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Algorithms and programs for solving boundary-value problems for systems of second-order odes with piecewise constant potentials: multichannel scattering and eigenvalue problems
Gusev A.A., Chuluunbaatar O., Vinitsky S.I., Hai L.L., Derbov V.L., Gozdz A.
scattering and eigenvalue problems for systems of the second-order ODEs with N х N matrix piecewise constant
The projective geometric theory of systems of second-order differential equations: Straightening and symmetry theorems
Aminova A., Aminov N.
of m second-order ordinary differential equations y→̈ = f→(t, y→, y→̇) with m unknown functions y1(t
On the algorithmic linearizability of nonlinear ordinary differential equations
Lyakhov D.A., Gerdt V.P., Michels D.L.
of nonlinear ordinary differential equation of arbitrary order. We develop two algorithms to check if a
Algorithmic verification of linearizability for ordinary differential equations
Lyakhov D.A., Gerdt V.P., Michels D.L.
For a nonlinear ordinary differential equation solved with respect to the highest order derivative
On a new type of solving procedure for Euler–Poisson equations (rigid body rotation over the fixed point)
Ershkov S.V., Leshchenko D.
: the Euler–Poisson equations are reduced to a system of three nonlinear ordinary differential equations
Systems of differential equations of infinite order with small parameter and countable Markov chains
Bolotova G., Vasilyev S.A., Udin D.N.
systems of ordinary differential equations of infinite order of Tikhonov-type µẋ = F (x(t, gx),y(t, gy
The projective geometric theory of systems of second-order differential equations: Straightening and symmetry theorems
Aminova A., Aminov N.
of m second-order ordinary differential equations y→̈ = f→(t, y→, y→̇) with m unknown functions y1(t
Using singular perturbated systems of differencial equations of infinite order for countable Markov chains analysis
Vasilyev S., Galina Tzareva G.O.
systems of ordinary differential equations of infinite order of Tikhonov-type {equation presented
Parametric basis functions for collective nuclear models
Gusev A.A., Vinitsky S.I., Góźdź A., Dobrowolski A.
elliptic boundary-value problem to a system of second order ordinary differential equations (ODEs) using
On the completeness of root subspaces of boundary value problems for first order systems of ordinary differential equations
Malamud Mark M., Oridoroga Leonid L.
of ordinary differential equations

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