Article Per Year (5 Year)
p-Index From 2021 - 2026
4.672
P-Index
This Author published in this journals
All Journal NOTARIUS Matematika: Jurnal Teori dan Terapan Journal of Medical Physics and Biophysics Prosiding SI MaNIs (Seminar Nasional Integrasi Matematika dan Nilai-Nilai Islami) Desimal: Jurnal Matematika Jurnal Ilmiah Matrik BAREKENG: Jurnal Ilmu Matematika dan Terapan Journal of Physics and Its Applications INSIST (International Series on Interdisciplinary Research) Majalah Ilmiah Matematika dan Statistika (MIMS) Jurnal Riset Matematika Bandung Conference Series: Mathematics Jurnal Matematika Integratif
Gani Gunawan
Jurusan Matematika, Fakultas Matematika Dan Ilmu Pengetahuan Alam Universitas Islam Bandung
Arts Humanities Astronomy Computer Science & IT Control & Systems Engineering Decision Sciences, Operations Research & Management Earth & Planetary Sciences Economics, Econometrics & Finance Education Electrical & Electronics Engineering Energy Engineering Law, Crime, Criminology & Criminal Justice Materials Science & Nanotechnology Mathematics Mechanical Engineering Medicine & Pharmacology Physics Social Sciences Transportation Other

Published : 41 Documents Claim Missing Document
Claim Missing Document
Check
Articles

Found 41 Documents
Search

 1   2   3   4   5 
Convolution One Dimensional Continuous Function on Fourier Series Expansion Gunawan, Gani; Respitawulan, Respitawulan; Fikri, Fariz Fahmi
Jurnal Matematika Integratif Vol 22, No 1: April 2026
Publisher : Department of Matematics, Universitas Padjadjaran

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.24198/jmi.v22.n1.70224.83-90

Abstract

Convolution is an operation that involves two functions that can be used to transform a continuous input signal at every point in its domain so that a smooth output signal is produced at every point in the domain interval [1],[2]. But what happens when the convolution operation is applied to a function that is expanded through a Fourier series. The series is a series with a basis of differentiable functions, and how to perform convolutions that are expanded through the Fourier series. In this article, we will show a discussion to determine the product of the convolution function on the expansion of the Fourier series and the results obtained. Convolution One Dimensional ContinuousFunction on Fourier Series Expansion
Co-Authors 10060221021, Fajar Ilham Maulana Achmad Fariz Aden, Aden Agustini, Indah Widia Ajat Lasmana Alexander Agung Ali Khumaeni Andriyani, Devy Asep Yoyo Wardaya Beltsazar, Ferdinand Budi Ispriyarso Chorirul Anam Deni Darmawan Desyandri Desyandri Didi Suhaedi Elsa Fitria Ema Carnia Endang Rusyaman Erwin Harahap Erwin Harahap Eti Kurniati Eti Kurniati Fadilatil Zikri Fikri, Fariz Fahmi Hanif Afkari Herlina Zainal Hiroaki Nishi Icih Sukarsih Ikbal Permana Ilham, Fajar M Yusuf Fajar M. Yusuf Fajar M. Yusuf Fajar M. Yusuf Fajar Mubarok, Faris Muhamad Ihsan Maulidan Ninda Rizkya Shafana Nisa Nizan Nur Fadilah Putri Yulinar, Yeazelya Qirana Azmil Zamhur Rados Vremiro Raesa Novandika Hidayat Rafly Anugerah Respita Wulan Respita Wulan Respita Wulan, Respita Respitawulan, R S. Suwanda Salsabilla L Veliani Shahnaz Afia Silvy Faiza Ryadi Sri Imas Nur Azizah Suciana Fratama Sukono Sukono Syahrul Zein Tabah Heri Setiawan Wahyu Setia Budi Yani Ramdani Yani Ramdani Yani Ramdani Zarista, Ramzil Huda