braintools.input.triangular#
- braintools.input.triangular(amplitude, frequency, duration, t_start=None, t_end=None, bias=False)#
Generate triangular wave current input.
Creates a triangular (linear ramping) waveform that linearly increases and decreases between peak values. Useful for testing linear responses and ramp sensitivity.
- Parameters:
amplitude (
Array|ndarray|bool|number|bool|int|float|complex|Quantity) – Peak amplitude of the triangular wave. Supports current units.frequency (
Array|ndarray|bool|number|bool|int|float|complex|Quantity) – Frequency of oscillation. Must be in Hz units.duration (
Array|ndarray|bool|number|bool|int|float|complex|Quantity) – Total duration of the signal. Supports time units.t_start (
Array|ndarray|bool|number|bool|int|float|complex|Quantity|None) – Time when triangular wave starts. Before this, output is 0. Default is 0.t_end (
Array|ndarray|bool|number|bool|int|float|complex|Quantity|None) – Time when triangular wave ends. After this, output is 0. Default is duration.bias (
bool) – If True, adds DC offset equal to amplitude (non-negative output). If False, oscillates between -amplitude and +amplitude.
- Returns:
current – The triangular wave current array with shape (n_timesteps,).
- Return type:
ndarray or Quantity
- Raises:
AssertionError – If frequency is not in Hz units.
Examples
>>> import brainunit as u >>> import brainstate >>> brainstate.environ.set(dt=0.1 * u.ms)
Simple triangular wave at 5 Hz
>>> current = triangular( ... amplitude=10 * u.pA, ... frequency=5 * u.Hz, ... duration=1000 * u.ms ... )
Slow triangular ramp for I-V curves
>>> current = triangular( ... amplitude=100 * u.pA, ... frequency=0.5 * u.Hz, # 2 second period ... duration=4000 * u.ms ... )
Triangular wave with positive bias
>>> current = triangular( ... amplitude=5 * u.nA, ... frequency=10 * u.Hz, ... duration=500 * u.ms, ... bias=True # Oscillates between 0 and 10 nA ... )
Windowed triangular stimulation
>>> current = triangular( ... amplitude=8 * u.pA, ... frequency=2 * u.Hz, ... duration=3000 * u.ms, ... t_start=500 * u.ms, ... t_end=2500 * u.ms ... )
High-frequency triangular wave
>>> current = triangular( ... amplitude=2 * u.nA, ... frequency=50 * u.Hz, ... duration=200 * u.ms ... )
Testing adaptation with slow ramps
>>> current = triangular( ... amplitude=15 * u.pA, ... frequency=1 * u.Hz, ... duration=5000 * u.ms ... )
Notes
The wave ramps linearly between -amplitude and +amplitude
With bias=True, ramps between 0 and 2*amplitude
Peaks occur at 0, 0.5/frequency, 1/frequency, etc.
More suitable than sawtooth for symmetric ramping