Existence results for fractional order pantograph equation with Riemann-Liouville derivative

Abstract

In this paper, we study the pantograph equations of order   (0,1) with Riemann-Liouville derivative. By means of the Banach fixed-point theorem with Bielecki norms, some results concerning the existence of solutions are obtained.

Authors and Affiliations

L. Vignesh, B. Venkatesh

Keywords

Related Articles

Home Automation Using IoT with Raspberry Pi

This paper presents a Smart Home system based empowered by networking technology, single board computer Raspberry Pi and Android Powered Devices. The proposed Smart Home system is restricted do image transmission for ho...

Credit Card Fraud Detection Analysis

Due to the rise and rapid growth of E-Commerce, use of credit cards for online purchases has dramatically increased and it caused an explosion in the credit card fraud. As credit card becomes the most popular mode of pa...

A Comprehensive Study on Data Warehouse, OLAP and OLTP Technology

Data warehouse is an integrated, subject oriented, time variant and non-volatile collection of data used for decision making. It is a type of database for decision making which is separately maintained from the operatio...

A Comparative Performance Analysis of Various CMOS Design Techniques for XOR and XNOR Circuits

XOR and XNOR gates play an important role in digital systems. XOR & XNOR logic gates are basic building blocks of many arithmetic circuits. The XOR and XNOR circuit is implemented in pass transistor logic, static CMOS l...

Identification of Black Mold Disease in Tomato using Fuzzy Inference System

Tomato is most commonly grown vegetable in all over the world. Tomato is used in many ways as a constituent such as sauces, pickles, salads, and drinks etc[1]. Tomatoes get easily infected as they are susceptible to tem...

Download PDF file
  • EP ID EP22559
  • DOI -
  • Views 251
  • Downloads 6

How To Cite

L. Vignesh, B. Venkatesh (2016). Existence results for fractional order pantograph equation with Riemann-Liouville derivative. International Journal for Research in Applied Science and Engineering Technology (IJRASET), 4(8), -. https://europub.co.uk./articles/-A-22559