PIR-DSP: An FPGA DSP Block Architecture for Multi-precision Deep Neural Networks
SeyedRamin Rasoulinezhad, Hao Zhou, Lingli Wang, Philip H. W. Leong
Abstract
SeyedRamin Rasoulinezhad, Hao Zhou, Lingli Wang, Philip H. W. Leong
Abstract
Quantisation is a key optimisation strategy to improve the performance of floating-point deep neural network (DNN) accelerators. Digital signal processing (DSP) blocks on field-programmable gate arrays are not efficiently utilised when the accelerator precision is much lower than the DSP precision. Through three modifications to Xilinx DSP48E2 DSP blocks, we address this issue for important computations in embedded DNN accelerators, namely the standard, depth-wise, and pointwise convolutional layers. First, we propose a flexible precision, run-time decomposable multiplier architecture for CNN implementations. Second, we propose a significant upgrade to DSPDSP interconnect, providing a semi-2D low precision chaining capability which supports our low-precision multiplier. Finally, we improve data reuse via a register file which can also be configured as FIFO. Compared with the 27 × 18-bit mode in the Xilinx DSP48E2, our Precision, Interconnect, and Reuseoptimised DSP (PIR-DSP) offers a 6× improvement in multiplyaccumulate operations per DSP in the 9 × 9-bit case, 12× for 4 × 4 bits, and 24× for 2 × 2 bits. We estimate that PIR-DSP decreases the run time energy to 31/19/13% of the original value in a 9/4/2-bit MobileNet-v2 DNN implementation.
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Quantisation is a key optimisation strategy to improve the performance of floating-point deep neural network (DNN) accelerators. Digital signal processing (DSP) blocks on field-programmable gate arrays are not efficiently utilised when the accelerator precision is much lower than the DSP precision. Through three modifications to Xilinx DSP48E2 DSP blocks, we address this issue for important computations in embedded DNN accelerators, namely the standard, depth-wise, and pointwise convolutional layers. First, we propose a flexible precision, run-time decomposable multiplier architecture for CNN implementations. Second, we propose a significant upgrade to DSPDSP interconnect, providing a semi-2D low precision chaining capability which supports our low-precision multiplier. Finally, we improve data reuse via a register file which can also be configured as FIFO. Compared with the 27 × 18-bit mode in the Xilinx DSP48E2, our Precision, Interconnect, and Reuseoptimised DSP (PIR-DSP) offers a 6× improvement in multiplyaccumulate operations per DSP in the 9 × 9-bit case, 12× for 4 × 4 bits, and 24× for 2 × 2 bits. We estimate that PIR-DSP decreases the run time energy to 31/19/13% of the original value in a 9/4/2-bit MobileNet-v2 DNN implementation.
Key concepts: Digital signal processing, Computer science, Field-programmable gate array, Multiplier (economics), Computer hardware, Convolutional neural network, Static random-access memory, Embedded system