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Page 16-30
Thus, c
0
= 1/3, c
1
= (
π⋅
i+2)/
π
2
, c
2
= (
π⋅
i+1)/(2
π
2
).
The Fourier series with three elements will be written as
g(t)
≈
Re[(1/3) + (
π⋅
i+2)/
π
2
⋅
exp(i
⋅π⋅
t)+ (
π⋅
i+1)/(2
π
2
)
⋅
exp(2
⋅
i
⋅π⋅
t)].
A plot of the shifted function g(t) and the Fourier series fitting follows:
The fitting is somewhat acceptable for 0<t<2, although not as good as in the
previous example.
Содержание 48GII
Страница 1: ...hp 48gII graphing calculator user s guide H Edition 4 HP part number F2226 90020 ...
Страница 162: ...Page 3 37 Define this function by any of the means presented above and check that g 3 3 g 1 0 g 1 0 g 3 9 ...
Страница 201: ...Page 5 30 LIN LNCOLLECT POWEREXPAND SIMPLIFY ...
Страница 381: ...Page 11 55 Function KER Function MKISOM ...
Страница 461: ...Page 13 26 In the right hand side figure above we are using the line editor to see the series expansion in detail ...
Страница 777: ...Page 26 8 ...
Страница 840: ...Page L 5 ...