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Main features:
- Solving ordinary differential
equations (ODE);
- Solving ordinary differential equations
systems;
- Solving ordinary nonautonomous differential
equations systems;
- Solving nonlinear non-stationary differential
equations;
- Solving nonlinear non-stationary differential
equations systems;
- Solving derivatives;
- Work with polynoms:
- open the brackets;
- expression normalization, etc.
- Solving linear algebraic equations systems;
Key features:
The kernel:
- allows to compute ordinary nonlinear
non-autonomous systems of differential equations with the limiting
absolute local error top level given;
- the process of the
found approximate solution removing from the unknown exact one
is controlled (finds not only the approximate solution but
also the area containing the exact solution);
- the calculation step
choice procedure is adaptive and anticipates the dynamics of the
solution change;
- allows to overcome
correctly the first and the second kinds discontinuities in the
solution;
- reveals locally unstable
areas in the solution;
- provides an opportunity
to choose between a more exact solution from the approximate one
or between a faster calculation;
- no necessity to bring
the initial equations system to the normal Cauchy form;
Planned:
- an opportunity of system
parameters setting on each calculation step;
- the x1 (x2 (t)) phase
trajectories construction;
- the selected class
systems calculation on the basis of transition to a new independent
variable (instead of the variable t, the f(t) function is chosen
as independent);
- parametrical synthesis
of the selected class system models;
The interface:
- allows to make scaling
of the received results (in graphs) without repeating the calculation
procedure;
- allows to choose what
data to show without repeating the calculation procedure;
- displays the dynamics
of the calculation step change;
- allows to choose whether
to display only the approximate solution or both the approximate
solution and the area containing the exact solution (the degree
of the distance between the exact and approximate solutions);
Planned:
- an opportunity of viewing the kernel functions;
- the mathematical mode data input;
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