Abstract
In a preceding paper, we have treated the inequivalence between the exterior (local, potential and selfadjoint) problem, and the interior (nonlocal, nonhamiltonian and nonselfadjoint) problem. In this note, we treat their compatibility via the notion of closed nonselfadjoint systems, i.e. systems which verify all conventional total conservation laws when isolated from the rest of the Universe; yet their interior structure is nonlinear, nonlocal and nonhamiltonian. The generalized analytic, algebraic and geometrical formulations needed for their treatment are identified, jointly with their direct universality for the case of nonlinear and nonhamiltonian internal forces in local approximation. This allows the technical identification of the open problems for subsequent consideration. (author). 13 refs.
Citation Formats
Santilli, R M.
Closed systems with nonhamiltonian internal forces.
IAEA: N. p.,
1991.
Web.
Santilli, R M.
Closed systems with nonhamiltonian internal forces.
IAEA.
Santilli, R M.
1991.
"Closed systems with nonhamiltonian internal forces."
IAEA.
@misc{etde_10126070,
title = {Closed systems with nonhamiltonian internal forces}
author = {Santilli, R M}
abstractNote = {In a preceding paper, we have treated the inequivalence between the exterior (local, potential and selfadjoint) problem, and the interior (nonlocal, nonhamiltonian and nonselfadjoint) problem. In this note, we treat their compatibility via the notion of closed nonselfadjoint systems, i.e. systems which verify all conventional total conservation laws when isolated from the rest of the Universe; yet their interior structure is nonlinear, nonlocal and nonhamiltonian. The generalized analytic, algebraic and geometrical formulations needed for their treatment are identified, jointly with their direct universality for the case of nonlinear and nonhamiltonian internal forces in local approximation. This allows the technical identification of the open problems for subsequent consideration. (author). 13 refs.}
place = {IAEA}
year = {1991}
month = {Sep}
}
title = {Closed systems with nonhamiltonian internal forces}
author = {Santilli, R M}
abstractNote = {In a preceding paper, we have treated the inequivalence between the exterior (local, potential and selfadjoint) problem, and the interior (nonlocal, nonhamiltonian and nonselfadjoint) problem. In this note, we treat their compatibility via the notion of closed nonselfadjoint systems, i.e. systems which verify all conventional total conservation laws when isolated from the rest of the Universe; yet their interior structure is nonlinear, nonlocal and nonhamiltonian. The generalized analytic, algebraic and geometrical formulations needed for their treatment are identified, jointly with their direct universality for the case of nonlinear and nonhamiltonian internal forces in local approximation. This allows the technical identification of the open problems for subsequent consideration. (author). 13 refs.}
place = {IAEA}
year = {1991}
month = {Sep}
}