<--- Back to Details
First PageDocument Content
Mathematical analysis / Integral transforms / Digital signal processing / Fourier analysis / Time series analysis / Fourier series / Approximation theory / Fourier transform / Indian Mathematical Society / Algebra / Mathematics / Joseph Fourier
Date: 2014-06-15 04:59:30
Mathematical analysis
Integral transforms
Digital signal processing
Fourier analysis
Time series analysis
Fourier series
Approximation theory
Fourier transform
Indian Mathematical Society
Algebra
Mathematics
Joseph Fourier

CURRICULUM VITAE NAME : DR. VISHNU NARAYAN MISHRA DESIGNATION : Assistant Professor of Mathematics FATHER’S NAME : Shri Ved Prakash Mishra

Add to Reading List

Source URL: www.ijern.com

Download Document from Source Website

File Size: 188,26 KB

Share Document on Facebook

Similar Documents

Frobenius Additive Fast Fourier Transform Wen-Ding Li Ming-Shing Chen  Po-Chun Kuo

Frobenius Additive Fast Fourier Transform Wen-Ding Li Ming-Shing Chen Po-Chun Kuo

DocID: 1xVYf - View Document

Polynomials and the Fast Fourier Transform (FFT)

Polynomials and the Fast Fourier Transform (FFT)

DocID: 1xUw0 - View Document

Lecture 20, Tues April 4: Shor, Quantum Fourier Transform Last time we started in on Shor’s algorithm, a quantum algorithm that can factor ​N​ into ​p​×​q​ in polynomial time by reducing the problem to per

Lecture 20, Tues April 4: Shor, Quantum Fourier Transform Last time we started in on Shor’s algorithm, a quantum algorithm that can factor ​N​ into ​p​×​q​ in polynomial time by reducing the problem to per

DocID: 1xTSU - View Document

Lecture IX: Fourier transform Maxim Raginsky BME 171: Signals and Systems Duke University  October 8, 2008

Lecture IX: Fourier transform Maxim Raginsky BME 171: Signals and Systems Duke University October 8, 2008

DocID: 1uYub - View Document

QUALIFYING EXAMINATION Harvard University Department of Mathematics Tuesday August 30, 2011 (DayLet f be a differentiable function on R whose Fourier transform is bounded

QUALIFYING EXAMINATION Harvard University Department of Mathematics Tuesday August 30, 2011 (DayLet f be a differentiable function on R whose Fourier transform is bounded

DocID: 1uS2D - View Document