학부생을 위한 읽기 목록

• Men of mathematics
  
  • E.T.Bell
• Development of mathematics in the 19th century
  
  • Felix Klein
  • Math Sci Press, 1979
• Felix Klein and his Erlanger Programm
  
  • D. Trkovsk´a
• Klein, Lie, and the “Erlanger programm”
  
  • David E. Rowe
    
• Part I. Topology and Abstract Algebra as Two Roads of Mathematical Comprehension
  
  • Hermann Weyl
  • The American Mathematical Monthly, Vol. 102, No. 5 (May, 1995), pp. 453-460
• Part II. Topology and Abstract Algebra as Two Roads of Mathematical Comprehension
  
  • Hermann Weyl
  • The American Mathematical Monthly, Vol. 102, No. 7 (Aug. - Sep., 1995), pp. 646-651
• Mathematics in the 20th Century
  
  • Michael Atiyah
  • The American Mathematical Monthly, Vol. 108, No. 7 (Aug. - Sep., 2001), pp. 654-666
• A Half-Century of Mathematics
  
  • Hermann Weyl
  • The American Mathematical Monthly, Vol. 58, No. 8 (Oct., 1951), pp. 523-553
• The Future of Mathematics
  
  • Andre Weil
  • The American Mathematical Monthly, Vol. 57, No. 5 (May, 1950), pp. 295-306
• Missed opportunities
  
  • Freeman J. Dyson
  • Bull. Amer. Math. Soc. Volume 78, Number 5 (1972), 635-652.
• Geometry between the Devil and the Deep Sea
  
  • Hans Freudenthal   
  • Educational Studies in Mathematics, Vol. 3, No. 3/4, Lectures of the Comprehensive School Mathematics Project (CSMP). Conference on the Teaching of Geometry (Jun., 1971), pp. 413-435
• Historical Ramblings in Algebraic Geometry and Related Algebra
  
  • Shreeram S. Abhyankar
  • The American Mathematical Monthly, Vol. 83, No. 6 (Jun. - Jul., 1976), pp. 409-448
• Mathematical Building Blocks
  
  • I. Kleiner and A. Shenitzer
  • Mathematics Magazine, Vol. 66, No. 1 (Feb., 1993), pp. 3-13
• What is a Sheaf?
  
  • J. Arthur Seebach, Jr., Linda A. Seebach and Lynn A. Steen
  • The American Mathematical Monthly, Vol. 77, No. 7 (Aug. - Sep., 1970), pp. 681-703
• From Triangles to Manifolds
  
  • Shing-Shen Chern
  • The American Mathematical Monthly, Vol. 86, No. 5 (May, 1979), pp. 339-349
• What Is Geometry?
  
  • Shiing-Shen Chern
  • The American Mathematical Monthly, Vol. 97, No. 8, Special Geometry Issue (Oct., 1990), pp. 679-686
• What Is Geometry? The 1982 Presidential Address
  
  • Michael Atiyah
  • The Mathematical Gazette, Vol. 66, No. 437 (Oct., 1982), pp. 179-184
• The Universal Domination of Geometry
  
  • J. Dieudonne
  • The Two-Year College Mathematics Journal, Vol. 12, No. 4 (Sep., 1981), pp. 227-231
• What is a Reciprocity Law?
  
  • B. F. Wyman
  • The American Mathematical Monthly, Vol. 79, No. 6 (Jun. - Jul., 1972), pp. 571-586
• Very Basic Lie Theory
  
  • Roger Howe
    
  • The American Mathematical Monthly, Vol. 90, No. 9 (Nov., 1983), pp. 600-623
    
• Number Theory as Gadfly
  
  • B. Mazur
  • The American Mathematical Monthly, Vol. 98, No. 7 (Aug. - Sep., 1991), pp. 593-610
• Exceptional Objects
  
  • John Stillwell
  • The American Mathematical Monthly, Vol. 105, No. 9 (Nov., 1998), pp. 850-858
• The Role of Paradoxes in the Evolution of Mathematics
  # I. Kleiner and N. Movshovitz-Hadar
  # The American Mathematical Monthly, Vol. 101, No. 10 (Dec., 1994), pp. 963-974

 

• Directed Reading Program in Mathematics (Rutgers)
  
  • 프로그램 안내 : http://www.math.rutgers.edu/undergrad/Activities/drp/index.html
    
  • 샘플 프로젝트 목록 : http://www.math.rutgers.edu/undergrad/Activities/drp/samples.html
     
    
• A Required Reading Program for Mathematics Majors.
  
  • Brabenec, Robert L. , The American Mathematical Monthly. 94(4) (1987): 366-368
    
• Another Required Reading Program for Mathematics Majors
  
  • James C. Reber, The American Mathematical Monthly, Vol. 95, No. 9 (Nov., 1988), pp. 867-868
    
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