This study focuses on the future development of an insurance company during difficult
circumstances, which can be described by a stochastic process that must be effectively …

In this work, group theory is applied to obtain generators of the Lie algebra for a class of
rational difference equations of order k+ l where k and l are positive integers. This is …

In this work, we formulate the Beverton-Holt model on isolated time scales and extend
existing results known in the discrete and quantum calculus cases. Applying a recently …

Financial performance assesses how well a company can manage resources from its
primary line of business and create income. Financial performance is critical for the …

We are motivated by the idea that certain properties of delay differential and difference
equations with constant coefficients arise as a consequence of their one‐periodic nature …

We provide a procedure for deriving discrete population models for the size of the adult
population at the beginning of each breeding cycle and assume only adult individuals …

In this paper, we develop a time scales approach to formulate and solve linear fractional
programming problems. This time scales approach unifies the discrete and continuous …

We propose an alternative delayed population growth difference equation model based on a
modification of the Beverton–Holt recurrence, assuming a delay only in the growth …

In this paper, we present formula solutions of a family of difference equations of higher order.
We discuss the periodic nature of the solutions and we investigate the stability character of …

In this paper, we study the higher-order Beverton-Holt equation. We derive nontrivial
symmetries, and thereafter, solutions are obtained. For constant rate and carrying capacity …