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Gate count

About: Gate count is a research topic. Over the lifetime, 1020 publications have been published within this topic receiving 13535 citations.


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Journal ArticleDOI
TL;DR: A parallel intra-operation unit and a memory architecture for improving the performance of intraprediction, which utilizes spatial correlation in an image to predict the blocks and contains 17 prediction modes in total and is targeted for portable devices applying H.264/AVC decoders.
Abstract: In this paper, we propose a parallel intra-operation unit and a memory architecture for improving the performance of intraprediction, which utilizes spatial correlation in an image to predict the blocks and contains 17 prediction modes in total. The design is targeted for portable devices applying H.264/AVC decoders. For boosting the performance of the proposed design, we adopt a parallel intra-operation unit that can achieve the prediction of 16 neighboring pixels at the same time. In the best case, it can achieve the computation of one luma 16x16 block within 16 cycles. For one luma 4x4 block, a mere one cycle is needed to finish the process of computation. Compared with the previous designs, the average cycle reduction rate is 78.01%, and the gate count is slightly reduced. The design is synthesized with the MagnaChip 0.18 μm library and can run at 125 MHz.

1 citations

Proceedings ArticleDOI
30 Sep 2020
TL;DR: A complete compilation framework with heuristics to optimize for the load-store execution model of MEQC, and an exploration of different architectural choices, such as transmon-transmon connectivity and cavity size, and their effect on the performance of the proposed architecture.
Abstract: Resonant cavities can be used to extend conventional superconducting transmon-based quantum architectures by adding a few bits of quantum memory to each transmon. Such architectures leverage the long coherence times of cavities creating a "memory-equipped'' quantum architecture (MEQC) extending the amount of quantum state a machine can manipulate. However, random access to data will have the greatest effect on improving machine performance. Existing transmon architectures are locally connected and performing gates between distant qubits requires expensive pairwise swaps for execution. Added swap operations increase the probability of errors by increasing both operation count and execution time. We develop a complete compilation framework with heuristics to optimize for the load-store execution model of MEQC. We reduce the gate count and depth of compiled quantum programs by an average 1.62x and 1.70x, respectively compared to traditional transmon architectures. Based on small noise simulations, MEQC architectures outperform on programs as small as 10 qubits, and in general the probability of no gate errors, dominant in NISQ era, is greater on MEQC. If idle errors become more significant, MEQC will have a greater advantage. We conclude with an exploration of different architectural choices, such as transmon-transmon connectivity and cavity size, and explore their effect on the performance of the proposed architecture. While we expect due to small initial physical experiments that we have O(10) modes per cavity, the particular choice of cavity size in this 2.5D architecture is an important one. For example, when coherence times are high and we can withstand greater serialization it becomes more advantageous to favor larger cavity sizes. In the early stages of these devices, we expect transmon-transmon interactions to be potentially more expensive than transmon-cavity interactions. Our proposed solution can tolerate potentially up to 12x worse interconnect error.

1 citations

Patent
25 Oct 2005
TL;DR: In this article, a channelization code is generated in response to a spreading factor and a code number, and the code number is right justified to provide a right-justified code number.
Abstract: A channelization code is generated in response to a spreading factor and a code number. The code number is right justified to provide a right-justified code number. The right-justified code number is stored in an eight-bit register. An eight-bit binary counter is arranged to provide a binary count. The binary counter is reset when the binary count reaches a value equal to the spreading factor minus one. A channelization logic circuit is configured to convert the binary count and the stored right-justified code number into the channelization code. According to one example, the channelization logic circuit comprises eight AND gates and eight XOR gates. A channelization code generator circuit may be integrated into an integrated chip that has a small silicon area and low power consumption.

1 citations

Proceedings ArticleDOI
23 Feb 2003
TL;DR: The study results indicate that the FHT design using 16-chip sequence achieves 90% reduction in hardware resources (equivalent gate count) as compared to the design which uses 256- chip sequence.
Abstract: In code division multiple access (CDMA) systems the base station identifies each user in a cell by unique orthogonal (Walsh) codes. The Walsh codes are generated at the transmitter using a Walsh-Hadamard function. A Fast Hadamard Transformer (FHT) is used at the receiver to decode the transmitted codes. The purpose of this study is to design a FHT which utilizes less hardware resources as compared to the existing designs and also suggest means for reducing the input length of the Walsh sequence. Our study results indicate that the FHT design using 16-chip sequence achieves 90% reduction in hardware resources (equivalent gate count) as compared to the design which uses 256-chip sequence. Also, the maximum frequency of operation of the 16-chip FHT (35.679 MHz) is more than double as compared to the 256-chip FHT (16.025 MHz).

1 citations

Posted Content
TL;DR: In this article, the quantum mean value problem (QMV) was used to optimize the quantum approximate optimization algorithm and other variational quantum eigensolvers, and it was shown that such an optimization can be improved substantially by using an approximation rather than the exact expectation.
Abstract: Evaluating the expectation of a quantum circuit is a classically difficult problem known as the quantum mean value problem (QMV). It is used to optimize the quantum approximate optimization algorithm and other variational quantum eigensolvers. We show that such an optimization can be improved substantially by using an approximation rather than the exact expectation. Together with efficient classical sampling algorithms, a quantum algorithm with minimal gate count can thus improve the efficiency of general integer-value problems, such as the shortest vector problem (SVP) investigated in this work.

1 citations


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Performance
Metrics
No. of papers in the topic in previous years
YearPapers
20236
202219
202151
202047
201938
201847