Hubbert Curve

The Hubbert curve, named after the geophysicist M. King Hubbert, is the derivative of the logistic curve. An example of a Hubbert curve is:
x = {e^{-t}\over(1+e^{-t})^2}={1\over2+2\cosh t} Plot of the Hubbert curve The Hubbert curve closely resembles the shape of, but is different from, the probability density function of the normal distribution. It was originally intended as a model of the rate of petroleum extraction. According to this model, the rate of production of oil is determined by the rate of new oil well discovery; a "Hubbert peak" in the oil extraction rate will thus be followed by a gradual decline of oil production, to nothing. Note: for detailed discussion of petroleum exhaustion, please see the Hubbert peak article.

 

<< PreviousWord BrowserNext >>
oenotropae
lamos
9 5 2
omphale
women's boxing
eddie george
pamphylia
side
peacekeeping
gerrha
gorgan
candlemakers' petition
sandy koufax
american kennel club
power and market
information age
larry graham
pandareus
pandarus
ok computer
panopeus
papa a la huancaina
anne carson
knowledge creation
alpha blondy
penthilus
burakumin
winsor mccay
perileos
princeton, new jersey
periphas
periphetes
starfleet academy
phemius
list of prizes, medals, and awards
phereclus
phylacus
phytalus
pisidice
faust
planctae
magnitude
podarces
poeas