Square root in fixed point VHDL
We will design and implement a fixed point square root function in VHDL. The algorithm is based on the recursive inverse square root algorithm based on Newton Raphson and offers parametrizable pipeline depth, word length and the algorithm is built on records and procedures.
Summary
The blog demonstrates how to design and implement a parameterizable fixed-point square root in VHDL. It explains a recursive inverse square root using the Newton–Raphson method and shows how to structure the algorithm with records, procedures, and configurable pipeline depth and word length for FPGA DSP targets.
Key Takeaways
- Implement a recursive inverse square root using the Newton–Raphson method in fixed-point VHDL.
- Parameterize pipeline depth and word length to trade off latency, throughput, and resource usage.
- Use VHDL records, procedures, and generics to build modular, reusable arithmetic IP.
- Estimate and optimize resource usage and timing for FPGA DSP implementations on Xilinx/AMD devices.
Who Should Read This
Intermediate FPGA/DSP engineers and VHDL designers who want to implement efficient, parameterizable fixed-point arithmetic IP (square root) for Xilinx/AMD FPGAs.
Still RelevantIntermediate
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