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- W2285890751 abstract "Wie in Abschnitt 30 gezeigt, last sich eine periodische Funktion x(t) mit der Periode T unter sehr allgemeinen Bedingungen in eine FOURIER-Reihe entwickeln. $$ tilde x(t) = frac{{a0}}{2} + sumlimits_{n - 1}^infty {} ({a_n}cos nomega t + {b_n}sin nomega t),omega = frac{{2pi }}{T} $$(1)$$ {a_0} = frac{2}{T}.{int_{ - T/2}^{ + T/2} {x(t)dt,a} _n} = frac{2}{T}.int_{ - T/2}^{ + T/2} {x(t)cdotcos nomega t{rm{ }}dt,{rm{ }}{{rm{b}}_n} = frac{2}{T}.} {rm{ }}int_{ - T/2}^{ + T/2} {x(t)cdot} ,sin nomega t{rm{ }}dt $$(2)" @default.
- W2285890751 created "2016-06-24" @default.
- W2285890751 creator A5005148001 @default.
- W2285890751 date "2000-01-01" @default.
- W2285890751 modified "2023-10-08" @default.
- W2285890751 title "FOURIER-Integralentwicklung aperiodischer Funktionen (Anhang I)" @default.
- W2285890751 doi "https://doi.org/10.1007/978-3-322-80314-6_31" @default.
- W2285890751 hasPublicationYear "2000" @default.
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