Development of Regression Models considering Time-Lag and Aerosols for Predicting Heating Loads in Buildings
Table 19
ANOVA for a DOE large building depending on time-lag.
ANOVAa
Model
Sum of squares
df
Mean square
F
Sig.
Time-lag0b
Regression
218113322176116700000.000
11
19828483834192430000.000
663.260
0.000b
Residual
608074622833789500000.000
20,340
29895507513952288.000
—
—
Total
826187945009906200000.000
20,351
—
—
—
Time-lag1b
Regression
219791177256880500000.000
11
19981016114261864000.000
670.178
0.000b
Residual
606396700934593400000.000
20,339
29814479617217832.000
—
—
Total
826187878191473900000.000
20,350
—
—
—
Time-lag2b
Regression
1605570375500446210.000
11
145960943227313184.000
931.428
0.000b
Residual
3187100390118337000.000
20,338
156706676670190.620
—
—
Total
4792670765618783200.000
20,349
—
—
—
aDependent variable: heating load of DOE large office building; bpredictors: (constant), visibility, diffuse radiation, atmospheric station pressure, wind speed, total sky cover, dry bulb temperatures, direct normal radiation, relative humidity, global horizontal radiation, horizontal infrared radiation, and dew point temperatures.