#17 - Design of Quantum Circuits for performing Arithmetic Operations
qiskit-advocate/qamp-spring-23#17
The idea is to design and implement reversible circuits for performing arithmetic operations such as Comparators, BCD Adders/Subtractors, Two's Complement Adder/Subtractor etc. And to build complex quantum circuits where these circuits can be used as subroutines.
- Vardaan Sahgal - M.Sc. Physics, Netaji Subhas University of Technology, India
- Hitanshu Gedam - First-year, B.Tech(CSE), Government College of Engineering, Nagpur, India
- Manjula Gandhi S (Mentor) - Associate Professor, Coimbatore Institute of Technology, India
- Efficient designs of reversible BCD to EX-3 Converter with low quantum cost in nanoscale
- Design of BCD to Excess-3 code converter circuit with optimized quantum cost, garbage output and constant input using reversible gate
- 74F521 8-Bit Identity Comparator
- A new quantum ripple-carry addition circuit
- Addition on a Quantum Computer by Thomas G. Draper
- Design and simulation of QCA-based 3-bit binary to gray and vice versa code converter in reversible and non-reversible mode
- Low Power Comparator Design Using Reversible Logic Gates- Adiabatic Circuits
- Quantum Cost Efficient Reversible BCD Adder for Nanotechnology Based Systems