forked from kscience/kmath
Additional piecewise extension
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@ -79,4 +79,13 @@ public class OrderedPiecewisePolynomial<T : Comparable<T>>(delimiter: T) :
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public fun <T : Comparable<T>, C : Ring<T>> PiecewisePolynomial<T>.value(ring: C, arg: T): T? =
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public fun <T : Comparable<T>, C : Ring<T>> PiecewisePolynomial<T>.value(ring: C, arg: T): T? =
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findPiece(arg)?.value(ring, arg)
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findPiece(arg)?.value(ring, arg)
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/**
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* Convert this polynomial to a function returning nullable value (null if argument is outside piecewise range).
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*/
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public fun <T : Comparable<T>, C : Ring<T>> PiecewisePolynomial<T>.asFunction(ring: C): (T) -> T? = { value(ring, it) }
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public fun <T : Comparable<T>, C : Ring<T>> PiecewisePolynomial<T>.asFunction(ring: C): (T) -> T? = { value(ring, it) }
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/**
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* Convert this polynomial to a function using [defaultValue] for arguments outside the piecewise range.
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*/
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public fun <T : Comparable<T>, C : Ring<T>> PiecewisePolynomial<T>.asFunction(ring: C, defaultValue: T): (T) -> T =
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{ value(ring, it) ?: defaultValue }
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@ -42,9 +42,11 @@ public class SplineInterpolator<T : Comparable<T>>(
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val g = 2.0 * (points.x[i + 1] - points.x[i - 1]) - h[i - 1] * mu[i - 1]
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val g = 2.0 * (points.x[i + 1] - points.x[i - 1]) - h[i - 1] * mu[i - 1]
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mu[i] = h[i] / g
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mu[i] = h[i] / g
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z[i] =
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z[i] = (3.0 * (points.y[i + 1] * h[i - 1]
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(3.0 * (points.y[i + 1] * h[i - 1] - points.x[i] * (points.x[i + 1] - points.x[i - 1]) + points.y[i - 1] * h[i]) / (h[i - 1] * h[i])
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- points.x[i] * (points.x[i + 1] - points.x[i - 1])
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- h[i - 1] * z[i - 1]) / g
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+ points.y[i - 1] * h[i]) / (h[i - 1] * h[i])
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- h[i - 1] * z[i - 1]
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) / g
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}
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}
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// cubic spline coefficients -- b is linear, c quadratic, d is cubic (original y's are constants)
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// cubic spline coefficients -- b is linear, c quadratic, d is cubic (original y's are constants)
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