Geometric Series on Fourier Cosine-Sine Transform

Belete Debalkie Mekonen; Getachew Abiye Salilew

doi:10.9734/JAMCS/2018/42892

Research Article Open access CC BY 4.0

Geometric Series on Fourier Cosine-Sine Transform

Belete Debalkie Mekonen, Getachew Abiye Salilew

Journal of Advances in Mathematics and Computer Science · pp. 1–4 · Published 1 Sep 2018

10.9734/JAMCS/2018/42892

Abstract

The aim of this study is to provide new properties of geometric series on Fourier cosine and sine transform. The authors also presented very short form of general properties of Fourier cosine and sine transform with a product of a power series at a non-negative real number b in a very elementary ways.

Power and geometric series Fourier cosine-sine transform

Cited by 1

Euler Representation-Based Structural Balance Discriminant Projection for Machinery Fault Diagnosis

Maoyan Zhang, Yanmin Zhu, Shuzhi Su · Machines · 2023

Access this article

View at publisher

Cite this article

Belete Debalkie Mekonen, Getachew Abiye Salilew (2018). Geometric Series on Fourier Cosine-Sine Transform. Journal of Advances in Mathematics and Computer Science , 1–4. https://doi.org/10.9734/JAMCS/2018/42892

Affiliations

Belete Debalkie Mekonen — Department of Mathematics, College of Natural Science Wollo University Dessie, Ethiopia.
Getachew Abiye Salilew — Department of Mathematics, College of Natural and Computational Science Madda Walabu University, Bale-Robe, Ethiopia.

Metrics

0
Views: 0
Downloads: 1
Citations: 0
Outbound

Full metrics

Article metrics

Real usage data collected on this platform.

0

Page views

0

PDF downloads

0

Outbound clicks

1

Citations

Views by country

Approximate, from request IP at view time — not citizenship or institution. Countries with fewer than 5 views are grouped as "Other".

No views recorded yet.

Traffic sources

Referring site, by host.

No traffic recorded yet.

Views and downloads exclude known bots/crawlers. Citations combines this platform's own DOI-resolved index with each external source's own reported total — see Cited by above for individually listed citing works. Last refreshed 0 seconds ago.