Prognosemetoder – en oversikt - Telenor
Prognosemetoder – en oversikt - Telenor
Prognosemetoder – en oversikt - Telenor
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ønsker å b<strong>en</strong>ytte disse metod<strong>en</strong>e for sine<br />
kostnadsberegninger.<br />
Referanser<br />
1 Wright, T P. Factors affecting the<br />
cost of airplanes. Journal of Aeronautic<br />
Sci<strong>en</strong>ces, 3(4), 122<strong>–</strong>128, 1936.<br />
2 Crawford, J R. Learning curve, ship<br />
curve, ratios, related data. Lockheed<br />
Aircraft Corporation, 1944.<br />
Tabell 8.1 Lærekurveklass<strong>en</strong> med K verdier for h<strong>en</strong>holdsvis<br />
optimistiske og pessimistiske anslag<br />
Lærekurveklasse K<br />
I Optiske kabler 85/75<br />
II Optiske passive kompon<strong>en</strong>ter 75/70<br />
III S<strong>en</strong>dere og mottakere 80/73<br />
IV Elektroniske kompon<strong>en</strong>ter 80/73<br />
V Innbygde kompon<strong>en</strong>ter 95/90<br />
VI Installasjoner 105/95<br />
VII Byggtekniske kompon<strong>en</strong>ter 105/95<br />
VIII Kopperkabler 103/98<br />
Tabell 8.2 Volumklasse med parametr<strong>en</strong>e<br />
n r (0) og ∆T<br />
Volumklasse n r (0) ∆T<br />
Vol.klasse1 0,5 5,00<br />
Vol.klasse2 0,1 5,00<br />
Vol.klasse3 0,01 5,00<br />
Vol.klasse4 0,5 10,00<br />
Vol.klasse5 0,1 10,00<br />
Vol.klasse6 0,01 10,00<br />
Vol.klasse7 0,01 50,00<br />
Figur 8.1 Oppdeling<strong>en</strong> av programvar<strong>en</strong> i tre deler<br />
172<br />
Geometri<br />
Arkitektur<br />
Tj<strong>en</strong>ester<br />
Gj<strong>en</strong>nomslag<br />
Takster<br />
Økonomi<br />
MAIN<br />
TITAN<br />
Kostnader<br />
Volum<br />
COSTDB<br />
3 de Jong, J R. The effects of increasing<br />
size on cycle time and its consequ<strong>en</strong>ce<br />
on time standards. Ergonomics,<br />
V1, 51<strong>–</strong>60, 1957.<br />
4 Yelle, L E. The learning curve: historical<br />
review and compreh<strong>en</strong>sive<br />
survey. Decision Sci<strong>en</strong>ces, 10(2),<br />
302<strong>–</strong>328, 1979.<br />
5 Stordahl, K, Hjelkrem, C, Bøe, J.<br />
Regresjonsmodeller. Telektronikk<br />
90(1), 87<strong>–</strong>102, 1994 (d<strong>en</strong>ne utgave).<br />
6 CCITT. GAS 10 Handbook. Data<br />
acquisition and forecasting methods<br />
for telecommunication planning.<br />
1987.<br />
7 Ols<strong>en</strong>, B T et al. Tool for introduction<br />
sc<strong>en</strong>arios and techno-economic<br />
studies for the access network<br />
from RACE 2087/TITAN. Proceedings<br />
of RACE Op<strong>en</strong> Workshop<br />
on Broadband Access, June 93.<br />
Nijmeg<strong>en</strong>, Nederland, 1993.<br />
8 Zaganiaris, A et al. A methodology<br />
for achieving life cycle costs of<br />
optical access networks from RACE<br />
2087/TITAN. Proceedings of the<br />
Elev<strong>en</strong>th Annual Confer<strong>en</strong>ce on<br />
European Fibre Optic Communications<br />
and Networks (EFOC&N),<br />
June 93. Haag, Nederland, 1993.<br />
9 Zaganiaris, A et al. Life cycle costs<br />
and economical budget of optical<br />
access networks from RACE<br />
2087/TITAN. Proceedings of the<br />
IEEE/5th Confer<strong>en</strong>ce on Optical/<br />
Hybrid Access Networks, September<br />
93. Montreal, Canada, 1993.<br />
App<strong>en</strong>diks<br />
Betrakt d<strong>en</strong> relative prognosefunksjon<strong>en</strong><br />
for volum<br />
(A.1)<br />
nr (t )= 1 + e a+bt ( ) −1<br />
Sett inn for t = 0<br />
nr (0)= 1 + e a ( ) −1<br />
Dette gir<br />
a = ln(nr (0) -1 - 1)<br />
(A.2)<br />
Sett inn definisjon<strong>en</strong> for t 2 og t 1 i likning<br />
(A.1) slik at n r (t 2 ) = 0,9 og n r (t 1 ) = 0,1.<br />
Dette gir etter litt regning:<br />
(A.3)<br />
(A.4)<br />
Ved å dele disse på hverandre får vi<br />
e<br />
(A.5)<br />
bt2−t ( 1)<br />
1<br />
=<br />
9 2<br />
Videre kan vi skrive:<br />
t2 − t 2ln9 1 = −<br />
b<br />
som gir:<br />
2ln9 ∆T = −<br />
b<br />
eller<br />
ea e bt2 = 1 9<br />
e a e bt 1 = 9<br />
2ln9 b = −<br />
∆T<br />
(A.6)<br />
(A.7)<br />
(A.8)<br />
a og b kan da innføres i (A.1) som gir:<br />
ln(nr(0)<br />
nr (t )= 1 + e<br />
−1−1)− 2ln9<br />
∆T t<br />
−1<br />
⎡ ⎧<br />
⎫ ⎤<br />
⎢ ⎨<br />
⎬<br />
⎩<br />
⎭ ⎥<br />
⎢<br />
⎥<br />
⎢<br />
⎥<br />
⎣<br />
⎦