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The implication of the hyperbolic discount model for annuitisation decisions
The low demand for immediate annuities at retirement has been a long-standing puzzle. We show that a hyperbolic discount model can explain this behaviour and results in the attractiveness of long-term deferred annuities. With a set of benchmark assumptions, we find that retirees would be willing to pay a much higher price than the actuarial fair price for annuities with longer deferred periods. Moreover, if governments were to introduce a pre-commitment device which requires pensioners to make annuitisation decisions around ten years before retirement, the take up rate of annuities could become higher
Conserved Linking in Single- and Double-Stranded Polymers
We demonstrate a variant of the Bond Fluctuation lattice Monte Carlo model in
which moves through cis conformations are forbidden. Ring polymers in this
model have a conserved quantity that amounts to a topological linking number.
Increased linking number reduces the radius of gyration mildly. A linking
number of order 0.2 per bond leads to an eight-percent reduction of the radius
for 128-bond chains. This percentage appears to rise with increasing chain
length, contrary to expectation. For ring chains evolving without the
conservation of linking number, we demonstrate a substantial anti-correlation
between the twist and writhe variables whose sum yields the linking number. We
raise the possibility that our observed anti-correlations may have counterparts
in the most important practical polymer that conserves linking number, DNA.Comment: Revised title, minor changes, updated references. 36 pages, including
14 figures. More formats available at
http://rainbow.uchicago.edu/~plewa/webpaper
Conditioning super-Brownian motion on its boundary statistics, and fragmentation
We condition super-Brownian motion on "boundary statistics" of the exit
measure from a bounded domain . These are random variables defined on
an auxiliary probability space generated by sampling from the exit measure
. Two particular examples are: conditioning on a Poisson random measure
with intensity and conditioning on itself. We find the
conditional laws as -transforms of the original SBM law using Dynkin's
formulation of -harmonic functions. We give explicit expression for the
(extended) -harmonic functions considered. We also obtain explicit
constructions of these conditional laws in terms of branching particle systems.
For example, we give a fragmentation system description of the law of SBM
conditioned on , in terms of a particle system, called the backbone.
Each particle in the backbone is labeled by a measure ,
representing its descendants' total contribution to the exit measure. The
particle's spatial motion is an -transform of Brownian motion, where
depends on . At the particle's death two new particles are born,
and is passed to the newborns by fragmentation.Comment: Published in at http://dx.doi.org/10.1214/12-AOP778 the Annals of
Probability (http://www.imstat.org/aop/) by the Institute of Mathematical
Statistics (http://www.imstat.org
Illinois River 2001 Pollutant Loads At Arkansas Highway 59 Bridge
Automatic water samplers and a U. S. Geological Survey gauging station were established in 1995 on the main stem of the Illinois River at the Arkansas Highway 59 Bridge. Since that time, continuous stage and discharge measurements and water quality sampling have been used to determine pollutant concentrations and loads in the Arkansas portion of the Illinois River. This report represents the results from the measurement and sampling for January 1, 2001 to December 31, 2001
Illinois River 1998 Nutrient and Suspended Sediment Loads at Arkansas Highway 59 Bridge
Automatic water samplers and a U.S. Geological Survey (USGS) gauging station were established in 1995 on the main stem of the Illinois River at the Arkansas Highway 59 Bridge. Since that time, continuous stage and discharge measurements and water quality sampling have been used to determine pollutant concentrations and loads in the Arkansas portion of the Illinois River. This report represents the results from the measurement and sampling for January 1, 1998 to December 31, 1998
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