Skip to content
VuFind
  • Login
    • English
    • Deutsch
    • Español
    • Français
    • Italiano
    • 日本語
    • Nederlands
    • Português
    • Português (Brasil)
    • 中文(简体)
    • 中文(繁體)
    • Türkçe
    • עברית
    • Gaeilge
    • Cymraeg
    • Ελληνικά
    • Català
    • Euskara
    • Русский
    • Čeština
    • Suomi
    • Svenska
    • polski
    • Dansk
    • slovenščina
    • اللغة العربية
    • বাংলা
    • Galego
    • Tiếng Việt
    • Hrvatski
    • हिंदी
    • Հայերէն
    • Українська
    • Sámegiella
    • Монгол
    • Māori
Advanced
  • Cite this
  • Text this
  • Email this
  • Print
  • Export Record
    • Export to RefWorks
    • Export to EndNoteWeb
    • Export to EndNote
  • Save to List
  • Permanent link
Cover Image

Saved in:
Bibliographic Details
Main Author: MAILLOT, François
Format: Recurso digital
Language:
Published: Zenodo 2026
Subjects:
finite-scale geometry, curvature reconstruction, sectional curvature, Riemann tensor, Regge calculus, numerical relativity, discrete geometry, general relativity, finite-resolution observables
géométrie à échelle finie, reconstruction de courbure, courbure sectionnelle, tenseur de Riemann, calcul de Regge, relativité numérique, géométrie discrète, relativité générale, observables à résolution finie
Online Access:https://doi.org/10.5281/zenodo.19739460
Tags: Add Tag
No Tags, Be the first to tag this record!
  • Holdings
  • Description
  • Table of Contents
  • Comments
  • Similar Items
  • Staff View

Internet

https://doi.org/10.5281/zenodo.19739460

Similar Items

  • A Direct Empirical Test of the Curvature Texture Index in Quantum Fractal Geometry: Evidence from Supermassive Black Hole Scaling Relations
    by: Portelli, Christopher
    Published: (2026)
  • Einstein equations for tetrad fields
    by: H. Torres-Silva
    Published: (2008)
  • GR--CS III: Finite Curvature and the Stopped--Clock Horizon
    by: Wolford, Charles
    Published: (2025)
  • Deriving Einstein's Field Equations from Loop Quantum Gravity Theory
    by: ZHOU, changzheng, et al.
    Published: (2025)
  • ACORN Volume 7: From h to c - How Geometry Creates Matter, Motion, and Time: Completion of the Geometric Program: Closure as the Foundational Condition of Physical Law
    by: Morrow, Robert T, et al.
    Published: (2026)

Search Options

  • Search History
  • Advanced Search

Find More

  • Browse the Catalog
  • Browse Alphabetically
  • Explore Channels
  • Course Reserves
  • New Items

Need Help?

  • Search Tips
  • Ask a Librarian
  • FAQs