M
Manohar Ayinala
Researcher at University of Minnesota
Publications - 13
Citations - 506
Manohar Ayinala is an academic researcher from University of Minnesota. The author has contributed to research in topics: Fast Fourier transform & Split-radix FFT algorithm. The author has an hindex of 9, co-authored 13 publications receiving 457 citations. Previous affiliations of Manohar Ayinala include Intel.
Papers
More filters
Journal ArticleDOI
Pipelined Parallel FFT Architectures via Folding Transformation
TL;DR: A formal procedure for designing FFT architectures using folding transformation and register minimization techniques is proposed and new parallel-pipelined architectures for the computation of real-valued fast Fourier transform (RFFT) are derived.
Journal ArticleDOI
Low-Complexity Welch Power Spectral Density Computation
Keshab K. Parhi,Manohar Ayinala +1 more
TL;DR: A low-complexity algorithm and architecture to compute power spectral density (PSD) using the Welch method and a special case of the short-time Fourier transform based on the proposed PSD computation algorithm is presented.
Journal ArticleDOI
High-Speed Parallel Architectures for Linear Feedback Shift Registers
Manohar Ayinala,Keshab K. Parhi +1 more
TL;DR: A mathematical proof of existence of a linear transformation to transform LFSR circuits into equivalent state space formulations achieves a full speed-up compared to the serial architecture at the cost of an increase in hardware overhead.
Journal ArticleDOI
An In-Place FFT Architecture for Real-Valued Signals
TL;DR: This brief presents a novel scalable architecture for in-place fast Fourier transform (IFFT) computation for real-valued signals based on a modified radix-2 algorithm, which removes the redundant operations from the flow graph.
Journal ArticleDOI
FFT Architectures for Real-Valued Signals Based on Radix- $2^{3}$ and Radix- $2^{4}$ Algorithms
Manohar Ayinala,Keshab K. Parhi +1 more
TL;DR: A novel approach to develop pipelined fast Fourier transform (FFT) architectures for real-valued signals based on modifying the flow graph of the FFT algorithm such that it has both real and complex datapaths.