activity
20152021
most citedAsymptotic properties of entanglement polytopes for large number of qubits

21 citations · 21 across the 2 of their papers we have counts for

collaborators

9 papers

cond-mat.quant-gas2021

Repulsively diverging gradient of the density functional in the Reduced Density Matrix Functional Theory

Tomasz Maciążek

The Reduced Density Matrix Functional Theory (RDMFT) is a remarkable tool for studying properties of ground states of strongly interacting quantum many body systems. As it gives ac…

quant-ph2020

Designing locally maximally entangled quantum states with arbitrary local symmetries

Oskar Słowik, Adam Sawicki, Tomasz Maciążek

One of the key ingredients of many LOCC protocols in quantum information is a multiparticle (locally) maximally entangled quantum state, aka a critical state, that possesses local…

quant-ph2020

Universal properties of anyon braiding on one-dimensional wire networks

Tomasz Maciążek, Byung Hee An

We demonstrate that anyons on wire networks have fundamentally different braiding properties than anyons in 2D. Our analysis reveals an unexpectedly wide variety of possible non-ab…

quant-ph2019

Implications of pinned occupation numbers for natural orbital expansions. II: Rigorous derivation and extension to non-fermionic systems

Tomasz Maciążek, Adam Sawicki, David Gross +2

We have explained and comprehensively illustrated in Part I that the generalized Pauli constraints suggest a natural extension of the concept of active spaces. In the present Part…

quant-ph2019

Implications of pinned occupation numbers for natural orbital expansions. I: Generalizing the concept of active spaces

Christian Schilling, Carlos L. Benavides-Riveros, Alexandre Lopes +2

The concept of active spaces simplifies the description of interacting quantum many-body systems by restricting to a neighbourhood of active orbitals around the Fermi level. The re…

math-ph2018

Non-abelian Quantum Statistics on Graphs

Tomasz Maciążek, Adam Sawicki

We show that non-abelian quantum statistics can be studied using certain topological invariants which are the homology groups of configuration spaces. In particular, we formulate a…