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Quaternions and applications

Description
Creator: 

Holmes, Tim

Responsibility: 
Tim Holmes
Start Date: 
1996
End Date: 
1996
Date Range: 
1996 May 31
Physical Description: 

2.74 MB of textual records (PDF)

Notes: 

Audience: Undergraduate. -- Dissertation: Thesis (B. A.). -- Algoma University, 1996. -- Submitted in partial fulfillment of course requirements for PHYS 4115. -- Includes figures and tables. -- Contents: Thesis.

Bibliographic Information
Publication: 
Sault Ste. Marie, Ont.:
Standard No: 
OSTMA-PHYS-Holmes-Tim-19960531
Physical Location
rec_shelfloc: 
2013-064-001
Repository: 
Algoma University Archive
Container Number: 
001
Conservation
Historical Context: 

In 1805 a truly remarkable mathematician was born in Dublin, Ireland. This man eventually became one of the most influential mathematicians of the 19th century. He was Sir William Hamilton. This childhood prodigy would have a profound influence on many fields of mathematics and physical sciences. In this paper his greatest legacy is going to be explored: that of quaternions. Hamilton believed that his invention of the quaternion; a hypercomplex set of numbers representing space-time; held the key to the future of mathematical physics. Although Hamilton's belief in his invention never wavered, it was not until the middle of this century that his achievement was recognized as having true merit, with the advent of quantum mechanics and special relativity. Although quaternions hasn't and probably never will become the predominant mathematical method of physics; his early work and the invention of quaternions influenced and fostered the modern vectorial calculus we use today. In these and many other fields Hamilton's works still influence today and most certainly will into the next century.

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