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Geometry: from Isometries to Special Relativity  무료배송

 
지은이 : Nam-Hoon Lee
출판사 : Springer-Verlag
판수 : 1st(2020)
페이지수 : 258
ISBN : 9783030421007
예상출고일 : 입금확인후 2일 이내
주문수량 :
도서가격 : 69,000원 ( 무료배송 )
적립금 : 2,070 Point
     

 
This textbook offers a geometric perspective on special relativity, bridging Euclidean space, hyperbolic space, and Einstein뭩 spacetime in one accessible, self-contained volume. Using tools tailored to undergraduates, the author explores Euclidean and non-Euclidean geometries, gradually building from intuitive to abstract spaces. By the end, readers will have encountered a range of topics, from isometries to the Lorentz뻄inkowski plane, building an understanding of how geometry can be used to model special relativity.
Beginning with intuitive spaces, such as the Euclidean plane and the sphere, a structure theorem for isometries is introduced that serves as a foundation for increasingly sophisticated topics, such as the hyperbolic plane and the Lorentz뻄inkowski plane. By gradually introducing tools throughout, the author offers readers an accessible pathway to visualizing increasingly abstract geometric concepts. Numerous exercises are also included with selected solutions provided.

Geometry: from Isometries to Special Relativity offers a unique approach to non-Euclidean geometries, culminating in a mathematical model for special relativity. The focus on isometries offers undergraduates an accessible progression from the intuitive to abstract; instructors will appreciate the complete instructor solutions manual available online. A background in elementary calculus is assumed.
Nam-Hoon Lee
received his Ph.D. in mathematics from the University of Michigan in Ann Arbor after studying physics at Seoul National University as an undergraduate. His research interests include algebraic geometry, differential geometry, and the theory of relativity. He is now Professor of Mathematics Education at Hongik University in Seoul, South Korea.
1. Euclidean Plane
2. Sphere
3. Stereographic Projection and Inversions
4. Hyperbolic Plane.
5. Lorentz-Minkowski Plane
6. Geometry of Special Relativity
Answers to Selected Exercises
Index.
Introduction to Partial Di...
-Zachmanoglou-
 
 
Real Analysis Modern Techn...
-Folland-
 
 
A First Course in Abstract...
-John B. Fraleigh-
 
 
   
 
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