We supposed that population parameters were already known and fixed them at different sets of a priori values corresponding to M true, M δε, M β to perform MAP.
Suppose the population with size X t at time t is given by the stochastic Gilpin-Ayala population model d X t = ( r X t − b X t θ + 1 ) d t + μ X t d B t, X 0 = x ≥ 0, t > 0. (2.1).
Suppose this population migrates to a region, like the Upper Nile, where it is an advantage to be very tall.
Suppose that population size is N VMs-to-PMs assignments.
We suppose infinite population and adopt the "tell and wait" policy to access to the system.
In the following, we suppose exciton population generated by non-resonant optical excitation on the AQDP.
Suppose a population of risk averse individuals who are identical except in their probability of falling sick that is private information.
Suppose a population of tiny people disable your brain and replicate its functions themselves, while keeping the rest of your body in working order (see Block 1980a); each homunculus uses a cell phone to perform the signal-receiving and -transmitting functions of an individual neuron.
Suppose the population is divided into S + 1 smoking groups according to smoking habit, with i = 0 referencing never smokers and i = 1…S referencing subdivisions of ever smokers.
