In the last two decades, network science has blossomed and influenced various fields, such
as statistical physics, computer science, biology and sociology, from the perspective of the …

Concentrated single phase solid solutions, including medium-and high-entropy alloys,
represent a new class of materials that have recently attracted significant interest due to …

We define dynamical universality classes for many-body systems whose unitary evolution is
punctuated by projective measurements. In cases where such measurements occur …

Fractals—objects with noninteger dimensions—occur in manifold settings and length scales
in nature. In this work, we identify an emergent dynamical fractal in a disorder-free …

Entanglement transitions in quantum dynamics present a novel class of phase transitions in
nonequilibrium systems. When a many-body quantum system undergoes unitary evolution …

The simplest topologically ordered phase in 2+ 1 D is the deconfined phase of Z 2 gauge
theory (realized in the toric code, for example). This phase permits a duality that exchanges …

This work is devoted to the fractal features of Bernoulli percolation in different space
dimensions. The focus is made on the fractal attributes associated with the connectivity …

Diffusion and mass transport are basic properties that control materials performance, such
as phase stability, solute decomposition and radiation tolerance. While understanding …

We develop an architecture for measurement-based quantum computing using photonic
quantum emitters. The architecture exploits spin-photon entanglement as resource states …

In this paper we report a new fundamental understanding of chemically-biased diffusion in
Ni–Fe random alloys that is tuned/controlled by the intrinsic quantifiable chemical …