Friday 20 January 2017

VHDL implementation on Pipelined Parallel FFT Architectures via Folding Transformation



 Objective:      
     The objectives of this proposed architecture to design Pipelined Parallel FFT Architectures by using Folding Transformation and register minimization techniques to reduce the power.


Introduction:
   Fast Fourier transform (FFT) is widely used in the field of digital signal processing (DSP) such as filtering, spectral analysis, etc., to compute the discrete Fourier transform (DFT). FFT plays a critical role in modern digital communications such as digital video broadcasting and orthogonal frequency division multiplexing (OFDM) systems. Much research has been carried out on designing pipelined architectures for computation of FFT of complex valued signals (CFFT). Various algorithms have been developed to reduce the computational complexity. Proposed technologies present a novel approach to design of FFT architectures based on the folding transformation.

Existing system:
   In Existing technology much parallel architecture for FFT has been proposed. These  architectures are developed for a specific N-point FFT, whereas hypercube theory is used to derive the architectures  Radix-2 multi-path delay commutator (R2MDC) [5] is one of the most classical approaches for pipelined implementation of radix-2 FFT. Efficient usage of the storage buffer in R2MDC leads to the Radix-2 Single-path delay feedback (R2SDF) architecture with reduced memory. R4SDF  and R4MDC have been proposed as radix-4 versions of R2SDF and R4MDC, respectively. Radix-4 single-path delay commutator (R4SDC) is proposed using a modified radix-4 algorithm to reduce the complexity of the R4MDC architecture.

Disadvantage:
Ø Extra complexity would require for estimation.

Ø  The algorithms are not well established.

Ø  Most of these hardware architectures are not fully utilized.

Proposed System:
       Proposed technology presents a novel approach to design of  FFT architectures based on the folding transformation. In the folding transformation, many butterflies in the same column can be mapped to one butterfly unit. If the FFT size is , a folding factor of N/2 leads to a 2-parallel architecture. In another design, we can choose a folding factor of N/2 to design 4-parallel architectures, where four samples are processed in the same clock cycle. Different folding sets lead to a family of FFT architectures. Alternatively, known FFT architectures can also be described by the proposed methodology by selecting the appropriate folding set. Folding sets are designed intuitively to reduce latency and to reduce the number of storage elements. It may be noted that prior FFT architectures were derived in an adhoc way, and their derivations were not explained in a systematic way. This is the first attempt to generalize design of FFT architectures for arbitrary level of parallelism in a systematic manner via the folding transformation.

Advantages:

Ø  Reduce the number of storage elements.

Ø Achieve full hardware utilization.
 
Application:

Ø digital video broadcasting.
Ø Orthogonal frequency division multiplexing (OFDM) systems.

 Block Diagram:

 
Block description:
   The parallel architecture can be derived using the same kind of folding sets described in Scheduling Method. For an N-point RFFT with N power of 23 , the architecture requires log8(N)-1 complex multipliers and  N-2 delay elements or buffers. It also requires constant multipliers to perform the trivial multiplication operations. The advantage of this architecture is its reduced multiplier complexity. Similar to 4-parallel radix-2 CFFT, 4-parallel radix-2 , and radix-2 architectures for RFFT can be derived using the folding sets of the same pattern.



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