Population growth and changes in climate and diets will likely further increase the pressure
on agriculture and water resources globally. Currently, staple crops are obtained from …

A wide class of the nonlinear Langevin equations driven by a generic multiplicative Ornstein–
Uhlenbeck noise is investigated, with time–space-dependent drift and diffusion coefficients …

An extensive class of nonlinear Langevin equations with drift and diffusion coefficients
separable in time and space driven by Gaussian white noise is analyzed in terms of a …

A Langevin equation with multiplicative white noise and its corresponding Fokker–Planck
equation are considered in this work. From the Fokker–Planck equation a transformation into …

We consider a nontrivial one-species population dynamics model with finite and infinite
carrying capacities. Time-dependent intrinsic and extrinsic growth rates are considered in …

Supplemental irrigation represents one of the main strategies to mitigate the effects of
climatic variability on agroecosystems, stabilizing yields and profits. Because of the …

We consider a three-state model comprising tumor cells, effector cells, and tumor-detecting
cells under the influence of noises. It is demonstrated that inevitable stochastic forces …

In a birth, death, and diffusion process, the extinction-survival transition occurs when the
average net growth rate is zero. For instance, in the presence of normally distributed time …

In many instances, the dynamical richness and complexity observed in natural phenomena
can be related to stochastic drives influencing their temporal evolution. For example, random …

The exact solution is obtained for a class of nonlinear Langevin equations, driven by
Gaussian white noise, with drift and diffusion coefficients separable in time and space. In …