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A quantum random access memory (QRAM) using a polynomial encoding of binary strings
by
Mukhopadhyay, Priyanka
in
639/705/117
/ 639/766/483/481
/ Algorithms
/ Design
/ Humanities and Social Sciences
/ multidisciplinary
/ Random access memory
/ Science
/ Science (multidisciplinary)
2025
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A quantum random access memory (QRAM) using a polynomial encoding of binary strings
by
Mukhopadhyay, Priyanka
in
639/705/117
/ 639/766/483/481
/ Algorithms
/ Design
/ Humanities and Social Sciences
/ multidisciplinary
/ Random access memory
/ Science
/ Science (multidisciplinary)
2025
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A quantum random access memory (QRAM) using a polynomial encoding of binary strings
Journal Article
A quantum random access memory (QRAM) using a polynomial encoding of binary strings
2025
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Overview
Quantum algorithms claim significant speedup over their classical counterparts for solving many problems. An important aspect of many of these algorithms is the existence of a quantum oracle, which needs to be implemented efficiently in order to realize the claimed advantages in practice. A quantum random access memory (QRAM) is a promising architecture for realizing these oracles. In this paper we develop a new design for QRAM and implement it with Clifford+T circuit. We focus on optimizing the T-count and T-depth since non-Clifford gates are the most expensive to implement fault-tolerantly in most error correction schemes. Integral to our design is a polynomial encoding of bit strings and so we refer to this design as
. Compared to the previous state-of-the-art bucket brigade architecture for QRAM, we achieve an exponential improvement in T-depth, while reducing T-count and keeping the qubit-count same. Specifically, if
N
is the number of memory locations to be queried, then
has T-depth
, T-count
and uses
O
(
N
) logical qubits, while the bucket brigade circuit has T-depth
, T-count
O
(
N
) and uses
O
(
N
) qubits. Combining two
we design a quantum look-up-table,
, that has T-depth
, T-count
and qubit count
. A quantum look-up table (qLUT) or quantum read-only memory (QROM) has restricted functionality than a QRAM. For example, it cannot write into a memory location and the circuit needs to be compiled each time the contents of the memory change. The previous state-of-the-art CSWAP architecture has T-depth
, T-count
and qubit count
. Thus we achieve a double exponential improvement in T-depth while keeping the T-count and qubit-count asymptotically same. Additionally, with our polynomial encoding of bit strings, we develop a method to optimize the Toffoli-count of circuits, specially those consisting of multi-controlled-NOT gates.
Publisher
Nature Publishing Group UK,Nature Publishing Group,Nature Portfolio
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