Keith Tognetti
Biographic Data
| ID | 6045339 |
|---|---|
| NAME | Keith Tognetti |
| GIVEN NAMES | Keith |
| FAMILY NAME | Tognetti |
| SIGNATURE | TOGNETTI K |
| AFFILIATIONS | Department of Mathematics, The University of Wollongong, Wollongong 2500, Australia |
| VERIFIED | No |
| TOTAL WORKS | 1 |
| TOTAL CITATIONS | 3 |
| WORKS AS AUTHOR | 1 |
| WORKS AS EDITOR | 0 |
| FIRST PUBLICATION YEAR | 1976 |
| LATEST PUBLICATION YEAR | 1976 |
| H-INDEX | 1 |
Some extensions of the keyfitz momentum relationship
A stable population, such that the total birthrateB(t) =Boerot, is abruptly altered by modifying the age-specific birth rate,m(x). The survivor function remains unaltered. The modified population ultimately settles down to a stable behavior, such thatB(t) =B1er1t. It is shown thatB1/B0 = (R0 −R1)/[(r0 −r1)R0Z1], whereR0,R1 are the net reproduction rates before and after the change, and expected age giving birth for the stable population after the…
Some extensions of the keyfitz momentum relationship
A stable population, such that the total birthrateB(t) =Boerot, is abruptly altered by modifying the age-specific birth rate,m(x). The survivor function remains unaltered. The modified population ultimately settles down to a stable behavior, such thatB(t) =B1er1t. It is shown thatB1/B0 = (R0 −R1)/[(r0 −r1)R0Z1], whereR0,R1 are the net reproduction rates before and after the change, and expected age giving birth for the stable population after the…
Some extensions of the keyfitz momentum relationship
A stable population, such that the total birthrateB(t) =Boerot, is abruptly altered by modifying the age-specific birth rate,m(x). The survivor function remains unaltered. The modified population ultimately settles down to a stable behavior, such thatB(t) =B1er1t. It is shown thatB1/B0 = (R0 −R1)/[(r0 −r1)R0Z1], whereR0,R1 are the net reproduction rates before and after the change, and expected age giving birth for the stable population after the…
Demography (1 work) · Demography (1 work) · Econometrics (1 work) · Economics (1 work) · Financial economics (1 work) · Geography (1 work) · Markov Chains and Monte Carlo Methods (1 work) · Matrix Theory and Algorithms (1 work) · Momentum (technical analysis (1 work) · Quantum chaos and dynamical systems (1 work)