“…Subsequently, Catarino [28] defined a quaternion analogue of the h-Fibonacci polynomials of the form Q h,m (η) = ∑ 3 l=0 F h,m+l (η)e l , where F h,m (η) is the h(η)-Fibonacci polynomial. Recently, Strzałka et al [29] introduced a new class of Fibonacci polynomials coined as distance Fibonacci polynomials, which embodies the classical Fibonacci, Jacobsthal, and Narayana polynomials simultaneously. Owing to the nice characteristics of the Fibonacci polynomials, they have been extensively employed for solving differential equations [30], integro-differential equations [31], fractional delay differential equations [32], fractional differential equations [33], and many more.…”