Images are frequently corrupted by various sorts of mixed or unrecognized noise, including
mixed Poisson-Gaussian noise, rather than just a single kind of noise. In this work, we …

This paper is concerned with an efficient numerical method for solving variable fractional
functional boundary value problems. The method is based on the reproducing kernel …

This paper presents a new way to solve numerically multiterm variable-order fractional
differential equations (MTVOFDEs) with initial conditions by using a class of modified shifted …

In this paper, we consider an optimal control problem in which a dynamical system is
controlled by a nonlinear Caputo fractional state equation. The problem is investigated in the …

In this study, a design algorithm for a variable fractional delay finite impulse response (FIR)
filter based on piecewise osculating interpolation (POI) is proposed. The proposed algorithm …

This paper studies the variable fractional functional boundary value problems (VFF–BVPs)
by considering Caputo fractional derivative. We use the reproducing kernel method (RKM) …

Variable fractional delay (VFD) filters generally require significantly greater computational
resources for implementation than static filters. The motivation of this work is therefore to …

This paper investigates the weighted least squares (WLS) and minimax design problems for
variable fractional delay (VFD) FIR filters. For the WLS design, the general case of …

We introduce a new numerical method, based on Bernoulli polynomials, for solving
multiterm variable-order fractional differential equations. The variable-order fractional …

Most of variable fractional delay (VFD) filters adopt the well-known Farrow structure that
assumes an algebraic polynomial approximation to the varying impulse response. The …