User:Richard Pinch/References

• Iain T. Adamson (1972). Elementary rings and modules. Oliver and Boyd. ISBN 0-05-002192-3. 
• Iain T. Adamson (1982). An Introduction to Field Theory, 2nd ed. Cambridge University Press. ISBN 0-512-24388-2. 
• Alperin, J.L.; Rowen B. Bell (1995). Groups and Representations. Springer-Verlag. ISBN 0-387-94526-1. 
• Tom M. Apostol (1976). Introduction to Analytic Number Theory. Springer-Verlag. ISBN 0-387-90163-9. 
• Tom M. Apostol (1974). Mathematical Analysis, 2nd ed. Addison-Wesley. 
• Emil Artin; John Tate (1967). Class field theory. W.A. Benjamin. ISBN 0-8053-0291-3. 
• Alan F. Beardon (1979). Complex Analysis. John Wiley. ISBN 0-471-99672-6. 
• M.J. Bertin; A. Decomps-Guilloux, M. Grandet-Hugot, M. Pathiaux-Delefosse, J.P. Schreiber (1992). Pisot and Salem Numbers. Birkhäuser. ISBN 3764326484. 
• Peter Borwein (2002). Computational Excursions in Analysis and Number Theory. Springer-Verlag. ISBN 0-387-95444-9. 
• Duncan Buell (1989). Binary quadratic forms: classical theory and modern computations. Springer-Verlag. ISBN 0-387-97037-1. 
• J.C. Burkill (1962). A first course in Mathematical Analysis. Cambridge University Press. ISBN 0-521-29468-1. 
• J.W.S. Cassels (1957). An introduction to Diophantine approximation. Cambridge University Press. 
• Alina Carmen Cojocaru; M. Ram Murty. An introduction to sieve methods and their applications. Cambridge University Press. ISBN 0-521-61275-6. 
• Cornell, Gary; Silverman, Joseph H. (1986). Arithmetic geometry. New York: Springer-Verlag. ISBN 0387963111. 
• Richard E. Crandall; Carl Pomerance (2001). Prime Numbers: A Computational Perspective. Springer-Verlag. ISBN 0-387-94777-9. 
• Keith J. Devlin (1979). Fundamentals of Contemporary Set Theory. Springer-Verlag. ISBN 0-387-90441-7. 
• L. E. Dickson (1919, repr.1971). History of the Theory of Numbers I. Chelsea. ISBN 0-8284-0086-5. 
• Harold N. Edwards (1974). Riemann's Zeta Function. Academic Press. ISBN 0-12-232750-0. 
• Graham Everest; Alf van der Poorten, Igor Shparlinksi, Thomas Ward (2003). Recurrence sequences. American Mathematical Society. ISBN 0-8218-3387-1. 
• Wolfgang Franz (1967). General Topology. Harrap. 
• William Fulton (1974). Algebraic Curves. W.A. Benjamin. ISBN 0-8053-3081-4. 
• William Fulton; Joe Harris (1991). Representation theory: A first course. Springer-Verlag. ISBN 0-387-97495-4. 
• Greaves, George (2001). Sieves in number theory. Springer-Verlag. ISBN 3-540-41647-1. 
• Phillip A. Griffith (1970). Infinite Abelian group theory. University of Chicago Press. ISBN 0-226-30870-7. 
• P. Griffiths; J. Harris (1994). Principles of Algebraic Geometry. Wiley Interscience. ISBN 0-471-05059-8. 
• Richard K. Guy (2004). Unsolved Problems in Number Theory. Springer-Verlag. ISBN 0-387-20860-7. 
• H. Halberstam; H.E. Richert (1974). Sieve Methods. Academic Press. ISBN 0-12-318250-6. 
• Marshall Hall jr (1959). The theory of groups. New York: Macmillan. 
• Paul Halmos (1960). Naive set theory. Van Nostrand Reinhold. 
• G.H. Hardy; E. M. Wright (2008). An Introduction to the Theory of Numbers, 6th ed.. Oxford University Press. ISBN 0-19-921986-5. 
• B. Hartley; T.O. Hawkes (1970). Rings, modules and linear algebra. Chapman and Hall. ISBN 0-412-09810-5. 
• Robin Hartshorne (1977). Algebraic Geometry. ISBN 0-387-90244-9. 
• Dennis A. Hejhal; Joel Friedman, Martin C. Gutzwiller, Andrew M. Odlyzko (1999). Emerging Applications of Number Theory. Springer. ISBN 0387988246. 
• I.N. Herstein (1975). Topics in Algebra, 2nd ed. John Wiley and Sons. ISBN 0-471-02371-X. 
• Raymond Hill (1988). A First Course In Coding Theory. Oxford University Press. ISBN 0-19-853803-0. 
• Marc Hindry; Silverman, Joseph H. (2000). Diophantine geometry. Springer-Verlag. ISBN 0-387-98981-1. 
• John G. Hocking (1988), Topology, Dover Publications, ISBN 0-486-65676-4
• Christopher Hooley (1976). Applications of sieve methods to the theory of numbers. Cambridge University Press. ISBN 0-521-20915-3. 
• John M. Howie (1995). Fundamentals of Semigroup Theory. Oxford University Press. ISBN 0-19-851194-9. 
• James E. Humphreys (1972). Introduction to Lie algebras and representation theory. Springer-Verlag. ISBN 0-387-90052-7. 
• K. Ireland; M. Rosen (1993). A Classical Introduction to Modern Number Theory. New York, New York: Springer-Verlag. ISBN 0-387-97329-X. 
• Kenkichi Iwasawa (1986). Local Class Field Theory. Oxford University Press. ISBN 0195040309. 
• Gerald Janusz (1973). Algebraic Number Fields. Academic Press. ISBN 0-12-380520-4. 
• D. L. Johnson (1990). Presentations of groups. Cambridge University Press. ISBN 0-521-37203-8. 
• Irving Kaplansky (1972). Fields and rings, 2nd ed. University of Chicago Press. ISBN 0-226-42451-0. 
• L. Kuipers; H. Niederreiter (2006). Uniform Distribution of Sequences. Dover Publishing. ISBN 0-486-45019-8. 
• E. Landau (1927). Elementare Zahlentheorie. Leipzig, Germany: Hirzel. 
• Serge Lang (1993). Algebra, 3rd ed.. Addison-Wesley. ISBN 0-201-55540-9. 
• Serge Lang (1997). Survey of Diophantine geometry. Springer-Verlag. ISBN 3-540-61223-8. 
• Serge Lang (1978). Elliptic curves: Diophantine analysis. Springer-Verlag. ISBN 3-540-08489-4. 
• Serge Lang (1986). Algebraic number theory. Springer-Verlag. ISBN 0-387-94225-4. 
• J. Dennis Lawrence (1972). A catalog of special plane curves. Dover Publications. ISBN 0-486-60288-5. 
• William Judson LeVeque (1996). Fundamentals of Number Theory. Dover Publishing. ISBN 0486689069. 
• P.J. McCarthy (1991). Algebraic extensions of fields. Dover Publications. ISBN 0-486-66651-4. 
• I.G. Macdonald (1979). Symmetric Functions and Hall Polynomials. Oxford University Press. ISBN 0-19-853530-9. 
• F.J. MacWilliams; N.J.A. Sloane (1977). The Theory of Error-Correcting Codes. North-Holland. ISBN 0-444-85193-3. 
• Wilhelm Magnus; Abraham Karrass, Donald Solitar (1976). Combinatorial Group Theory, 2nd revised edition. Dover Publications. ISBN 0-486-63281-4. 
• Kurt Mahler (1981). p-adic Numbers and their Functions. Cambridge University Press. ISBN 0-521-23102-7. 
• Hugh L. Montgomery; Robert C. Vaughan (2007). Multiplicative number theory I. Classical theory. Cambridge University Press. ISBN 0-521-84903-9. 
• Thomas Muir (1960). A treatise on the theory of determinants. Dover Publications. 
• Shigeru Mukai; William Oxbury (translator) (2003). An Introduction to Invariants and Moduli. ISBN 0-521-80906-1. 
• W. Narkiewicz (1990). Elementary and analytic theory of algebraic numbers, 2nd ed. Springer-Verlag/Polish Scientific Publishers PWN. ISBN 3-540-51250-0. 
• Melvyn B. Nathanson (1996). Additive Number Theory: the Classical Bases. Springer-Verlag. ISBN 0-387-94656-X. 
• Melvyn B. Nathanson (1996). Additive Number Theory: Inverse Problems and the Geometry of Sumsets. Springer-Verlag. ISBN 0-387-94655-1. 
• Jürgen Neukirch (1986). Class field theory. ISBN 3-540-12521-2. 
• Peter M. Neumann; Gabrielle A. Stoy, Edward C. Thompson (1994). Groups and Geometry. Oxford University Press. ISBN 0-19-853451-5. 
• Donald J. Newman (1998). Analytic number theory. Springer-Verlag. ISBN 0-387-98308-2. 
• Ivan Niven; Herbert S. Zuckerman, Hugh Montgomery (1991). An introduction to the theory of numbers. John Wiley. ISBN 0-471-54600-3. 
• J.R. Partington (1988). An introduction to Hankel operators. Cambridge University Press. ISBN 0-521-36791-3. 
• Michael D. Potter (1990). Sets: An Introduction. Oxford University Press. ISBN 0-19-853399-3. 
• Hilary A. Priestley (2003). Introduction to Complex Analysis, 2nd ed. Oxford University Press. ISBN 0-19-852562-1. 
• M. Ram Murty (2001). Problems in Analytic Number Theory. Springer-Verlag. ISBN 0387951431. 
• Paulo Ribenboim (1996). The new book of prime number records. Springer-Verlag. ISBN 0-387-94457-5. 
• Paulo Ribenboim (2000). My Numbers, My Friends: Popular Lectures on Number Theory. Springer-Verlag. ISBN 0-387-98911-0. 
• Hans Riesel (1994). Prime Numbers and Computer Methods for Factorization, 2nd ed. Birkhäuser. ISBN 0-8176-3743-5. 
• Steven Roman (2005). The umbral calculus. Dover Publications. ISBN 0-486-44139-3. 
• Gian-Carlo Rota (1978). Studies in Combinatorics. Mathematical Association of America. ISBN 0-88385-117-2. 
• G.-C. Rota; P. Doubilet, C. Greene, D. Kahaner, A. Odlyzko and R. Stanley (1975). Finite operator calculus. Academic Press. ISBN 0125966504. 
• Min Ru (2001). Nevanlinna Theory and Its Relation to Diophantine Approximation. World Scientific Publishing. ISBN 9810244029. 
• Pierre Samuel (1972). Algebraic number theory. Hermann/Kershaw. 
• Richard D. Schafer (1995). An introduction to Non-associative algebras. Dover Publications. ISBN 0-486-68813-5. 
• David Sharpe (1987). Rings and factorization. Cambridge University Press. ISBN 0-521-33718-6. 
• Alexei Skorobogatov (2001). Torsors and rational points. ISBN 0-521-80237-7. 
• N.P. Smart (1998). The algorithmic resolution of Diophantine equations. Cambridge University Press. ISBN 0-521-64156-X. 
• I.N. Sneddon (1961). Fourier series. Routledge and Kegan Paul. 
• Ian Stewart; David Tall (1977). The Foundations of Mathematics. Oxford University Press. ISBN 0-19-853165-6. 
• I.N. Stewart; D.O. Tall (1979). Algebraic number theory. Chapman and Hall. ISBN 0-412-13840-9. 
• Gérald Tenenbaum (1995). Introduction to Analytic and Probabilistic Number Theory. Cambridge University Press. ISBN 0-521-41261-7. 
• J.H. van Lint (1992). Introduction to Coding Theory, 2nd ed. Springer-Verlag. ISBN 3-540-54894-7. 

• Fesenko, Ivan and Vostokov, Sergei, Local Fields and Their Extension, 2nd ed., American Mathematical Society, 2002, ISBN 0-8218-3259-X
• Serre, Jean-Pierre, "Local Class Field Theory" in Algebraic Number Theory, Proceedings (edd Cassels, J.W.S. and Fröhlich, A), Academic Press, 1967, ISBN 012268950X.
• J. Tate, "Fourier analysis in number fields and Hecke's zeta functions" (Tate's 1950 thesis), reprinted in Algebraic Number Theory by J. W. S. Cassels, A. Frohlich ISBN 0-12-163251-2