Fourier Sine Series
If
is an
Odd Function
, then
and the
Fourier Series
collapses to
(1)
where
(2)
for
, 2, 3, .... The last
Equality
is true because
(3)
Letting the range go to
,
(4)
See also
Fourier Cosine Series
,
Fourier Series
,
Fourier Sine Transform
© 1996-9
Eric W. Weisstein
1999-05-26