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The principle of maximum entropy is employed to obtain the probability distributions of these random variables.
Markov method is used to obtain the probability distribution of the system state.
Then, we obtain the probability generating function of the units present in the system.
That is why we need to obtain the probability of cooperative detection as well.
By multiplying (a) and (b), we obtain the probability of HD communications occurring in this case.
In order to obtain the probability density function of the displacement, Monte Carlo simulation was used.
This enables us to obtain the probability of each state in the Markov chain.
From supersaturation Δμ/NA, we can obtain the probability of twin-boundary formation.
We propagate this uncertainty to obtain the probability of inclusion of each reaction in the simplified mechanism.
Then, according to a function, we can obtain the probability that each single-party government and coalition government occurs.
The second part is to obtain the probability density function by solving the stationary Fokker-Planck equation.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com