Truncated Octahedron formulas -- How to publish an article?

In summary, the conversation is about the suggestion of publishing an article on the subject of truncated octahedron formulas. One person has found some content on the topic, but suggests doing a more comprehensive study. It is proposed to write a non-refereed, general interest article for Physics Forums Insights. The person agrees and mentions sharing content about other geometric objects once they have proof of their work. The conversation ends with some basic questions about the motivation for publishing and the intended audience.
  • #1
JohnPython
6
0
TL;DR Summary: Suggestions for the publication of an article

Hello everyone, I was reviewing and I can't find much content on truncated octahedron formulas, can it be useful to publish an article in a magazine on the subject?. Thank you.
 
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  • #3
Lnewqban said:
Did you find this article?:

https://en.m.wikipedia.org/wiki/Truncated_tetrahedron
Yes, I have found several contents, but I mean doing a more complete study, with demonstrations and that works for any truncated octahedron and not with a specific measure.
 
  • #5
Choppy said:
Assuming you're talking about a non-refereed, general interest article, would you consider writing something for Physics Forums Insights?
https://www.physicsforums.com/insights/
Sure, possibly I can share content about other geometric objects, as soon as I have proof of the work. Thank you
 
  • #6
Let's start with a few basic questions:
  1. Why do you want to publish this?
  2. Who is your intended audience?
  3. What reading have you done to ensure this is new and correct?
 

Related to Truncated Octahedron formulas -- How to publish an article?

What is a truncated octahedron, and why is it significant in scientific research?

A truncated octahedron is a polyhedron obtained by truncating (cutting off) the vertices of an octahedron. It has 8 regular hexagonal faces and 6 square faces, making it a versatile shape in geometry and materials science. Its significance lies in its unique properties, such as high symmetry and efficient space-filling capabilities, which are useful in fields like crystallography, chemistry, and architecture.

What are the key mathematical formulas associated with a truncated octahedron?

The key formulas for a truncated octahedron include its surface area and volume. The surface area (A) can be calculated using the formula A = 6 * (sqrt(3) * a^2) + 6 * (a^2), where 'a' is the edge length. The volume (V) is given by V = (8 * sqrt(2) * a^3) / 3. These formulas are essential for understanding the geometric and physical properties of the shape.

How do I structure my article on truncated octahedron formulas for publication?

To structure your article effectively, start with an abstract summarizing your research. Follow with an introduction that provides background information and the significance of the truncated octahedron. Then, present the mathematical derivations and formulas in a detailed methodology section. Include results and discussions to interpret your findings, and conclude with a summary and potential applications. Ensure you cite relevant literature and provide a comprehensive references section.

Which journals are suitable for publishing an article on truncated octahedron formulas?

Suitable journals for publishing an article on truncated octahedron formulas include those focused on geometry, mathematical research, and applied sciences. Examples include "Journal of Geometry," "Discrete Mathematics," "Mathematical Reviews," and "Journal of Applied Mathematics." It's important to review the journal's scope and submission guidelines to ensure a good fit for your article.

What are the common steps involved in the peer-review process for scientific articles?

The peer-review process typically involves several steps: submission of your manuscript to a journal, initial editorial assessment, assignment of peer reviewers, review and feedback from reviewers, revisions based on feedback, and final editorial decision. This process ensures the quality and validity of scientific research before publication. It's important to respond constructively to reviewers' comments and make necessary revisions to improve your article.

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