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li2
for small arguments (#24)Published by Expander 11 months ago
li(n,z)
when n
is of type Int8
.Published by Expander almost 1 year ago
li0(z)
, li1(z)
, reli1(x)
, li2(z)
, reli2(x)
, li(n,z)
, reli(n,x)
,Published by Expander over 1 year ago
li2
and the real trilogarithm li3
for arguments close to 1. (Such a potential catastrophic cancellation has not been observed yet, though.)Published by Expander almost 2 years ago
reli2(x)
Published by Expander almost 2 years ago
reli4(x)
digamma(n)
CITATION.cff
has been added with structured citation informationPublished by Expander about 2 years ago
reli3(x::Real)
Published by Expander over 2 years ago
The real polylogarithm functions have been renamed in order to avoid bugs when a non-zero imaginary part would actually occur (which is omitted in the real polylogarithm functions):
li1
-> reli1
li2
-> reli2
li3
-> reli3
li4
-> reli4
li(n,x)
-> reli(n,x)
The complex polylogarithm functions li*
now accept real arguments and always return a complex number.
Published by Expander over 2 years ago
li3(z)
, li4(z)
and li(n,z)
for imag(z) == 0
Published by Expander over 2 years ago
The polylogarithm functions can now be evaluated for all standard numeric types.
Example for li2
:
using PolyLog
li2(1.0)
li2(1.0f0)
li2(Float16(1.0))
li2(1//1)
li2(1)
li2(1.0 + 0.0im)
li2(1.0f0 + 0.0f0im)
li2(ComplexF16(1.0 + 0.0im))
li2(1//1 + 0//1im)
li2(1 + 0im)
Published by Expander over 2 years ago
li2
, li3
, li4
, li5
, li6
Published by Expander over 2 years ago
li(n,z)
for all integers n
and complex z
of type ComplexF64
li(n,x)
to all integers n
(now including n < 0
) and real x
of type Float64
Published by Expander over 2 years ago
li(n,x)
for all integers n >= 0
and real x
of type Float64
Published by Expander almost 3 years ago
Li3(x)
for x of type Float64
Li4(x)
for x of type Float64
Published by Expander almost 3 years ago
li2
Published by Expander over 3 years ago
li2
for z values with z^2 < machine epsilonPublished by Expander over 3 years ago
li6
li2
, ..., li6
are now exported and can be called without the PolyLog.
prefix. An example can be found in the README file.Published by Expander over 3 years ago
li5
Published by Expander over 3 years ago
Published by Expander over 3 years ago
li4