140 Unified Geometric Axiom of Rectilinear and Circulating Flow

Bosley Zhang
Join to follow...
Follow/Unfollow Writer: Bosley Zhang
By following, you’ll receive notifications when this author publishes new articles.
Don't wait! Sign up to follow this writer.
WriterShelf is a privacy-oriented writing platform. Unleash the power of your voice. It's free!
Sign up. Join WriterShelf now! Already a member. Login to WriterShelf.
28   0  
·
2026/04/28
·
1 mins read


Unified Geometric Axiom of Rectilinear and Circulating Flow

Axiomatic Statement

Unified Flow Axiom: For any steady or asymptotically stable flow, its trajectory satisfies the following in a local coordinate system:

(i) Normal Boundedness – Displacements and velocity components deviating from the mainstream direction are always bounded by a finite constant.

(ii) Tangential Convergence – The projection of velocity along the mainstream direction, or the path length, tends to converge smoothly (no infinite oscillations or blowup occur).

This axiom does not distinguish between rectilinear flow and circulating flow; it only constrains the geometric structure of the flow.


WriterShelf™ is a unique multiple pen name blogging and forum platform. Protect relationships and your privacy. Take your writing in new directions. ** Join WriterShelf**
WriterShelf™ is an open writing platform. The views, information and opinions in this article are those of the author.


Article info

This article is part of:
分類於:
日期:
創作於:2026/04/28,最後更新於:2026/04/28。
合計:91字


Share this article:
About the Author

I love science as much as art, logic as deeply as emotion.

I write the softest human stories beneath the hardest sci-fi.

May words bridge us to kindred spirits across the world.




Join the discussion now!
Don't wait! Sign up to join the discussion.
WriterShelf is a privacy-oriented writing platform. Unleash the power of your voice. It's free!
Sign up. Join WriterShelf now! Already a member. Login to WriterShelf.