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NSR database version of May 3, 2024.

Search: Author = F.Scheuter

Found 4 matches.

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1986DE09      Z.Phys. A323, 437 (1986)

H.Delagrange, C.Gregoire, F.Scheuter, Y.Abe

Dynamical Decay of Nuclei at High Temperature: Competition between particle emission and fission decay

NUCLEAR STRUCTURE ¹⁹⁴Hg, ¹⁷⁰Yb; calculated fission width vs neutron multiplicity, p, n, α-multiplicity vs temperature following decay. ²⁴⁸Cf; calculated fission width vs neutron multiplicity.

1985GR07      Nucl.Phys. A436, 365 (1985)

C.Gregoire, B.Remaud, F.Scheuter, F.Sebille

Semiclassical Approaches to Proton Emission in Intermediate-Energy Heavy-Ion Reactions

NUCLEAR REACTIONS ¹²C(¹²C, pX), E=1032 MeV; calculated σ(Ep, θp); deduced one- to two-body process transition. Semi-classical approach.

doi: 10.1016/0375-9474(85)90203-9
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1984NI09      Nucl.Phys. A424, 239 (1984)

J.R.Nix, A.J.Sierk, H.Hofmann, F.Scheuter, D.Vautherin

Stationary Fokker-Planck Equation Applied to Fission Dynamics

NUCLEAR STRUCTURE ¹⁵⁸Yb, ²¹³At; calculated fission barrier height, excitation energy. Stationary Fokker-Planck fission dynamics treatment.

NUCLEAR REACTIONS ²⁰⁹Bi(α, F), E=120 MeV; calculated mean kinetic energy at scission point vs dissipation strength following fission. ¹⁵⁰Nd(²⁰Ne, 2n), E=176, 239 MeV; calculated saddle to scission time vs dissipation strength following residual nucleus fission. Stationary Fokker-Planck fission dynamics treatment.

doi: 10.1016/0375-9474(84)90184-2
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1984SC43      Phys.Lett. 149B, 303 (1984)

F.Scheuter, C.Gregoire, H.Hofmann, J.R.Nix

Fission-Fragment Kinetic-Energy Distributions from a Two-Dimensional Fokker-Planck Equation

NUCLEAR REACTIONS ²⁰⁹Bi(α, F), E not given; calculated fission fragment kinetic energy distribution, variance vs temperature. Two-dimensional Fokker-Planck equation.

doi: 10.1016/0370-2693(84)90411-8
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