Synapse
⌘+K
Synapse
PulseExploreJournal ClubResearchersJournals
Instagram
HomeJournal ClubExplore
July 13, 2026Open Access

Fundamental Dynamic Structures I: Pre-Geometric Probability Oscillators and the Two- Flow Network Dynamics

View Full Paper
Ask AI
Bookmark
Share

Authors

ESEvgeny Sametskiy

Discussion

Loading...

Member takes

Overview

Mathematical framework develops physical structures from probability oscillators, indicating emergent dynamics.

Key Points

  • To formalize the Fundamental Dynamic Structures framework, linking probability oscillators to physical systems.
  • Defined a mathematical structure using decorated graphs to represent physical states.
  • Developed energy functional and defined flows under pre-geometric assumptions.
  • Explored coarse-graining conditions leading to Madelung quantum hydrodynamics.
  • Proved the existence of symplectic and dissipative flows in a network context.
  • Demonstrated potential emergence maps for time and geometry, supporting relational structures.
  • Classified theoretical claims regarding definitions, theorems, and assumptions.

Cite This Study

Evgeny Sametskiy (2026) studied this question.

synapsesocial.com/papers/6a5482a4475c38bf615a5df0https://doi.org/10.5281/zenodo.21303748
View Full Paper
Ask AI
Bookmark
Share

Also Consider

Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context:

  1. 1Fundamental Dynamic Structures: Quantum Hydrodynamics, Matter Selection, and Emergent Relativistic Kinematics from a Synchronizing Network of Probability Oscillators2026
  2. 2Fundamental Dynamic Structures III: The Dissipative Sector — Synchronization, Defect Clocks, and the Arrow of Time2026
  3. 3Lifted Logarithmic Wasserstein Dynamics I: Exact Counting Mobilities and Microscopic Origins of the FDS Two-Flow Structure2026
  4. 4Lifted Logarithmic Wasserstein Dynamics I: Exact Counting Mobilities and Microscopic Origins of the FDS Two-Flow Structure2026 · 2 citations
  5. 5Fundamental Dynamic Structures: Quantum Hydrodynamics, Matter Selection, and Emergent Relativity from a Synchronizing Network of Probability Oscillators2026