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New Circuit for Quantum Adder by Constant
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abstract
We propose a new circuit for in-place addition of a classical $n$-bit constant to a quantum $n$-qubit integer modulo $2^n$. Our circuit uses $n-3$ ancilla qubits and has a T-count of $4n-5$. We also propose controlled version of this circuit that uses $n-2$ ancillas and has a T-count of $11n-15$. We implement these circuits in Q#.
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Cited by 1 Pith paper
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QRTlib: A Library for Fast Quantum Real Transforms
A new Qiskit library implements quantum Hartley, cosine, and sine transforms, with an LCU-based Hartley circuit whose leading gate-complexity term is four times smaller than the previous best.
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