Results 11 to 20 of about 78 (74)
Ab initio artificial intelligence: Future research of Materials Genome Initiative
As the field of materials discovery evolves, a shift from traditional trial‐and‐error methods to data‐driven and AI‐driven approaches is gradually taking precedence. This perspective introduces the emerging research field of ab initio AI, which utilizes AI techniques to improve ab initio computational methods.
He Li, Yong Xu, Wenhui Duan
wiley +1 more source
An identity in the Bethe subalgebra of C[Sn]$\mathbb {C}[\mathfrak {S}_n]$
Abstract As part of the proof of the Bethe ansatz conjecture for the Gaudin model for gln$\mathfrak {gl}_n$, Mukhin, Tarasov, and Varchenko described a correspondence between inverse Wronskians of polynomials and eigenspaces of the Gaudin Hamiltonians. Notably, this correspondence afforded the first proof of the Shapiro–Shapiro conjecture.
Kevin Purbhoo
wiley +1 more source
Harnessing the Quantum Behavior of Spins on Surfaces
By incorporating electron spin resonance capability in spin‐polarized scanning tunneling microscopy, quantum states of individual spins on surfaces can be initialized, controlled, and read out. Individual spins and artificial spin structures built atom‐by‐atom provide new platforms for sensing magnetic interactions, performing quantum operations, and ...
Yi Chen +2 more
wiley +1 more source
The subsystem quantum chemistry program Serenity
Exploiting the subsystem structure of molecules and molecular aggregates is at the heart of the SERENITY program. The new version of this code features highly efficient modules for coupled response properties of aggregates, but also projection‐based DLPNO‐CC‐in‐DFT embedding and several other features optimized for subsystem quantum chemistry ...
Niklas Niemeyer +10 more
wiley +1 more source
Spectral Determinant of the Two‐Photon Quantum Rabi Model
The determination of the exact spectrum of quantum systems with a single continuous degree of freedom is only possible in very few cases, because polynomial ansatz functions do not exist. Here it is demonstrated that the Bargmann Hilbert space allows the computation of the spectral determinant of the quantum Rabi model with non‐linear (two‐photon ...
Daniel Braak
wiley +1 more source
Spin‐s$s$ U(1)$U(1)$‐Eigenstate Preparation
A Gray code for bounded integer compositions, together with Gray gates (shown below), are used to prepare general U(1)‐eigenstates of a spin‐s chain. ABSTRACT We formulate a deterministic algorithm for preparing a general U(1)$U(1)$‐eigenstate of a spin‐s$s$ chain of length n$n$. These states consist of linear combinations of computational basis states
Nabi Zare Harofteh, Rafael I. Nepomechie
wiley +1 more source
On the Replica Symmetric Solution in General Diluted Spin Glasses
ABSTRACT We present a unifying approach to studying the replica symmetric solution in general diluted spin glass models on random p$$ p $$‐uniform hypergraphs with sparsity parameter α$$ \alpha $$. Our result shows that there exist two key regimes in which the model exhibits replica symmetry and the free energy can be explicitly represented as the ...
Ratul Biswas, Wei‐Kuo Chen, Arnab Sen
wiley +1 more source
Witnessing Entanglement and Quantum Correlations in Condensed Matter: A Review
Detection and certification of entanglement and quantum correlations in materials is of fundamental and far‐reaching importance for both basic science and identification of systems suitable for novel technologies. This review article comprehensively covers witnesses suitable to condensed matter, their derivations and experimental applications.
Pontus Laurell +3 more
wiley +1 more source
Spin‐s$s$ Dicke States and Their Preparation
Dicke states are completely symmetric multi‐qubit states, which have many applications in quantum information and quantum computing. This work introduces higher‐spin generalizations of Dicke states, and formulates an efficient quantum circuit for preparing them on a quantum computer. The complete circuit diagram for the spin‐1 Dicke state |D2,2(1)⟩=16(|
Rafael I. Nepomechie +2 more
wiley +1 more source
Attainable bounds for algebraic connectivity and maximally connected regular graphs
Abstract We derive attainable upper bounds on the algebraic connectivity (spectral gap) of a regular graph in terms of its diameter and girth. This bound agrees with the well‐known Alon–Boppana–Friedman bound for graphs of even diameter, but is an improvement for graphs of odd diameter. For the girth bound, we show that only Moore graphs can attain it,
Geoffrey Exoo +3 more
wiley +1 more source

