synthesizer-dimensional-0.3: src/Synthesizer/Dimensional/RateAmplitude/Displacement.hs
{- |
Copyright : (c) Henning Thielemann 2008-2009
License : GPL
Maintainer : synthesizer@henning-thielemann.de
Stability : provisional
Portability : requires multi-parameter type classes
-}
module Synthesizer.Dimensional.RateAmplitude.Displacement (
mix, mixVolume,
mixMulti, mixMultiVolume,
raise, raiseVector, distort,
) where
import qualified Synthesizer.Dimensional.Amplitude.Displacement as DispV
import qualified Synthesizer.Dimensional.Signal.Private as SigA
import qualified Synthesizer.Dimensional.Process as Proc
import qualified Number.DimensionTerm as DN
import qualified Algebra.DimensionTerm as Dim
import qualified Algebra.Module as Module
import qualified Algebra.Field as Field
import qualified Algebra.Real as Real
-- import qualified Algebra.Ring as Ring
-- import qualified Algebra.Additive as Additive
-- import Algebra.Module ((*>))
import PreludeBase
-- import NumericPrelude
import Prelude ()
{- * Mixing -}
{-| Mix two signals.
In opposition to 'zipWith' the result has the length of the longer signal. -}
{-# INLINE mix #-}
mix :: (Real.C y, Field.C y, Module.C y yv, Dim.C v) =>
Proc.T s u t (
SigA.R s v y yv
-> SigA.R s v y yv
-> SigA.R s v y yv)
mix = Proc.pure DispV.mix
{-# INLINE mixVolume #-}
mixVolume ::
(Real.C y, Field.C y, Module.C y yv, Dim.C v) =>
DN.T v y
-> Proc.T s u t (
SigA.R s v y yv
-> SigA.R s v y yv
-> SigA.R s v y yv)
mixVolume v = Proc.pure $ DispV.mixVolume v
{- |
Mix one or more signals.
-}
{-# INLINE mixMulti #-}
mixMulti ::
(Real.C y, Field.C y, Module.C y yv, Dim.C v) =>
Proc.T s u t (
[SigA.R s v y yv]
-> SigA.R s v y yv)
mixMulti = Proc.pure DispV.mixMulti
{-# INLINE mixMultiVolume #-}
mixMultiVolume ::
(Real.C y, Field.C y, Module.C y yv, Dim.C v) =>
DN.T v y
-> Proc.T s u t (
[SigA.R s v y yv]
-> SigA.R s v y yv)
mixMultiVolume v = Proc.pure $ DispV.mixMultiVolume v
{- |
Add a number to all of the signal values.
This is useful for adjusting the center of a modulation.
-}
{-# INLINE raise #-}
raise :: (Field.C y, Dim.C v) =>
DN.T v y
-> Proc.T s u t (
SigA.R s v y y
-> SigA.R s v y y)
raise y' = Proc.pure $ DispV.raise y'
{-# INLINE raiseVector #-}
raiseVector :: (Field.C y, Module.C y yv, Dim.C v) =>
DN.T v y
-> yv
-> Proc.T s u t (
SigA.R s v y yv
-> SigA.R s v y yv)
raiseVector y' yv = Proc.pure $ DispV.raiseVector y' yv
{- |
Distort the signal using a flat function.
The first signal gives the scaling of the function.
If the scaling is c and the input sample is y,
then @c * f(y/c)@ is output.
This way we can use an (efficient) flat function
and have a simple, yet dimension conform, way of controlling the distortion.
E.g. if the distortion function is @tanh@
then the value @c@ controls the saturation level.
-}
{-# INLINE distort #-}
distort :: (Field.C y, Module.C y yv, Dim.C v) =>
(yv -> yv)
-> Proc.T s u t (
SigA.R s v y y
-> SigA.R s v y yv
-> SigA.R s v y yv)
distort f = Proc.pure $ DispV.distort f
{- convert values to different graduations
{- |
Map a control curve without amplitude unit
by a linear (affine) function with a unit.
-}
{-# INLINE mapLinearDimension #-}
mapLinearDimension :: (Field.C y, Real.C y, Dim.C u, Dim.C v) =>
DN.T v y {- ^ range: one is mapped to @center + range * ampX@ -}
-> DN.T (Dim.Mul v u) y {- ^ center: zero is mapped to @center@ -}
-> Proc.T s u t (
SigA.R s u y y
-> SigA.R s (Dim.Mul v u) y y)
mapLinearDimension range center =
Proc.pure $ CtrlA.mapLinearDimension range center
{- |
Map a control curve without amplitude unit
exponentially to one with a unit.
-}
{-# INLINE mapExponentialDimension #-}
mapExponentialDimension :: (Trans.C y, Dim.C u) =>
y {- ^ range: one is mapped to @center*range@, must be positive -}
-> DN.T u y {- ^ center: zero is mapped to @center@ -}
-> Proc.T s u t (
SigA.R s Dim.Scalar y y
-> SigA.R s u y y)
mapExponentialDimension range center =
Proc.pure $ CtrlA.mapExponential range center
-}