Results 261 to 270 of about 188,507 (311)
Nonhuman situational enmeshments—How participants build temporal infrastructures for ChatGPT
Abstract This paper investigates how participants recruit Large Language Models (LLMs) like ChatGPT as interactional co‐participants depending on their temporal enmeshment within an interactional flow. Using Charles Goodwin's co‐operative action framework, we analyze video data of human–AI interaction to trace the temporal structures established by ...
Nils Klowait, Maria Erofeeva
wiley +1 more source
Getting the Manifold Right: The Crucial Role of Orbital Resolution in DFT+U for Mixed d-f Electron Compounds. [PDF]
Warda K +4 more
europepmc +1 more source
PARITY PRESERVATION FOR K-TYPES IN AN IRREDUCIBLE REPRESENTATION [PDF]
Xiang Ning Fan
openalex
What If Each Voxel Were Measured With a Different Diffusion Protocol?
ABSTRACT Purpose Expansion of diffusion MRI (dMRI) both into the realm of strong gradients and into accessible imaging with portable low‐field devices brings about the challenge of gradient nonlinearities. Spatial variations of the diffusion gradients make diffusion weightings and directions non‐uniform across the field of view, and deform perfect ...
Santiago Coelho +7 more
wiley +1 more source
Friedel oscillations and chiral superconductivity in monolayer NbSe<sub>2</sub>. [PDF]
Siegl J +7 more
europepmc +1 more source
ABSTRACT Prompted by a nursing case study that occurred in 2022, this paper joins the perspectives of a nurse practitioner and cross‐cultural medical ethics professor to consider who can ask a question in the healthcare system, what questions can be heard, and how to develop pluralistic care models—beyond relativism and imperialism—that solicit more ...
Brianne Donaldson
wiley +1 more source
Correction: Shahbazi et al. Effective Low-Energy Hamiltonians and Unconventional Landau-Level Spectrum of Monolayer C<sub>3</sub>N. <i>Nanomaterials</i><b>2022</b>, <i>12</i>, 4375. [PDF]
Shahbazi M +4 more
europepmc +1 more source
Some bounds related to the 2‐adic Littlewood conjecture
Abstract For every irrational real α$\alpha$, let M(α)=supn⩾1an(α)$M(\alpha) = \sup _{n\geqslant 1} a_n(\alpha)$ denote the largest partial quotient in its continued fraction expansion (or ∞$\infty$, if unbounded). The 2‐adic Littlewood conjecture (2LC) can be stated as follows: There exists no irrational α$\alpha$ such that M(2kα)$M(2^k \alpha)$ is ...
Dinis Vitorino, Ingrid Vukusic
wiley +1 more source

