Bodhisatwa Sadhu, Mark A. Ferriss, et al.
IEEE JSSC
The prefix problem is to compute all the products x 1 ⊗ x 2 ⊗ ⋯ ⊗ x k, for 1 ≤ k ≤ n, where ⊗ is an associative binary operation. We start with an asynchronous circuit to solve this problem with O(log n) latency and O(n log n) circuit size, with O(n) ⊗-operations in the circuit. Our contributions are: 1) a modification to the circuit that improves its average-case latency from O(log n) to O(log log n) time, and 2) a further modification that allows the circuit to run at full-throughput, i.e., with constant response time. The construction can be used to obtain a asynchronous adder with O(log n) worst-case latency and O(log log n) average-case latency. © 1998 IEEE.
Bodhisatwa Sadhu, Mark A. Ferriss, et al.
IEEE JSSC
Paul A. Merolla, John V. Arthur, et al.
Science
José A. Tierno, Alexander V. Rylyakov, et al.
IEEE Journal of Solid-State Circuits
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Frontiers in Neuroscience