Results 211 to 220 of about 1,059,681 (321)
Evaluation of data driven low-rank matrix factorization for accelerated solutions of the Vlasov equation. [PDF]
Jonnalagadda B, Becker S.
europepmc +1 more source
Statistical disaggregation—A Monte Carlo approach for imputation under constraints
Abstract Equality‐constrained models naturally arise in problems in which the measurements are taken at different levels of resolution. The challenge in this setting is that the models usually induce a joint distribution which is intractable. Resorting to instead sampling from the joint distribution by means of a Monte Carlo approach is also ...
Shenggang Hu+5 more
wiley +1 more source
Efficient Low-Scaling Calculation of THC-SOS-LR-CC2 and THC-SOS-ADC(2) Excitation Energies Through Density-Based Integral-Direct Tensor Hypercontraction. [PDF]
Sacchetta F+3 more
europepmc +1 more source
Higher Polynomial Identities for Mutations of Associative Algebras. [PDF]
Bremner MR, Brox J, Sánchez-Ortega J.
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Analysis of density matrix embedding theory around the non‐interacting limit
Abstract This article provides the first mathematical analysis of the Density Matrix Embedding Theory (DMET) method. We prove that, under certain assumptions, (i) the exact ground‐state density matrix is a fixed‐point of the DMET map for non‐interacting systems, (ii) there exists a unique physical solution in the weakly‐interacting regime, and (iii ...
Eric Cancès+4 more
wiley +1 more source
Ruijsenaars wavefunctions as modular group matrix coefficients. [PDF]
Di Francesco P+4 more
europepmc +1 more source
ABSTRACT Menstrual‐related migraine (MRM) is a neurovascular disorder associated with decreased sex hormone levels. The menstrual cycle influences both cerebrovascular function and functional brain connectivity, with accumulating evidence linking migraine to altered connectivity, particularly in the insula.
Xinyu Li+7 more
wiley +1 more source
Jean-Marie Souriau's Symplectic Foliation Model of Sadi Carnot's Thermodynamics. [PDF]
Barbaresco F.
europepmc +1 more source
Periodic Orbits of MAX and MIN Multistate Networks
ABSTRACT This work presents a generalization of Boolean networks to multistate networks over a complement‐closed set 𝒞, which can be finite or infinite. Specifically, we focus on MAX (and MIN) multistate networks, whose dynamics are governed by global arbitrary 𝒞‐maxterm (or 𝒞‐minterm) functions, which extend the well‐known maxterm (or minterm) Boolean
Juan A. Aledo+3 more
wiley +1 more source