| The dilogarithm function in geometry and number theory (Part III) Cezar Lupu Department of Mathematics and Statistics, Texas Tech University |
| The dilogarithm function in geometry and number theory (Part IV) Cezar Lupu Department of Mathematics and Statistics, Texas Tech University |
| The dilogarithm function in geometry and number theory (Part V) Cezar Lupu Department of Mathematics and Statistics, Texas Tech University |
| The dilogarithm function in geometry and number theory (Part VI) Cezar Lupu Department of Mathematics and Statistics, Texas Tech University |
| The dilogarithm function in geometry and number theory (Part VII) Cezar Lupu Department of Mathematics and Statistics, Texas Tech University |
| The dilogarithm function in geometry and number theory (Part VIII) Cezar Lupu Department of Mathematics and Statistics, Texas Tech University |
| Point counting and cohomology Vlad Matei Department of Mathematics, University of California, Irvine |
| Supersymmetric Euclidean Field Theories and K-theory Peter Ulrickson Department of Mathematics, Catholic University of America |
| Ribbon graph decomposition of the moduli space of Riemann surfaces Alastair Hamilton Department of Mathematics and Statistics, Texas Tech University |
| Ribbon graph decomposition of the moduli space of Riemann surfaces. Part II Alastair Hamilton Department of Mathematics and Statistics, Texas Tech University |
| Algebraic model for homology of the moduli space of Riemann surfaces Alastair Hamilton Department of Mathematics and Statistics, Texas Tech University |
| Invariants of geometric structures of three-manifolds derived from the Kauffman bracket Charles Frohman Department of Mathematics, University of Iowa |
| An isomorphism between the graph complex and the Chevalley–Eilenberg complex of a differential graded Lie algebra Alastair Hamilton Department of Mathematics and Statistics, Texas Tech University |
| A Riemann-Hurwitz-Plucker formula Adrian Zahariuc Department of Mathematics, University of California, Davis |
| Moduli spaces of Riemann surfaces. IV Alastair Hamilton Department of Mathematics and Statistics, Texas Tech University |