Nonlinear systems with this property can be separated into Lax pairs. The T
Nonlinear systems with this property can be separated into Lax pairs. The Toda lattice is a classic example of a system that possesses soliton solutions as well as this property. A system is described by the Frobenius form of this property if it generates an ideal closed under exterior differentiation, whereas a completely this Hamiltonian system is a Hamiltonian system admitting the most possible constants of motion. The (*) three body system lacks this property, causing its solutions to be chaotic. The Lebesgue form of this property extends the Riemann form to sets of general measure. For 10 points, name this property which implies roughly that a given function has an antiderivative.
Nonlinear systems with this property can be separated into Lax pairs.
{integrable} [accept word forms {such} as {integrability}, {integration}]