Items where Author is "Habegger, Philipp"
Number of items: 25. 2016Zaspel, Peter and Habegger, Philipp. (2016) Diophantine approximations on definable sets. Preprints Fachbereich Mathematik, 2016 (23). Habegger, Philipp. (2016) Quasi-equivalence of Heights and Runge's Theorem. In: Diophantine problems, uniform distribution and applications, Festschrift in honour of Robert F. Tichy's 60th birthday. Cham, pp. 257-280. Habegger, Philipp and Jones, Gareth and Masser, David. (2016) Six unlikely intersection problems in search of effectivity. Mathematical Proceedings of the Cambridge Philosophical Society, 162 (3). pp. 447-477. Zaspel, Peter and Bainbridge, Matt and Habegger, Philipp and Möller, Martin. (2016) Teichmüller curves in genus three and just likely intersections in ${\bf G}_m^n\times{\bf G}_a^n$. Preprints Fachbereich Mathematik, 2016 (08). Bainbridge, Matthew and Habegger, Philipp and Möller, Martin. (2016) Teichmüller curves in genus three and just likely intersections in \mathbf{G}_{m}^{n}\times\mathbf{G}_{a}^{n}. Publications mathematiques de l'IHES, 124 (1). pp. 1-98. Zaspel, Peter and Habegger, Philipp. (2016) The norm of a Gaussian periods. Preprints Fachbereich Mathematik, 2016 (22). 2015Zaspel, Peter and Habegger, Philipp and Pazuki, Fabien. (2015) Bad reduction of genus 2 curves with CM jacobian varieties. Preprints Fachbereich Mathematik, 2015 (25). Zaspel, Peter and Habegger, Philipp and Pila, Jonathan. (2015) O-minimality and certain atypical intersections. Preprints Fachbereich Mathematik, 2015 (23). Zaspel, Peter and Habegger, Philipp. (2015) Singular moduli that are algebraic units. Preprints Fachbereich Mathematik, 2015 (24). Zaspel, Peter and Habegger, Philipp and Jones, Gareth and Masser, David. (2015) Six unlikely intersection problems in search of effectivity. Preprints Fachbereich Mathematik, 2015 (28). Grizzard, Robert and Habegger, Philipp and Pottmeyer, Lukas. (2015) Small points and free abelian groups. International mathematics research notices, 20. pp. 10657-10679. Habegger, Philipp. (2015) The Manin-Mumford conjecture, an elliptic curve, its torsion points & their Galois orbits. In: O-Minimality and Diophantine Geometry. Cambridge, pp. 1-40. 2013Habegger, Philipp. (2013) Small height and infinite nonabelian extensions. Duke Mathematical Journal, 162 (11). pp. 2027-2076. Habegger, Philipp. (2013) Special points on fibered powers of elliptic surfaces. Journal für die reine und angewandte Mathematik, 685. pp. 143-179. Habegger, Philipp. (2013) Torsion points on elliptic curves in Weierstrass form. Annali della Scuola Normale di Pisa - Classe di Scienze, 12 (3). pp. 687-715. 2012Habegger, Philipp and Pila, Jonathan. (2012) Some unlikely intersections beyond André-Oort. Compositio Mathematica, 148 (1). pp. 1-27. 2010Bombieri, Enrico and Habegger, Philipp and Masser, David and Zannier, Umberto. (2010) A note on Maurin's theorem. Rendiconti Lincei. Matematica e Applicazioni, 21 (3). pp. 251-260. Habegger, Philipp. (2010) Weakly bounded height on modular curves. Acta Mathematica Vietnamica, 35 (1). pp. 43-69. 2009Habegger, Philipp. (2009) A Bogomolov property modulo algebraic subgroups. Bulletin de la Société mathématique de France, Vol. 137, fasc. 1. pp. 93-125. Habegger, Philipp. (2009) Intersecting subvarieties of abelian varieties with algebraic subgroups of complementary dimension. Inventiones mathematicae, Vol. 176, H. 2. pp. 405-447. Habegger, Philipp. (2009) Multiplicative dependence and isolation II. The journal of the London Mathematical Society, Vol. 80, H. 2. pp. 495-513. Habegger, Philipp. (2009) On the Bounded Height Conjecture. International mathematics research notices, 2009, no. 5. pp. 860-886. 2008Habegger, Philipp. (2008) Intersecting subvarieties of ${mathbf G}_m^n$ with algebraic subgroups. Mathematische Annalen, Vol. 342, H. 2. pp. 449-466. 2007Habegger, Philipp. Heights and multiplicative relations on algebraic varieties. 2007, Doctoral Thesis, University of Basel, Faculty of Science. 2005Habegger, Philipp. (2005) The equation $x+y=alpha$ in multiplicatively dependent unknowns. Acta arithmetica, Vol. 119. pp. 349-372. |
