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Mathematical Proceedings of the Cambridge Philosophical Society, 1973
AbstractWe consider the ground state of a system of three interacting particles of equal mass. An integro-differential equation is obtained for the optimum pair function f in the product wavefunction Ψ(123) = f(12)f(13)f(23). The solution for harmonic forces reproduces the known exact ground state.
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AbstractWe consider the ground state of a system of three interacting particles of equal mass. An integro-differential equation is obtained for the optimum pair function f in the product wavefunction Ψ(123) = f(12)f(13)f(23). The solution for harmonic forces reproduces the known exact ground state.
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1987
This problem in its general form is one of the most difficult in celestial mechanics. However, each special case can be solved easily by stepwise numerical integration.
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This problem in its general form is one of the most difficult in celestial mechanics. However, each special case can be solved easily by stepwise numerical integration.
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Global patterns in excess body weight and the associated cancer burden
Ca-A Cancer Journal for Clinicians, 2019Ahmedin Jemal +2 more
exaly
Stability in the Full Two-Body Problem
Celestial Mechanics and Dynamical Astronomy, 2002Daniel Scheeres
exaly
The effect of radiation pressure on the basins of convergence in the restricted four-body problem
Chaos, Solitons and Fractals, 2020Rajiv Aggarwal +2 more
exaly
The neatest many-body problem amenable to exact treatments (a “goldfish”?)
Physica D: Nonlinear Phenomena, 2001Francesco Calogero
exaly