Models / Your ODE model

Build your own ODE model

Define your system by writing each variable's differential equation directly.

Open Edit model to add variables, parameters, and assignments, then watch the simulation update live.

tune

Simulation parameters

p1 1
tune

Initial conditions

x0 1
analytics

Analyses

Simulation

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Add analysis

Model Details

Review and edit the model structure, variables and their differential equations, parameters, and assignments.

NameTex nameInitial valueEquationActions

Edit Options

Eq Editor

Build an expression by selecting a node and replacing it with a MathML element, then adjust symbols to the allowed variable names.

Arithmetic
Functions
Trigonometry
Hyperbolic
Comparison
Logic
Equation builder
p1
x0

Tip: click any element to select it, then choose a MathML element above or adjust its value. Click the surrounding canvas to wrap the whole expression in a new element. Drag any element onto another to move it there; Ctrl+Z / Ctrl+Shift+Z undo and redo.

Preview
preview

Generated LaTeX Code

\begin{align*}
  \frac{d x_0}{dt} &= - \lambda \cdot x_0
\end{align*}

Fit to data

Fit settings

SettingValue
Fit backend
Function evaluations per progress update
Maximum total function evaluations
Stop once residual norm reaches
Curriculum learning (advanced)

Every bar shares one fixed step budget. Drag a divider to move a cutoff, drag a bar's top edge (or focus it and use the arrow keys) to change its share — the final stage isn't draggable, it always gets whatever's left. Double-click a bar or use its + to split it, use a divider's × (or Delete/Backspace while it's focused) to remove it.

Split into equal stages:
min viable
1000 it. (final)
t=0 t=100
StageData cutoffIteration budget
1 (final)full data1000 iterations (runs to convergence within this)

Data

Plot options

ParameterFitLog-spaceInitial guess / fixed value Fitted value
p1 —

Edit analysis

Plot options

Variable selection
Show Normalize

Build your own model

Choose how you want to define your system.

ODE models

Steady-state models