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To capture them effectively, one would be required to spatially discretize the compartment into many small elements and describe the reaction-diffusion processes between these elements by means of a multivariate master equation [ 12, 23].
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To this order, the master equation is a multivariate Fokker-Planck equation whose solution is Gaussian and thus fully determined by its first and second moments.
A general master equation set is provided, describing multicomponent adsorption.
We briefly explain this interpretation before presenting the master equation.
The other approach invokes the lattice gas master equation.
We achieved this by first approximating the neural master equation by a corresponding neural Langevin equation.
The master equation (Kolmogorov forward equation) takes the form of a Schrödinger equation in imaginary time.
To generate stochastic trajectories from the full master equation we use an efficient SSA [24].
For model refinement, fluctuations can also be studied through the corresponding master equation.
In this section we analytically approximate the master equation associated with the reactions in Eq. (1) by a linear-noise (LN) Fokker Planck equation [22].
Master equation.
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