In recent years, there has been a significant development in the theory of fractional evolution equations.
In the recent years, there has been a significant development in fractional order differential equations involving various boundary conditions.
In the recent years, there has been a significant development in ordinary and partial differential equations involving fractional derivatives; see the monographs of Miller and Ross [3], Podlubny [5], Kilbas et al. [6], and the papers [7 16] and the references therein.
In the recent years, there has been a significant development in ordinary and partial differential equations involving fractional derivatives, see the monographs of Kilbas et al. [7], Diethelm [8], Zhou [9, 10], the recent papers [11 17], and the references therein.
In recent years, there has been a significant development in ordinary and partial differential equations involving fractional derivatives; see the monographs of Kilbas et al. [1], Miller and Ross [2], Oldham and Spanier [3], Podlubny [4], Samko [5], and the papers [6 16] and the references therein.
In consequence, fractional differential equations have emerged as a significant development in recent years, see [1 3].
As flexibility looks more similar to a complex ability, in the sense that it involves inhibition and working memory to a certain extent, its development occurs later (Diamond, 2013), with evidence suggesting a significant development between five and seven years old, despite continued growth throughout childhood and adolescence (Best & Miller, 2010).
The theory of impulse differential equations has been a significant development in recent years and played a very important role in modern applied mathematical models of real processes rising in phenomena studied in physics, population dynamics, chemical technology, biotechnology, and economics; see [1 10] and the references therein.
