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Archive | 1957

The Two-Nucleon Problem

Lamek Hulthen; Masao Sugawara

The history of the two-nucleon problem dates only from 1932 when the neutron was discovered by Chadwick (the existence of the proton had already been established by Rutherford in 1919) and the first serviceable nuclear force theory was advanced by Heisenberg and Majorana. The reader who is interested in what might be called the “pre-meson” era of the two-nucleon problem is referred to the classical article by Bethe and Bacher [1] (1936), while the work of the first decade of the meson era is thoroughly reviewed in the book of Rosenfeld [2] (1948). We hope that the development of the later years will be reasonably accounted for by the present article, but we should also like to draw the reader’s attention to other reviews and books [3 to 11], among which we mention those of Blatt and Weisskopf [10] and Sachs [11] as being most comprehensive and up to date.


European Physical Journal | 1933

Über die quantenmechanische Herleitung der Balmerterme

Lamek Hulthen

ZusammenfassungEs werden die von Pauli aufgestellten Matrixgleichungen des Wasserstoffatomproblems auf die wohlbekannten Matrixbeziehungen, die bei Impulsmomentbetrachtungen auftreten, zurückgeführt, was zu einer vereinfachten Ableitung der Balmerformel führt.


Reviews of Modern Physics | 1951

Approximate Eigensolutions of(d2φdx2)+[a+b(e−xx)φ=0

Lamek Hulthen; K. V. Laurikainen


Physical Review | 1953

The Photodisintegration of the Deuteron

Lamek Hulthen; Bengt Nagel


Physical Review | 1952

NEUTRON-PROTON SCATTERING IN THE REGION 0-5 MEV

Lamek Hulthen; S. Skavlem


Physical Review | 1950

Remarks on the Variational Method for Scattering Problems

Lamek Hulthen; P.O. Olsson


Physical Review | 1949

The Photo-Disintegration of the Deuteron

Ingvar F. E. Hansson; Lamek Hulthen


Reviews of Modern Physics | 1945

Comments on the Difficulties of the Meson Theory

Lamek Hulthen


Physical Review | 1943

On the Scattering of Neutrons by Protons

Lamek Hulthen


Reviews of Modern Physics | 1951

Approximate Eigensolutions of (d2fdx2)+[a+b(e-xx)f=0

Lamek Hulthen; K. V. Laurikainen

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Bengt Nagel

Royal Institute of Technology

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