final case class LorenzL(rate: Rate, freq: GE = Nyquist(), s: GE = 10.0f, r: GE = 28.0f, b: GE = 2.667f, h: GE = 0.05f, xi: GE = 0.1f, yi: GE = 0.0f, zi: GE = 0.0f) extends SingleOut with Product with Serializable
A strange attractor discovered by Edward N. Lorenz while studying mathematical models of the atmosphere. The system is composed of three ordinary differential equations:
x' = s * (y - x) y' = x * (r - z) - y z' = x * y - b * z
The time step amount h determines the rate at which the ODE is evaluated. Higher values will increase the rate, but cause more instability. A safe choice is the default amount of 0.05.
- freq
Iteration frequency in Hertz
- s
Equation variable
- r
Equation variable
- b
Equation variable
- h
Integration time step
- xi
Initial value of x
- yi
Initial value of y
- zi
Initial value of z
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- new LorenzL(rate: Rate, freq: GE = Nyquist(), s: GE = 10.0f, r: GE = 28.0f, b: GE = 2.667f, h: GE = 0.05f, xi: GE = 0.1f, yi: GE = 0.0f, zi: GE = 0.0f)
- freq
Iteration frequency in Hertz
- s
Equation variable
- r
Equation variable
- b
Equation variable
- h
Integration time step
- xi
Initial value of x
- yi
Initial value of y
- zi
Initial value of z
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- val freq: GE
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- val h: GE
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Abstract method which must be implemented by creating the actual
UGens during expansion. - final def name: String
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- val r: GE
- val rate: Rate
- val s: GE
- final def synchronized[T0](arg0: => T0): T0
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- val xi: GE
- val yi: GE
- val zi: GE
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