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Si - 正弦積分
Ci - 余弦積分
Ssi - シフトした正弦積分
Shi - 双曲線正弦積分
Chi - 双曲線余弦積分
使い方
Si(x)
Ci(x)
Ssi(x)
Shi(x)
Chi(x)
パラメータ
x - 数式
説明
これらの積分は以下のようにすべての複素数 x に対して定義されます:
Si(x) = int(sin(t)/t, t=0..x) Ci(x) = gamma + ln(x) + int((cos(t)-1)/t, t=0..x) Ssi(x) = Si(x) - Pi/2 Shi(x) = int(sinh(t)/t, t=0..x) Chi(x) = gamma + ln(x) + int((cosh(t)-1)/t, t=0..x)
関数 Si, Ssi と Shi は整関数です。関数 Ci と Chi は対数的特異性が原点にあり、負の実軸に沿って分枝切断があります。
参考文献: M. Abramowitz and I. Stegun, ``Handbook of Mathematical Functions.'' Dover Publications Inc., New York, 1046 p., (1965).
例
Ci(1.);
Ci(3);
evalf(%);
Si(3.14159+7.6*I);
Ssi(12345.67890);
Si(12345.67890);
Shi(Pi);
Chi(1.+I);
convert(Ci(x), Ei);
参照
Ei, Li, convert[Ei], simplify[Ei], combinat[Chi], Chisquare, inifcns
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