In this paper, we study the nature of entanglement in quantum Grover's and Shor's
algorithms. So far, the authors who have been interested in this problem have approached …

We present a fine-structure entanglement classification under stochastic local operation and
classical communication (SLOCC) for multiqubit pure states. To this end, we employ specific …

To characterize entanglement of tripartite C d⊗ C d⊗ C d systems, we employ algebraic-
geometric tools that are invariants under stochastic local operation and classical …

In this paper we investigate the entanglement nature of quantum states generated by
Grover's search algorithm by means of algebraic geometry. More precisely we establish a …

We investigate the geometry of the four qubit systems by means of algebraic geometry and
invariant theory, which allows us to interpret certain entangled states as algebraic varieties …

Entanglement polytopes have been recently proposed as a way of witnessing the stochastic
local operations and classical communication (SLOCC) multipartite entanglement classes …

The dependence of the (quasi-) saturation of the generalized Pauli constraints on the pair
potential is studied for ground states of few-fermion systems. For this, we consider spinless …

We review a geometric approach to classification and examination of quantum correlations
in composite systems. Since quantum information tasks are usually achieved by …

In this review paper I present two geometric constructions of distinguished nature, one is
over the field of complex numbers ℂ C and the other one is over the two elements field 𝔽 2 F …

Quantum Entanglement is one of the key manifestations of quantum mechanics that
separate the quantum realm from the classical one. Characterization of entanglement as a …