Hiegher dimensional Mathematics.

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SUMMARY

The discussion centers on higher-dimensional mathematics, specifically the application of Maxwell's equations in four dimensions, as opposed to the traditional three dimensions. The participant expresses confusion regarding the concepts presented in the literature and seeks clarification. John A. Wheeler's works are recommended as valuable resources for understanding these advanced mathematical arguments.

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  • Understanding of Maxwell's equations
  • Familiarity with basic concepts of higher-dimensional geometry
  • Knowledge of mathematical notation and terminology
  • Exposure to theoretical physics principles
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  • Research John A. Wheeler's contributions to higher-dimensional mathematics
  • Study the implications of Maxwell's equations in four-dimensional space
  • Explore resources on higher-dimensional geometry and its applications
  • Learn about the mathematical frameworks used in theoretical physics
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This discussion is beneficial for students of mathematics, physicists interested in theoretical concepts, and anyone seeking to deepen their understanding of advanced mathematical frameworks in higher dimensions.

aekanshchumber
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Heigher dimensional Mathematics.

Hello,
Recently, i was reading a book and a new topic i was introdused to was Mathemaics of heigher dimensions (i don't know what exactly it is called it was written same). I n it the maxwell's equations were solved in 4-dimensions rather than the usuall 3-dimensions and more problems were treated it.
Also some equations were solved using it but i couldn't understand even a word of it. I'd like if anyone please tell or explain this topic to me.

Thanks
 
Last edited:
Mathematics news on Phys.org
If you can find certain of John A. Wheeler's books, you will probably see the point of some of the 4-dimensional arguments.
 

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