This paper examines synchronization of delayed chaotic neural networks with impulsive
control, event-triggered impulsive control, and event-triggered delayed impulsive control …

In this paper, we define non-stationary fractal interpolation surfaces on a rectangular domain
and give some upper bounds for their fractal dimension. Next, we define a fractal operator …

The calculus of the mixed Weyl–Marchaud fractional derivative has been investigated in this
paper. We prove that the mixed Weyl–Marchaud fractional derivative of bivariate fractal …

The goal of this article is to study the fractal surfaces and associated fractal operator on
Lebesgue spaces with respect to fractal measures. First, we show that fractal surfaces …

The present note aims to establish the notion of non-stationary bivariate α-fractal functions
and discusses some of their approximation properties. We see that using a sequence of …

This article explores the idea of Weyl–Marchaud fractional derivative on the vector-valued
fractal interpolation function with function contractivity factors. Initially, the Weyl–Marchaud …

In this paper, the notion of dimension preserving approximation for real-valued bivariate
continuous functions, defined on a rectangular domain, has been introduced and several …

A note on stability and fractal dimension of bivariate α-fractal functions | Numerical Algorithms
Skip to main content SpringerLink Account Menu Find a journal Publish with us Track your …

In this paper, we introduce the concept of the α-fractal function and fractal approximation for
a set-valued continuous map defined on a closed and bounded interval of real numbers …

In this paper, we explore the concept of dimension preserving approximation of continuous
multivariate functions defined on the domain [0, 1] q (=[0, 1]×⋯×[0, 1](q-times) where q is a …