsverfahren für die Riemannsche ζ-Reihe, in Mathematische Zeitschrift, vol. 32, n. 1, 1930, pp. 458–464, DOI:10.1007/BF01194645, JFM 56.0894.03.
Vedere ad esempio l'Appendice B di I.V. Blagouchine, A theorem for the closed-form evaluation of the first generalized Stieltjes constant at rational arguments and some related summations, in Journal of Number Theory, vol. 148, Elsevier, 2014, p. 537–592, DOI:10.1016/j.jnt.2014.08.009, arXiv:1401.3724.
Fornito da Djurdje Cvijović e Jacek Klinowski, Values of the Legendre chi and Hurwitz zeta functions at rational arguments, in Mathematics of Computation, vol. 68, n. 228, 1999, pp. 1623–1630, Bibcode:1999MaCom..68.1623C, DOI:10.1090/S0025-5718-99-01091-1.
Linas Vepstas, An efficient algorithm for accelerating the convergence of oscillatory series, useful for computing the polylogarithm and Hurwitz zeta functions, in Numerical Algorithms, vol. 47, 2007, pp. 211–252, Bibcode:2008NuAlg..47..211V, DOI:10.1007/s11075-007-9153-8, arXiv:math/0702243.
H. Davenport e H. Heilbronn, On the zeros of certain Dirichlet series, in Journal of the London Mathematical Society, vol. 11, n. 3, 1936, pp. 181–185, DOI:10.1112/jlms/s1-11.3.181, Zbl 0014.21601.
J. W. S. Cassels, Footnote to a note of Davenport and Heilbronn, in Journal of the London Mathematical Society, vol. 36, n. 1, 1961, pp. 177–184, DOI:10.1112/jlms/s1-36.1.177, Zbl 0097.03403.
J. Schwinger, On gauge invariance and vacuum polarization, in Physical Review, vol. 82, n. 5, 1951, pp. 664–679, Bibcode:1951PhRv...82..664S, DOI:10.1103/PhysRev.82.664.

eudml.org

Helmut Hasse, Ein Summierungsverfahren für die Riemannsche ζ-Reihe, in Mathematische Zeitschrift, vol. 32, n. 1, 1930, pp. 458–464, DOI:10.1007/BF01194645, JFM 56.0894.03.

harvard.edu

adsabs.harvard.edu

Iaroslav V. Blagouchine, Three Notes on Ser's and Hasse's Representations for the Zeta-functions, in Integers (Electronic Journal of Combinatorial Number Theory), 18A, 2018, pp. 1–45, Bibcode:2016arXiv160602044B, arXiv:1606.02044.
Fornito da Djurdje Cvijović e Jacek Klinowski, Values of the Legendre chi and Hurwitz zeta functions at rational arguments, in Mathematics of Computation, vol. 68, n. 228, 1999, pp. 1623–1630, Bibcode:1999MaCom..68.1623C, DOI:10.1090/S0025-5718-99-01091-1.
Linas Vepstas, An efficient algorithm for accelerating the convergence of oscillatory series, useful for computing the polylogarithm and Hurwitz zeta functions, in Numerical Algorithms, vol. 47, 2007, pp. 211–252, Bibcode:2008NuAlg..47..211V, DOI:10.1007/s11075-007-9153-8, arXiv:math/0702243.
J. Schwinger, On gauge invariance and vacuum polarization, in Physical Review, vol. 82, n. 5, 1951, pp. 664–679, Bibcode:1951PhRv...82..664S, DOI:10.1103/PhysRev.82.664.

jupyter.org

nbviewer.jupyter.org

https://nbviewer.jupyter.org/github/empet/Math/blob/master/DomainColoring.ipynb

mixedmath.wordpress.com

David Lowry, Hurwitz Zeta is a sum of Dirichlet L functions, and vice-versa, in mixedmath. URL consultato il 21 giugno 2018.

oadoi.org

Vedere ad esempio l'Appendice B di I.V. Blagouchine, A theorem for the closed-form evaluation of the first generalized Stieltjes constant at rational arguments and some related summations, in Journal of Number Theory, vol. 148, Elsevier, 2014, p. 537–592, DOI:10.1016/j.jnt.2014.08.009, arXiv:1401.3724.
H. Davenport e H. Heilbronn, On the zeros of certain Dirichlet series, in Journal of the London Mathematical Society, vol. 11, n. 3, 1936, pp. 181–185, DOI:10.1112/jlms/s1-11.3.181, Zbl 0014.21601.
J. W. S. Cassels, Footnote to a note of Davenport and Heilbronn, in Journal of the London Mathematical Society, vol. 36, n. 1, 1961, pp. 177–184, DOI:10.1112/jlms/s1-36.1.177, Zbl 0097.03403.
J. Schwinger, On gauge invariance and vacuum polarization, in Physical Review, vol. 82, n. 5, 1951, pp. 664–679, Bibcode:1951PhRv...82..664S, DOI:10.1103/PhysRev.82.664.

zentralblatt-math.org

Helmut Hasse, Ein Summierungsverfahren für die Riemannsche ζ-Reihe, in Mathematische Zeitschrift, vol. 32, n. 1, 1930, pp. 458–464, DOI:10.1007/BF01194645, JFM 56.0894.03.
Daniel S. Kubert e Serge Lang, Modular Units, Grundlehren der Mathematischen Wissenschaften, vol. 244, Springer-Verlag, 1981, p. 13, ISBN 0-387-90517-0, Zbl 0492.12002.
H. Davenport e H. Heilbronn, On the zeros of certain Dirichlet series, in Journal of the London Mathematical Society, vol. 11, n. 3, 1936, pp. 181–185, DOI:10.1112/jlms/s1-11.3.181, Zbl 0014.21601.
J. W. S. Cassels, Footnote to a note of Davenport and Heilbronn, in Journal of the London Mathematical Society, vol. 36, n. 1, 1961, pp. 177–184, DOI:10.1112/jlms/s1-36.1.177, Zbl 0097.03403.