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On the maximal length of two sequences of integers in arithmetic progressions with the same prime divisors (1996)

Balasubramanian, R. ; Langevin, M. ; Shorey, T. N. ; [et al.]

Springer

Monatshefte für Mathematik 121 (1996), S. 295-307

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ISSN: 1436-5081

Keywords: Primary 11B25 ; Secondary 11J86, 11N25 ; Greatest prime factor ; divisors, arithmetic progression ; Erdős Woods ; abc conjecture ; linear forms in logarithms

Source: Springer Online Journal Archives 1860-2000

Topics: Mathematics

Notes: Abstract In this paper we consider an analogue of the problem of Erdős and Woods for arithmetic progressions. A positive answer follows from theabc conjecture. Partial results are obtained unconditionally.

Type of Medium: Electronic Resource

URL: http://dx.doi.org/10.1007/BF01308722

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Etude de la resonance geante des noyaux lourds par diffusion du rayonnement de freinage

Langevin, M. ; Loiseaux, J.M. ; Maison, J.M.

Amsterdam : Elsevier

Nuclear Physics 54 (1964), S. 114-124

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ISSN: 0029-5582

Keywords: NUCLEAR REACTION Ta, Ho, Er, Tb, Th, Au (γ, γ'), E"γ=11.5-30 MeV ; measured σ(E, θ), γ-spectrum

Source: Elsevier Journal Backfiles on ScienceDirect 1907 - 2002

Topics: Physics