48 citations · 87 across the 7 of their papers we have counts for
7 papers
Characteristics, Implementation and Applications of Special Perfect Entangler Circuits
M. Karthick Selvan, S. Balakrishnan
We discuss the characteristics of special perfect entanglers and construct single parameter two-qubit circuits which are locally equivalent to special perfect entanglers. We presen…
Characterizing nonbilocal correlation: A geometric perspective
R. Muthuganesan, S. Balakrishnan, V. K. Chandrasekar
Exploiting the notion of measurement-induced nonlocality [Phys.Rev. Lett. 106, 120401 (2011)], we introduce a new measure to quantify the nonbilocal correlation. We establish a sim…
Measures of operator entanglement of two-qubit gates
S. Balakrishnan, R. Sankaranarayanan
Two different measures of operator entanglement of two-qubit gates, namely, Schmidt strength and linear entropy, are studied. While these measures are shown to have one-to-one rela…
Operator-Schmidt decomposition and the geometrical edges of two-qubit gates
S. Balakrishnan, R. Sankaranarayanan
Nonlocal two-qubit quantum gates are represented by canonical decomposition or equivalently by operator-Schmidt decomposition. The former decomposition results in geometrical repre…
Entangling power and local invariants of two-qubit gates
S Balakrishnan, R Sankaranarayanan
We show a simple relation connecting entangling power and local invariants of two-qubit gates. From the relation, a general condition under which gates have same entangling power i…
Classification of nonlocal two-qubit gates using Schmidt number
S Balakrishnan, Leona J Felicia, R Sankaranarayanan
It is known from Schmidt decomposition that Schmidt number of nonlocal two-qubit quantum gates is 2 or 4. We identify conditions on geometrical points of a gate to have Schmidt num…
Characterizing the geometrical edges of nonlocal two-qubit gates
S. Balakrishnan, R. Sankaranarayanan
Nonlocal two-qubit gates are geometrically represented by tetrahedron known as Weyl chamber within which perfect entanglers form a polyhedron. We identify that all edges of the Wey…