Abstract
In this note, we review and expand the current knowledge on two-body and three-body systems with action-at-a-distance, potential (selfadjoint) forces, as well as contact, nonlinear and nonhamiltonian (nonselfadjoint) internal forces. The stable configuration of the two-body system is reviewed, and the two new stable configurations for the three-body system are introduced, one along a straight line (nonselfadjoint extension of the restricted three-body problem) and one along a triangle (nonselfadjoint extension of Lagrange`s historical triangle) in preparation for their operator treatment. (author). 8 refs, 3 figs.
Citation Formats
Santilli, R M.
Generalized two-body and three-body systems with nonhamiltonian internal forces.
IAEA: N. p.,
1991.
Web.
Santilli, R M.
Generalized two-body and three-body systems with nonhamiltonian internal forces.
IAEA.
Santilli, R M.
1991.
"Generalized two-body and three-body systems with nonhamiltonian internal forces."
IAEA.
@misc{etde_10126073,
title = {Generalized two-body and three-body systems with nonhamiltonian internal forces}
author = {Santilli, R M}
abstractNote = {In this note, we review and expand the current knowledge on two-body and three-body systems with action-at-a-distance, potential (selfadjoint) forces, as well as contact, nonlinear and nonhamiltonian (nonselfadjoint) internal forces. The stable configuration of the two-body system is reviewed, and the two new stable configurations for the three-body system are introduced, one along a straight line (nonselfadjoint extension of the restricted three-body problem) and one along a triangle (nonselfadjoint extension of Lagrange`s historical triangle) in preparation for their operator treatment. (author). 8 refs, 3 figs.}
place = {IAEA}
year = {1991}
month = {Sep}
}
title = {Generalized two-body and three-body systems with nonhamiltonian internal forces}
author = {Santilli, R M}
abstractNote = {In this note, we review and expand the current knowledge on two-body and three-body systems with action-at-a-distance, potential (selfadjoint) forces, as well as contact, nonlinear and nonhamiltonian (nonselfadjoint) internal forces. The stable configuration of the two-body system is reviewed, and the two new stable configurations for the three-body system are introduced, one along a straight line (nonselfadjoint extension of the restricted three-body problem) and one along a triangle (nonselfadjoint extension of Lagrange`s historical triangle) in preparation for their operator treatment. (author). 8 refs, 3 figs.}
place = {IAEA}
year = {1991}
month = {Sep}
}