DIRICHLET AVERAGE OF NEW GENERALIZED M-SERIES AND FRACTIONAL DERIVATIVE

Abstract

 In this note we set up a relation between Dirichlet average of New Generalized M-series, and fractional derivative.

Authors and Affiliations

Manoj Sharma

Keywords

Related Articles

 Equilibrium and Kinetics of Glass Beads and Activated Carbon for Removal of Pb (II), Hg (II), and Cd (II) from Wastewater by Adsorption

 The effect of partially replacing granular activated carbon (GAC) by glass beads (GB) in fixed bed for adsorption of Pb(II), Hg(II), and Cd(II) ions onto activated carbon were investigated. Experiments were carrie...

Vibration Analysis of Loader Backhoe chassis 770 Model

Construction industry is undoubtedly the backbone and propelling force behind our progress. In response to booming construction industry, utilization of earth moving equipment has increased considerably leading to high...

 A COMPARATIVE STUDY AND ANALYSIS OF FULL ADDER

 In Electronics adders are used widely. An adder performance is analysed using trems delay and power comsumption. This paper contains various adders simulated using Mentor graphics in180 nm technology and their comp...

THE APPLICATION OF FUZZY LOGIC IN ADMITTING STUDENTS INTO TERTIARY INSTITUTIONS OF LEARNING

In this paper an attempt has been made to unveil part of the reasons for poor performances in Mathematics, Computer Science and Physics. This is partly due to the aggregate method used in offering admission into thes...

MODELING OF BREAKDOWN VOLTAGE OF SOLID INSULATING MATERIALS BY ARTIFICIAL NEURAL NETWORK

This paper presents a model to find out the breakdown voltage of solid insulating materials under AC excitation condition by employing the artificial neural network method. The paper gives a brief introduction to multila...

Download PDF file
  • EP ID EP95662
  • DOI -
  • Views 76
  • Downloads 0

How To Cite

Manoj Sharma (30).  DIRICHLET AVERAGE OF NEW GENERALIZED M-SERIES AND FRACTIONAL DERIVATIVE. International Journal of Engineering Sciences & Research Technology, 1(10), 635-637. https://europub.co.uk/articles/-A-95662