Hamiltonian n-dimensional Lotka–Volterra systems are introduced that have n−1 conserved quantities. The explicit integrability in quadratures is demonstrated
We investigate integrable two-dimensional Hamiltonian systems with scalar and vector potentials, adm...
summary:We show that the rings of constants of generic four-variable Lotka-Volterra derivations are ...
summary:We show that the rings of constants of generic four-variable Lotka-Volterra derivations are ...
We study the integrability of an N-dimensional differential Kolmogorov systems of the form ̇xj=xj(aj...
AbstractWe study the integrability of the Lotka–Volterra type systems with 1:−(3q−1) resonances. We ...
AbstractIntegrability and linearizability of the Lotka–Volterra systems are studied. We prove suffic...
Integrability and linearizability of the Lotka-Volterra systems are studied. We prove sufficient con...
We apply the Darboux theory of integrability to polynomial ODE’s of dimension 3. Using this theory a...
A parameter-dependent class of Hamiltonian (generalized) Lotka–Volterra systems is considered. We pr...
Abstract We use a strong version of the Painlevé property to discover and characterize a new class o...
A parameter-dependent class of Hamiltonian (generalized) Lotka–Volterra systems is considered. We pr...
We study the integrability of an N-dimensional differential Kolmogorov systems of the form ̇xj=xj(aj...
We study the local integrability at the origin of a nine-parameter family of three-dimensional Lotka...
In classical mechanics, we are sometimes lucky enough to encounter an integrable system, one in whic...
Esta Tesis presenta nuevos sistemas hamiltonianos clásicos completamente integrables N dimensionales...
We investigate integrable two-dimensional Hamiltonian systems with scalar and vector potentials, adm...
summary:We show that the rings of constants of generic four-variable Lotka-Volterra derivations are ...
summary:We show that the rings of constants of generic four-variable Lotka-Volterra derivations are ...
We study the integrability of an N-dimensional differential Kolmogorov systems of the form ̇xj=xj(aj...
AbstractWe study the integrability of the Lotka–Volterra type systems with 1:−(3q−1) resonances. We ...
AbstractIntegrability and linearizability of the Lotka–Volterra systems are studied. We prove suffic...
Integrability and linearizability of the Lotka-Volterra systems are studied. We prove sufficient con...
We apply the Darboux theory of integrability to polynomial ODE’s of dimension 3. Using this theory a...
A parameter-dependent class of Hamiltonian (generalized) Lotka–Volterra systems is considered. We pr...
Abstract We use a strong version of the Painlevé property to discover and characterize a new class o...
A parameter-dependent class of Hamiltonian (generalized) Lotka–Volterra systems is considered. We pr...
We study the integrability of an N-dimensional differential Kolmogorov systems of the form ̇xj=xj(aj...
We study the local integrability at the origin of a nine-parameter family of three-dimensional Lotka...
In classical mechanics, we are sometimes lucky enough to encounter an integrable system, one in whic...
Esta Tesis presenta nuevos sistemas hamiltonianos clásicos completamente integrables N dimensionales...
We investigate integrable two-dimensional Hamiltonian systems with scalar and vector potentials, adm...
summary:We show that the rings of constants of generic four-variable Lotka-Volterra derivations are ...
summary:We show that the rings of constants of generic four-variable Lotka-Volterra derivations are ...
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