Attenuated adenosine mediated immune-dampening increases natural killer cell activity in early age-related macular degeneration

Chaperone-mediated autophagy substrates bind to lid domain of Hsc70: Exploration using integrated approach

Liquid-solid coexistence at single fibril resolution during tau condensate ageing

Succinate dehydrogenase activity supports de novo purine synthesis

A Deadly Equation: The Global Toll of US TB Funding Cuts

The N-terminal Segment of the Human ANKZF1 negatively regulates its internal mitochondrial targeting signal to prevent its mitochondrial localization

Rapid High-Resolution Analysis of Polysaccharide-Lignin Interactions via Proton-Detected Solid-State NMR with Application to Eucalyptus and Spruce

Eukaryotes evade information storage-replication rate trade-off with endosymbiont assistance leading to larger genomes

panomiX: Investigating Mechanisms Of Trait Emergence Through Multi-Omics Data Integration

Complexity for one-dimensional discrete time quantum walk circuits

We compute the complexity for the mixed state density operator derived from aone-dimensional discrete-time quantum walk (DTQW). The complexity is computedusing a two-qubit quantum circuit obtained from canonically purifying the mixedstate. We demonstrate that the Nielson complexity for the unitary evolutionoscillates around a mean circuit depth of $k$. Further, the complexity of thestep-wise evolution operator grows cumulatively and linearly with the steps.From a quantum circuit perspective, this implies a succession of circuits of(near) constant depth to be applied to reach the final state.