activity
20162024
most citedT-count Optimized Design of Quantum Integer Multiplication

11 citations · 39 across the 10 of their papers we have counts for

collaborators

12 papers

quant-ph2024

A Logarithmic Depth Quantum Carry-Lookahead Modulo Adder

Bhaskar Gaur, Edgard Muñoz-Coreas, Himanshu Thapliyal

Quantum Computing is making significant advancements toward creating machines capable of implementing quantum algorithms in various fields, such as quantum cryptography, quantum im…

quant-ph2024

Resource Optimized Quantum Squaring Circuit

Afrin Sultana, Edgard Muñoz-Coreas

Quantum squaring operation is a useful building block in implementing quantum algorithms such as linear regression, regularized least squares algorithm, order-finding algorithm, qu…

quant-ph2022★ 8 cited

Everything You Always Wanted to Know About Quantum Circuits

Edgard Muñoz-Coreas, Himanshu Thapliyal

In this work, we provide an overview of circuits for quantum computing. We introduce gates used in quantum computation and then present resource cost measurements used to evaluate…

quant-ph2021★ 2 cited

Quantum Carry Lookahead Adders for NISQ and Quantum Image Processing

Himanshu Thapliyal, Edgard Muñoz-Coreas, Vladislav Khalus

Progress in quantum hardware design is progressing toward machines of sufficient size to begin realizing quantum algorithms in disciplines such as encryption and physics. Quantum c…

quant-ph2020★ 6 cited

T-count and Qubit Optimized Quantum Circuit Designs of Carry Lookahead Adder

Himanshu Thapliyal, Edgard Muñoz-Coreas, Vladislav Khalus

Quantum circuits of arithmetic operations such as addition are needed to implement quantum algorithms in hardware. Quantum circuits based on Clifford+T gates are used as they can b…

quant-ph2018★ 4 cited

T-count Optimized Quantum Circuits for Bilinear Interpolation

Edgard Muñoz-Coreas, Himanshu Thapliyal

Quantum circuits for basic image processing functions such as bilinear interpolation are required to implement image processing algorithms on quantum computers. In this work, we pr…

quant-ph2018★ 3 cited

Quantum Circuit Designs of Integer Division Optimizing T-count and T-depth

Himanshu Thapliyal, Edgard Muñoz-Coreas, T. S. S. Varun +1

Quantum circuits for mathematical functions such as division are necessary to use quantum computers for scientific computing. Quantum circuits based on Clifford+T gates can easily…

quant-ph2018

Quantum Computing Circuits and Devices

Travis S. Humble, Himanshu Thapliyal, Edgard Munoz-Coreas +2

The development of quantum computing technologies builds on the unique features of quantum physics while borrowing familiar principles from the design of conventional devices. We i…

quant-ph2017

T-count and Qubit Optimized Quantum Circuit Design of the Non-Restoring Square Root Algorithm

Edgard Muñoz-Coreas, Himanshu Thapliyal

Quantum circuits for basic mathematical functions such as the square root are required to implement scientific computing algorithms on quantum computers. Quantum circuits that are…

quant-ph2017

Design of Quantum Circuits for Galois Field Squaring and Exponentiation

Edgard Muñoz-Coreas, Himanshu Thapliyal

This work presents an algorithm to generate depth, quantum gate and qubit optimized circuits for squaring in the polynomial basis. Further, to the best of our knowledge t…

quant-ph2017★ 11 cited

T-count Optimized Design of Quantum Integer Multiplication

Edgard Muñoz-Coreas, Himanshu Thapliyal

Quantum circuits of many qubits are extremely difficult to realize; thus, the number of qubits is an important metric in a quantum circuit design. Further, scalable and reliable qu…

quant-ph2016★ 5 cited

Quantum Circuit Design of Integer Division Optimizing Ancillary Qubits and T-Count

Himanshu Thapliyal, T. S. S. Varun, Edgard Munoz-Coreas

In this paper, we present Clifford+T gates based quantum circuit design of integer division having ancillary qubits. The proposed quantum circuit is based on restoring division…