Voir la notice de l'article provenant de la source Cambridge University Press
Lorch, Lee; Szego, Peter. Further on the Points of Inflection of Bessel Functions. Canadian mathematical bulletin, Tome 39 (1996) no. 2, pp. 216-218. doi: 10.4153/CMB-1996-027-7
@article{10_4153_CMB_1996_027_7,
author = {Lorch, Lee and Szego, Peter},
title = {Further on the {Points} of {Inflection} of {Bessel} {Functions}},
journal = {Canadian mathematical bulletin},
pages = {216--218},
year = {1996},
volume = {39},
number = {2},
doi = {10.4153/CMB-1996-027-7},
url = {http://geodesic.mathdoc.fr/articles/10.4153/CMB-1996-027-7/}
}
TY - JOUR AU - Lorch, Lee AU - Szego, Peter TI - Further on the Points of Inflection of Bessel Functions JO - Canadian mathematical bulletin PY - 1996 SP - 216 EP - 218 VL - 39 IS - 2 UR - http://geodesic.mathdoc.fr/articles/10.4153/CMB-1996-027-7/ DO - 10.4153/CMB-1996-027-7 ID - 10_4153_CMB_1996_027_7 ER -
[1] 1. Lorch, L. and Szego, P., On the points of inflection of B es sel functions of positive order, I, Canad. J. Math. 42(1990), 933–948; ibid., 1132. Google Scholar
[2] 2. Mercer, A. McD., The zeros of as a function of order, Internat. J. Math. Math. Sci. 15(1992), 319–322. Google Scholar
[3] 3. Watson, G. N., A Treatise on the Theory ofBessel Functions, 2nd éd., Cambridge University Press, 1944. Google Scholar
[4] 4. Wong, R. and Lang, T., On the points of inflection of Bessel functions of positive order, II, Canad. J. Math. 43(1991), 628–651. Google Scholar
[5] 5. Wong, R. and Lang, T., Asymptotic behaviour of the inflection points of Bessel functions, Proc. Royal Soc. London, Series A-Math. Phys. Sci. 431(1990), 509–518. Google Scholar
Cité par Sources :