Christian Møller

Danish chemist and physicist (1904–1980) From Wikipedia, the free encyclopedia

Christian Møller (22 December 1904, 14 January 1980) was a Danish chemist and physicist who made fundamental contributions to the theory of relativity, theory of gravitation and quantum chemistry.[1] He is known for Møller–Plesset perturbation theory[2] and Møller scattering.

Born(1904-12-22)22 December 1904
Hundslev, Als, Denmark
Died14 January 1980(1980-01-14) (aged 75)
Ordrup, Denmark
AwardsØrsted Medal (1970)
Quick facts Born, Died ...
Christian Møller
Møller in 1957
Born(1904-12-22)22 December 1904
Hundslev, Als, Denmark
Died14 January 1980(1980-01-14) (aged 75)
Ordrup, Denmark
Known forMøller scattering
Møller tetrad theory of gravitation
Møller velocity
Møller–Plesset perturbation theory
Kottler–Møller coordinates
AwardsØrsted Medal (1970)
Scientific career
FieldsTheoretical physics
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Solvay Conference on Physics in Brussels 1951. Left to right, sitting: Crussaro, Allen, Cauchois, Borelius, Bragg, Møller, Sietz, Hollomon, Frank; middle row: Gerhart Rathenau [nl], Koster, Erik Rudberg [sv], Flamache, Goche, Groven, Orowan, Burgers, Shockley, Guinier, C.S. Smith, Dehlinger [de], Laval, Henriot; top row: Gaspart, Lomer, Cottrell, Homes, Curien

His suggestion in 1938 to Otto Frisch that the newly discovered process of nuclear fission might create surplus energy, led Frisch to conceive of the concept of the nuclear chain reaction, leading to the Frisch–Peierls memorandum, which kick-started the development of nuclear energy through the MAUD Committee and the Manhattan Project.[3]

Møller was the director of the European Organization for Nuclear Research (CERN)'s Theoretical Study Group between 1954 and 1957 and later a member of the same organization's Scientific Policy Committee (1959–1972).[4]

Møller tetrad theory of gravitation

In 1961, Møller[5][6] showed that a tetrad description of gravitational fields allows a more rational treatment of the energy–momentum complex than in a theory based on the metric tensor alone. The advantage of using tetrads as gravitational variables was connected with the fact that this allowed to construct expressions for the energy-momentum complex which had more satisfactory transformation properties than in a purely metric formulation.

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