(20)
where
L ≡ (my/z)exp(my/z)[21/y[KC/(KC-K)]-1/y]y/z.
If we take f (R) to be proportional to the approximate number of prime
numbers less than R, i.e. f(R) = mR/ log(R), then, using Mathematica 4.2,
we obtain
RC =
[-2-1/y[(KC∕(KC - K)]1/yyLambertW[(-21/y[KC∕(KC - K)]-1/y)[m(y + z)/y]] /^)
m(y + z)
(21)
The exponential relation f(R) = exp[m(R - 1)] gives
RC =
zLambertW [exp(my / z )[(2 -1 /y (KC∕(KC — K))1/y ]y/z (my/z)]
my .
(22)
The reader is encouraged to complete an exercise, solving for RC using a
normally distributed f (R) = Rm, i.e. < f (R) >= R<m> exp[(1∕2)(log(Rσ))2].
29
More intriguing information
1. An institutional analysis of sasi laut in Maluku, Indonesia2. The name is absent
3. Population ageing, taxation, pensions and health costs, CHERE Working Paper 2007/10
4. THE UNCERTAIN FUTURE OF THE MEXICAN MARKET FOR U.S. COTTON: IMPACT OF THE ELIMINATION OF TEXTILE AND CLOTHING QUOTAS
5. Second Order Filter Distribution Approximations for Financial Time Series with Extreme Outlier
6. TECHNOLOGY AND REGIONAL DEVELOPMENT: THE CASE OF PATENTS AND FIRM LOCATION IN THE SPANISH MEDICAL INSTRUMENTS INDUSTRY.
7. Foreign Direct Investment and the Single Market
8. Wettbewerbs- und Industriepolitik - EU-Integration als Dritter Weg?
9. Modellgestützte Politikberatung im Naturschutz: Zur „optimalen“ Flächennutzung in der Agrarlandschaft des Biosphärenreservates „Mittlere Elbe“
10. The name is absent