Department of Mathematical Sciences > Research > Algebra and Number Theory > Past courses

Past courses (incomplete list):

• 11/12, Block 4: Finite groups (Jørn B. Olsson, Ellen Henke)
• 11/12, Block 3: Algebraic number theory (Ian Kiming)
• 11/12, Block 3: Basic algebraic structures (Søren Jøndrup)
• 11/12, Block 2: Homological algebra (Alexander Berglund) 
• 11/12, December: PhD school: Modular galois representations modulo prime powers (Ian Kiming) 
• 11/12, Block 2: Commutative algebra (Anders Thorup) 
• 11/12, Block 1: Algebraic geometry (Søren Jøndrup, Mathew Gelvin) 
• 11/12, Block 1: Algebra 3 (Ian Kiming) 
• 10/11, Block 4: Elliptic curves (Ian Kiming)
• 10/11, Block 3: Algebra 1 (Ian Kiming) 
• 10/11, Block 3: Basic algebraic structures (Ian Kiming, Søren Jøndrup, Jørn B. Olsson)
• 10/11, Block 3: Algebra 5 (Christian U. Jensen) 
• 10/11, Block 2: Homological algebra (Alexander Berglund) 
• 10/11, Block 2: Modern algebra (Søren Jøndrup)
• 10/11, Block 1: PhD course: Arithmetic and geometry of modular forms on congruence and noncongruence subgroups (Ian Kiming, Matthias Sch"utt, Noriko Yui)
• 10/11, Block 1: Finite Groups and Fusion (Jørn B. Olsson)
• 10/11, Block 1: Algebra 3 (Jørn B. Olsson)
• 09/10, Block 4: Elliptic curves (Morten Risager)
• 09/10, Block 4: Algebraic geometry (Nathalie Wahl)
• 09/10, Block 3: Homological algebra (Alexander Berglund)
• 09/10, Block 2: Commutative algebra II (Søren Jøndrup)
• 09/10, Block 1: Commutative algebra (Søren Jøndrup)
• 08/09, Block 4: Algebraic number theory (Ian Kiming)
• 08/09, Block 4: Algebraic geometry (Matthias Sch"utt)
• 08/09, Block 3: Homological algebra (Alexander Berglund)
• 08/09, Block 3: Modular forms (Ian Kiming)
• 08/09, Block 2: Graduate School of Mathematics and Applications: Introduction to Q-curves. (Imin Chen, Simon Fraser University, Burnaby, Canada)
• 08/09, Block 2: Cryptography (Matthias Sch"utt)
• 08/09, Block 1: Modern algebra (Søren Jøndrup)
• 07/08, Block 4: Introduction to elliptic curves (Ian Kiming)
• 07/08, Block 4: Graduate School of Mathematics and Applications: Duality in Arithmetic, Brauer groups and Discrete Logarithms. (Gerhard Frey, Inst. f. exp. Math., Univ. Essen-Duisburg, Germany)
• 07/08, Block 4: Group Algebras and Modular Representation Theory (Radu Stancu)
• 07/08, Block 3: Homological algebra (Alexander Berglund)
• 07/08, Block 2: Algebraic geometry (Hans-Bjørn Foxby)
• 07/08, Block 1: Commutative algebra (Søren Jøndrup)
• 06/07, Block 4: Modern algebra (Søren Jøndrup)
• 06/07, Block 4: Algebraic number theory (Ian Kiming)
• 06/07, Block 2: Cryptography (Ian Kiming)
• 06/07, Block 2: Graduate School of Mathematics and Applications: Modular forms and differential equations (Helena Verrill, Louisiana State University, USA)
• 06/07, Block 2: Triangulated categories and derived functors (Anders Thorup)
• 05/06, Block 4: Algebraic number theory (Ian Kiming)
• 05/06, Block 3: Introduction to elliptic curves (Ian Kiming)
• 05/06, Block 2: Graduate School of Mathematics and Applications: Galois representations and Diophantine equations. (Imin Chen, Simon Fraser University, Burnaby, Canada)
• 05/06, Block 2: Homological algebra (Hans-Bjørn Foxby)
• 05/06, Block 2: Algebraic geometry (Søren Jøndrup)
• 05/06, Block 1: Commutative algebra (Anders Thorup)
• 04/05, Block 3: Introduction to elliptic curves. (Ian Kiming)
• 04/05, Block 2: Introduction to cryptography. (Ian Kiming)
• 2003/2004: Homological algebra (Hans-Bjørn Foxby)
• 2003/2004: Algebraic number theory II (Ian Kiming)
• 2003/2004: Algebraic number theory (Ian Kiming)
• 2002/2003: Introduction to elliptic curves (Ian Kiming)
• 2002/2003: Introduction to cryptography (Ian Kiming)
• 2001/2002: Homological algebra (Søren Jøndrup)
• 2001/2002: Fontaine theory (Ian Kiming)
• 2000/2001: Introduction to elliptic curves II (Ian Kiming)
• 2000/2001: Introduction to elliptic curves (Ian Kiming)
• 1999/2000: Elliptic curve cryptography (Ian Kiming)
• 1999/2000: Diophantine equations (Anders Thorup)
• 1998/1999: The work of Andrew Wiles and the proof of Fermat's last theorem (Ian Kiming)
• 1998/1999: Classical algebra and number theory with applications (Anders Thorup)
• 1997/1998: Diophantine equations (Anders Thorup)
• 1995/1996: Symmetric polynomials (Anders Thorup)
• 1994/1995: Automorphic functions (Anders Thorup)
• 1993/1994: Mathematics 3AG (Anders Thorup)
• 1993/1994:Diophantine equations (Anders Thorup)
• 1993/1994: Mathematics 4AG (Anders Thorup)
• 1992/1993: Mathematics 3AG (Anders Thorup)
• 1992/1993: Mathematics 4AG (Anders Thorup)
• 1991/1992: Mathematics 3AG (Anders Thorup)
• 1991/1992: Automorphic functions (Anders Thorup)
• 1990/1991: Algebraic geometry (Anders Thorup)
• 1990/1991: Algebraic geometry (Anders Thorup)
• 1989/1990: Diophantine equations (Anders Thorup)
• 1989/1990: Commutative algebra (Anders Thorup)
• 1988/1989: Cryptology (Anders Thorup)
• 1988/1989: Algebraic geometry (Anders Thorup)
• 1988/1989: Commutative algebra (Anders Thorup)
• 1987/1988: Diophantine equations (Anders Thorup)
• 1985/1986: Commutative algebra (Anders Thorup)
• 1984/1985: Riemann surfaces (Anders Thorup)
• 1983/1984: Diophantine equations (Anders Thorup)
• 1983/1984: On SL_2(Z) (Anders Thorup)
• 1982/1983: On SL_2(Z) (Anders Thorup)
• 1982/1983: Enumerative geometry (Anders Thorup)
• 1982/1983: Algebraic geometry (Anders Thorup)
• 1981/1982: Commutative algebra (Anders Thorup)
• 1981/1982: Diophantine equations (Anders Thorup)
• 1981/1982: Algebraic geometry (Anders Thorup)
• 1980/1981: Algebraic geometry (Anders Thorup)
• 1980/1981: Bivariant theory (Anders Thorup)
• 1980/1981: Bivariant theory (Anders Thorup)