W expanded
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@@ -1125,9 +1125,15 @@
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#linebreak()
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$P(t) = u(t) i(t)$
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$p(t) = u(t) i(t)$
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$W(t_1, t_2) = integral_(t_1)^(t_2) P(tau) d tau$
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$
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W(t_1, t_2) = integral_(t_1)^(t_2) p(tau) d tau =
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integral_(Phi (t_1))^(Phi (t_2)) lambda (Phi') d Phi' =
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integral_(q (t_1))^(q (t_2)) chi (q') d q'
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$
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mit $i = lambda (Phi')$, $u = chi (q')$
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$W(t_1, t_2) > 0$: Nimmt Energie auf\
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$W(t_1, t_2) = 0$: Verlustlos\
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