- besselK
T besselK(T nu, T x)
Undocumented in source.
- besselKD
T besselKD(T nu, T x)
Undocumented in source.
- besselKR
T besselKR(T nu, T x, uint k)
Undocumented in source. Be warned that the author may not have intended to support it.
- besselKR
T besselKR(T nu, T x)
Undocumented in source.
- besselKRM
T besselKRM(T nu, T x)
Undocumented in source.
- besselKRS
T besselKRS(T nu, T x)
Undocumented in source.
- besselKRX
T besselKRX(T nu, T x)
Undocumented in source.
- chebevReversed
Unqual!(CommonType!(T1, T2)) chebevReversed(T1[] c, T2 x)
Undocumented in source. Be warned that the author may not have intended to support it.
- findLocalMin
Tuple!(T, "x", Unqual!(ReturnType!DF), "y", T, "error") findLocalMin(DF f, T ax, T bx, T relTolerance, T absTolerance)
Find a real minimum of a real function f(x) via bracketing.
Given a function f and a range (ax..bx),
returns the value of x in the range which is closest to a minimum of f(x).
f is never evaluted at the endpoints of ax and bx.
If f(x) has more than one minimum in the range, one will be chosen arbitrarily.
If f(x) returns NaN or -Infinity, (x, f(x), NaN) will be returned;
otherwise, this algorithm is guaranteed to succeed.
- findRoot
T findRoot(DF f, T a, T b, DT tolerance)
Undocumented in source. Be warned that the author may not have intended to support it.
- findRoot
T findRoot(DF f, T a, T b)
Undocumented in source. Be warned that the author may not have intended to support it.
- llvm_fmuladd
T llvm_fmuladd(T vala, T valb, T valc)
Undocumented in source.
- logBesselK
T logBesselK(T nu, T x)
Undocumented in source.
- logmdigamma
T logmdigamma(T x)
Undocumented in source. Be warned that the author may not have intended to support it.
- logmdigammaInverse
T logmdigammaInverse(T y)
Inverse of the Log Minus Digamma function
- modifiedBesselCF2
T modifiedBesselCF2(T nu, T x)
Undocumented in source.
- modifiedBesselCF2Full
T[2] modifiedBesselCF2Full(T nu, T x)
Undocumented in source.
- modifiedBesselTemmeSeries
T modifiedBesselTemmeSeries(T nu, T x)
- modifiedBesselTemmeSeriesImpl
T[2] modifiedBesselTemmeSeriesImpl(T nu, T x)
- sumOfLog2s
ElementType!Range sumOfLog2s(Range r)
Computes accurate sum of binary logarithms of input range r.