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Energies2018,11, 1678
withNovemberbeing theworstmonth. Septemberperforms thebestwithameanerrorofmerely
0.3MW. Varyingmonthly biases could be remediedby training separatemodels for eachmonth.
However, the focus in thispaper is to investigate theeffectsof includingholidaydata tomodelhuman
behavior, andtrainingmonthly forecastmodelswouldobscure theeffectsofusingholidaydata. There
isalso thepossibility that theweather forecastsperformdifferentlyatdifferent timesofyear.
Table2.Summaryof thehourly forecasterror foreachmonthfor theSVRmodelusingrealweather
forecasts, calendar,andholidaydata.Histogramsof the forecasterrorappear inFigure6. Themonths
with theworstperformanceare indicated inred, thebest ingreen. Thequantilesareevaluated inpairs,
so thewidest symmetricquantile interval is consideredtheworst.
RMSE ME ErrorQuantiles (MW)
(MW) (MW) 10% 90% 1% 99%
January 41.2 18.7 â24.0 64.1 â66.8 117.6
February 31.8 â2.2 â42.8 36.6 â91.6 61.3
March 36.9 2.0 â43.7 48.8 â80.4 89.3
April 34.2 â11.7 â52.9 27.1 â93.6 64.8
May 18.2 4.3 â14.7 25.6 â33.6 64.3
June 15.8 â3.3 â19.3 12.8 â45.3 34.0
July 10.6 5.0 -7.0 17.2 â16.0 25.8
August 14.2 6.9 â8.2 21.6 â20.1 41.6
September 14.3 0.3 â17.9 17.6 â35.0 33.3
October 25.6 4.8 â26.0 37.8 â43.5 70.0
November 38.1 20.5 â20.0 61.5 â59.1 98.1
December 43.1 12.5 â38.4 58.2 â96.7 115.0
Inconclusion, therearesigniïŹcantseasonalvariations in theperformanceof thebestheat load
forecast. Theabsoluteerrorsare largest inwinterandsmallest insummer,withDecemberbeingthe
hardestmonthto forecastandJulybeingtheeasiest.
3.3. TheValueofCalendarandHolidayData
Thegoal of this analysis is togauge thepotential of including local holidaydata inheat load
forecasts inorder tobetter capture the consumerbehavior. The reduction in theannual errorwas
verysmallwhencomparingmodelswithonlygenericcalendardata tomodels including localholiday
data. Thiswasclear fromFigure4b. It iswellknownamongdistrictheatingoperators thatheat load
forecasts tendtoperformpoorlyonspecialoccasions, suchasChristmasorNewYearâsEve. These
specialdaysarerare, so theperformanceonthosespeciïŹcdayshas little impactontheaverageannual
performance(Figure4b). Improvedperformanceonspecialdays isvaluable toproductionplanners,
andwhether including localholidaydatacan improveforecastperformanceonspeciïŹcdays isworth
investigating inmoredetail.
Figure7showstheperformanceof theSVRmodel in the threedatascenariosondifferentsetsof
daysduringtheyear. âHolidaysârefer toalldays thatareobservances,nationalholidays,orschool
holidays. âWeekdaysâ includeallweekdays thatarenotalso inholidays, andâweekendsâ include
allweekenddaysnot included inholidays. In 2016, therewere 201weekdays, 65weekenddays,
and100holidays.
There issigniïŹcantbeneïŹt in includinggenericcalendardata in theforecastmodels forallday
types.Onweekdays, there isnoperformance improvement togainbyincluding localholidaydata.
The forecasterroronweekendscanbereducedby0.5MW.Notsurprisingly, thegreatestperformance
increasecanbeobservedonholidays. Theholidayerrordecreasesby1.3MWwhenaugmentingthe
modelingwith localholidaydata. Theholidayerror isgenerallysmaller thantheerror for theother
daytypes. This isdueto theholidaysbeingdominatedbytheschoolsâ summerholidays,andtheerror
isgenerally smallerduring thesummer. Summingup, including localholidaydataonly improves
263
Short-Term Load Forecasting by Artificial Intelligent Technologies
- Titel
- Short-Term Load Forecasting by Artificial Intelligent Technologies
- Autoren
- Wei-Chiang Hong
- Ming-Wei Li
- Guo-Feng Fan
- Herausgeber
- MDPI
- Ort
- Basel
- Datum
- 2019
- Sprache
- englisch
- Lizenz
- CC BY 4.0
- ISBN
- 978-3-03897-583-0
- Abmessungen
- 17.0 x 24.4 cm
- Seiten
- 448
- Schlagwörter
- Scheduling Problems in Logistics, Transport, Timetabling, Sports, Healthcare, Engineering, Energy Management
- Kategorie
- Informatik