Translations:Betriebsplan/45/en - Versionsgeschichte

T.Schnellbach am 17. März 2021 um 07:54 Uhr

2021-03-17T07:54:14Z

← Nächstältere Version		Version vom 17. März 2021, 09:54 Uhr
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	The ''time-dependent function'' ~~is quite~~ similar to the pool-based operating plan, yet more ~~flexible~~: For different ~~time~~ periods, the supporting points of the y-values only need to correspond regarding their number but do not have to be identical in value. Furthermore, they do not necessarily have to be ascending. Hence, ~~for each time period, any~~ function with ~~any chosen~~ x- and y-~~value can be defined~~.		The ''time-dependent function'' acts similar to the pool-based operating plan, yet is more flexibly applicable: For different periods, the supporting points of the y-values only need to correspond regarding their number but do not have to be identical in value. Furthermore, they do not necessarily have to be ascending. Hence, one picks a user-defined function with individual x- and y-values.

T.Schnellbach am 16. März 2021 um 15:11 Uhr

2021-03-16T15:11:42Z

← Nächstältere Version		Version vom 16. März 2021, 17:11 Uhr
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	The ''time-dependent function'' is quite similar to the pool-based operating plan, yet more flexible: ~~Among the~~ different time periods, the supporting points of the y-values only ~~have~~ to correspond ~~regaring count,~~ but do not have to be identical in value. Furthermore, they do not necessarily have to be ~~increasing~~. Hence for each time period any function with any chosen x- and y-value can be ~~definend~~.		The ''time-dependent function'' is quite similar to the pool-based operating plan, yet more flexible: For different time periods, the supporting points of the y-values only need to correspond regarding their number but do not have to be identical in value. Furthermore, they do not necessarily have to be ascending. Hence, for each time period, any function with any chosen x- and y-value can be defined.

Rebscher am 2. Dezember 2020 um 07:33 Uhr

2020-12-02T07:33:10Z

← Nächstältere Version		Version vom 2. Dezember 2020, 09:33 Uhr
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	The ''time-~~dependend~~ function'' is quite similar to the pool-based operating plan, yet more ~~flexibel~~: Among the ~~differend~~ time periods, the supporting points of the y-values only have to correspond regaring count, but do not have to be identical in value. Furthermore they do not ~~necessarlly~~ have to be increasing. Hence for each time period any function with any ~~choosen~~ x- and y-value can be definend..		The ''time-dependent function'' is quite similar to the pool-based operating plan, yet more flexible: Among the different time periods, the supporting points of the y-values only have to correspond regaring count, but do not have to be identical in value. Furthermore, they do not necessarily have to be increasing. Hence for each time period any function with any chosen x- and y-value can be definend.

Rebscher: Die Seite wurde neu angelegt: „The ''time-dependend function'' is quite similar to the pool-based operating plan, yet more flexibel: Among the differend time periods, the supporting points o…“

2020-12-01T14:15:36Z

Die Seite wurde neu angelegt: „The ''time-dependend function'' is quite similar to the pool-based operating plan, yet more flexibel: Among the differend time periods, the supporting points o…“

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The ''time-dependend function'' is quite similar to the pool-based operating plan, yet more flexibel: Among the differend time periods, the supporting points of the y-values only have to correspond regaring count, but do not have to be identical in value. Furthermore they do not necessarlly have to be increasing. Hence for each time period any function with any choosen x- and y-value can be definend..