Integer 2-D Discrete Fourier Transform Pairs and Eigenvectors using Ramanujan’s Sum PROJECT TITLE :Integer 2-D Discrete Fourier Transform Pairs and Eigenvectors using Ramanujan’s SumABSTRACT:A completely unique technique to generate integer 2-D discrete Fourier remodel (DFT) pairs and eigenvectors was proposed. Using projection slice theorem and Ramanujan’s sum, the two-D spatial signal is decomposed into a pair of-D gcd-delta functions that contain only zeroes and ones. The two-D DFT of 2-D gcd-delta functions are also integers. The integer two-D DFT pairs can be applied to get integer a pair of-D DFT eigenvectors and a pair of-D amount detection. The connection between 2-D gcd-delta perform and multidimensional Ramanujan’s Total is additionally illustrated with two numerical examples. Did you like this research project? To get this research project Guidelines, Training and Code... Click Here facebook twitter google+ linkedin stumble pinterest Sentiment Analysis: From Opinion Mining to Human-Agent Interaction Control Strategy for Single-Phase Transformerless Three-Leg Unified Power Quality Conditioner Based on Space Vector Modulation