2 citations · 2 across the 4 of their papers we have counts for
7 papers
Modeling full adder in Ising spin quantum computer with 1000 qubits using quantum maps
D. I. Kamenev, G. P. Berman, R. B. Kassman +1
The quantum adder is an essential attribute of a quantum computer, just as classical adder is needed for operation of a digital computer. We model the quantum full adder as a reali…
Analytic solutions for quantum logic gates and modeling pulse errors in a quantum computer with a Heisenberg interaction
G. P. Berman, D. I. Kamenev, V. I. Tsifrinovich
We analyze analytically and numerically quantum logic gates in a one-dimensional spin chain with Heisenberg interaction. Analytic solutions for basic one-qubit gates and swap gate…
Minimization of nonresonant effects in a scalable Ising spin quantum computer
G. P. Berman, D. I. Kamenev, V. I. Tsifrinovich
The errors caused by the transitions with large frequency offsets (nonresonant transitions) are calculated analytically for a scalable solid-state quantum computer based on a one-d…
Method for implementation of universal quantum logic gates in a scalable Ising spin quantum computer
G. P. Berman, D. I. Kamenev, R. B. Kassman +2
We present protocols for implementation of universal quantum gates on an arbitrary superposition of quantum states in a scalable solid-state Ising spin quantum computer. The spin c…
Perturbation Approach for a Solid-State Quantum Computation
G. P. Berman, D. I. Kamenev, V. I. Tsifrinovich
The dynamics of the nuclear-spin quantum computer with large number (L=1000) of qubits is considered using a perturbation approach, based on approximate diagonalization of exponent…
Perturbation Theory and Numerical Modeling of Quantum Logic Operations with a Large Number of Qubits
G. P. Berman, G. D. Doolen, D. I. Kamenev +2
The perturbation theory is developed based on small parameters which naturally appear in solid state quantum computation. We report the simulations of the dynamics of quantum logic…