activity
19962024
most citedA generalized Pancharatnam geometric phase formula for three level systems

104 citations · 141 across the 10 of their papers we have counts for

collaborators

10 papers

quant-ph2024

Lorentz canoncial forms of two-qubit states

Sudha, A. R. Usha Devi, B. N. Karthik +4

The Bloch sphere provides an elegant way of visualizing a qubit. Analogous representation of the simplest composite state of two-qubits has attracted significant attention. Here we…

quant-ph2022★ 5 cited

Geometric picture for SLOCC classification of pure permutation symmetric three-qubit states

K. Anjali, I. Reena, Sudha +4

The quantum steering ellipsoid inscribed inside the Bloch sphere offers an elegant geometric visualization of two-qubit states shared between Alice and Bob. The set of Bloch vector…

quant-ph2022

Geometric picture for SLOCC classification of pure permutation symmetric three-qubit states

K. Anjali, I. Reena, Sudha +4

We show that the pure entangled three-qubit symmetric states which are inequivalent under stochastic local operations and classcial communication (SLOCC) exhibit distinct geometric…

quant-ph2020★ 16 cited

Canonical forms of two-qubit states under local operations

Sudha, H. S. Karthik, Rajarshi Pal +4

Canonical forms of two-qubits under the action of stochastic local operations and classical communications (SLOCC) offer great insight for understanding non-locality and entangleme…

quant-ph2019

Geometric phases for finite-dimensional systems -- the roles of Bargmann Invariants, Null Phase Curves and the Schwinger Majorana SU(2) framework

K S Akhilesh, Arvind, S Chaturvedi +2

We present a study of the properties of Bargmann Invariants (BI) and Null Phase Curves (NPC) in the theory of the geometric phase for finite dimensional systems. A recent suggestio…

quant-ph2019

Monogamous nature of symmetric multiqubt states with distinct spinors

Sudha, K. S. Akhilesh, B. G. Divyamani +2

Monogamy relations place restrictions on the shareability of quantum corellations in multipartite states. Being an intrinsic quantum feature, monogamy property throws light on {\em…

quant-ph2019★ 2 cited

Spin squeezing in Dicke-class of states with non-orthogonal spinors

K. S. Akhilesh, K. S. Mallesh, Sudha +1

The celebrated Majorana representation is exploited to investigate spin squeezing in different classes of pure symmetric states of N qubits with two distinct spinors, namely the Di…

quant-ph2018★ 8 cited

Spin squeezing in symmetric multiqubit states with two distinct Majorana spinors

K. S. Akhilesh, B. G. Divyamani, Shenoy Sudha +2

Majorana geometric representation of pure N-qubit states obeying exchange symmetry is em- ployed to explore spin squeezing properties in the family of states with two distinct spin…

quant-ph2000★ 6 cited

Spin squeezing of mixed systems

K. S. Mallesh, Swarnamala Sirsi, Mahmoud A. A. Sbaih +2

The notion of spin squeezing has been discussed in this paper using the density matrix formalism. Extending the definition of squeezing for pure states given by Kitagawa and Ueda i…

quant-ph1996★ 104 cited

A generalized Pancharatnam geometric phase formula for three level systems

Arvind, K. S. Mallesh, N. Mukunda

We describe a generalisation of the well known Pancharatnam geometric phase formula for two level systems, to evolution of a three-level system along a geodesic triangle in state s…