Professorship of Pure Mathematics
Talks

Talks

Talks at seminars

  • Classical boundary value problems in real geometry.
    Oberseminar Analysis, University of Würzburg, February 2001.

  • Dirichlet regularity in polynomially bounded o-minimal structures on R.
    Logic Seminar, University of Wisconsin, Madison,  October 2002.

  • Dirichlet regularity in polynomially bounded o-minimal structures on R.
    Research Seminar in Logic, Wesleyan University, December 2002.

  • Definability results for the Poisson equation.
    Geometry and Model Theory Seminar, Fields Institute, Toronto, September 2004.

  • Definability results for the Poisson equation.
    Séminaire Equations Différentielles et Théorie du Contrôle, Université de Bourgogne, Dijon, February 2005.

  • An o-minimal version of the Riemann Mapping Theorem and the Dirichlet Problem.
    Model Theory Seminar, McMaster, Hamilton, October 2005.

  • Hilbert 16, Riemann Mapping Theorem, Dirichlet Problem and o-minimality.
    Logic Seminar, University of Oxford, June 2006.

  • Der Riemannsche Abbildungssatz, das Dirichletproblem und o-minimale Strukturen.
    Kolloquium, University of Regensburg, November 2006.

  • Complex analysis and o-minimal structures.
    Geometry and Model Theory Seminar, Ecole Normale Supérieure, Paris, October 2007.

  • Generation of o-minimal structures by quasianalytic classe.
    Model Theory Seminar, University of Lyon, March 2008.

  • O-minimale Strukturen. Wie durch Logik Analysis und Geometrie verbunden werden. University of Passau, April 2008.

  • Hilbert 16, Riemann Mapping Theorem, Dirichlet problem and o-minimality.
    Logic and Model Theory Seminar, University of Illinois at Urbana-Champaign, September 2008.

  • O-minimality of the transition map at non-resonant hyperbolic singularities.
    Thematic Program on O-minimal Structures and Real Analytic Geometry, Fields Institute, Toronto, January 2009.

  • The first order content of the Riemann mapping theorem.
    University of Illinois at Urbana-Champaign, January 2009.

  • Zahme Geometrie und Analysis.
    Oberseminar Geometrische Analysis, University of Frankfurt (Main), January 2010.

  • Der Riemannsche Abbildungssatz und zahme Geometrie.
    Oberseminar Funktionentheorie, University of Würzburg, February 2010.

  • Tame measures.
    Geometry and Model Theory Seminar, Fields Insitute, Toronto, September 2010.

  • Tame measures.
    Logic Seminar, University of Illinois at Urbana-Champaign, September 2010.

  • Tame measures.
    Logic Seminar, University of Oxford, January 2011.

  • Zahme Maße.
    Oberseminar Reelle Geometrie und Algebra, University of Konstanz, May 2011.
  • Integration and tameness.
    Colloquium, Istanbul Bilgi University, March 2012.
  • Ein algebraisch-geometrischer Riemannscher Abbildungssatz.
    University of Erfurt, July 2012.
  • Ein geometrischer Riemannscher Abbildungssatz.
    University of Würzburg, July 2012.

  • A very first step towards an algebraic understanding of the ring of analytic functions that are globally subanalytic.
    Logic Seminar, University of Illinois at Urbana-Champaign, November 2012.

  • Integration of semialgebraic functions and antiderivatives of Nash functions.
    Logic Seminar, McMaster, Hamilton, November 2012.

  • R-analytic functions.
    Model Theory Seminar, University of Lyon, March 2013.

  • Integration von semialgebraischen Funktionen und Stammfunktionen von Nashfunktionen.
    Seminar der Forschergruppe "Classification of Algebraic Surfaces and Compact Complexe Manifolds", University of Bayreuth, July 2013.

  • Real Geometry and Potential Theory.
    Analysis Seminar, University College Dublin, February 2015.

  • Lebesgue measure and integration theory on arbitrary real closed fields.
    Geometry and Model Theory Seminar, Ecole Normale Supérieure, Paris, March 2015.

  • Integration auf dem Kurvenraum und Lebesgue-motivische Invarianten.
    University of Konstanz, July 2015.

  • Real algebraic geometry and integration.
    Colloquium, FU Berlin, November 2015.

  • Piecewise Weierstrass preparation and division for o-minimal holomorphic functions.
    Model theory seminar, University of Konstanz, October 2016.

  • Lebesgue measure and integration theory on non-archemedean algebraically closed fields of characteristic 0.
    University of Luxembourg, December 2016.

  • Multivariate transseries.
    Logic Seminar, University of Oxford, March 2017.

  • A holomorphic extension theorem for log-exp-analytic functions.
    Séminaire de structures algébriques ordónnees. Université Paris Diderot. March 2017.

  • Asymptotics of parameterized exponential integrals given by Brownian motion on globally subanalytic sets.
    Logic Seminar, University of Illinois at Urbana-Champaign, September 2017.

  • Asymptotics of parameterized exponential integrals given by Brownian motion on globally subanalytic sets.
    Logic Seminar, University of California at Los Angeles, October 2017.

  • Asymptotics of parameterized exponential integrals given by Brownian motion on globally subanalytic sets.
    Model Theory Seminar, McMaster, Hamilton, November 2017.

Talks at conferences and workshops

  • Geometric properties of Gevrey functions.
    Workshop on metric properties of subanalytic sets, Münster, September 1999.

  • Dirichlet problem on semianalytic domains.
    Spectre et espaces singulieres, Le Bourget-du-Lac, May 2000.

  • Dirichlet regularity in polynomially bounded o-minimal structures on R.
    RAAG 01, Rennes, June 2001.

  • Dirichlet regularity in polynomially bounded o-minimal structures on R.
    Metric geometry and singular spaces, Münster, September 2001.

  • Capacity density of subanalytic sets.
    Reelle algebraische und analytische Geometrie, Mathematisches Forschungsinstitut Oberwolfach, March 2002.

  • Energy and capacity in o-minimal structures.
    Fourth Annual Colloquiumsfest, University of Saskatchewan, Saskatoon,  March 2003.

  • On convergence of integrals in o-minimal structures.
    Annual Network Conference RTN RAAG, Salamanca,  June 2004.

  • An o-minimal version of the Riemann Mapping Theorem.
    Annual Network Conference RTN RAAG, Passau, September 2005.

  • An o-minimal version of the Riemann Mapping Theorem.
    Workshop Topology of Real Algebraic Varieties; semi-algebraic, subanalytic and o-minimal Geometries, Institut Henri Poincaré, Paris, December 2005.

  • An o-minimal version of the Riemann Mapping Theorem.
    Canadian Mathematical Society Summer 2006 Meeting, Calgary,  July 2006.

  • Hilbert 16, Riemann Mapping Theorem and the Dirichlet Problem.
    MODNET Mid-Term Conference, Antalya, November 2006.

  • Hilbert 16, Riemann Mapping Theorem, Dirichlet problem and o-minimality.
    O-minimality: model theory and geometry. MODNET Conference, Haifa,  September 2008.

  • On the resolution of singularities for power series with perturbation by logarithmic terms.
    Workshop on Finiteness Problems in Dynamical Systems. Fields Institute, Toronto, June 2009

  • Spherical blow up.
    O-minimal Structures and Real Analytic Geometry Retrospective Workshop. Fields Institute, Toronto, August 2011.
  • Integration of semialgebraic functions and antiderivatives of Nash functions.
    Emerging developments in Real Algebraic Geometry. Otto-von-Guericke-Universität Magdeburg, February 2012.
  • Integration of semialgebraic functions and antiderivatives of Nash functions.
    Model Theory in Wroclaw 2012, Breslau, June 2012.

  • R-analytic functions.
    Naples-Konstanz Model Theory Days, Caserta, November 2013.

  • Lebesgue measure and integration theory on arbitrary real closed fields.
    Joint meeting of the German Mathematical Society (DMV) and the Polish Mathematical Society (PTM), Session Real Algebraic Geometry, applications and related topics, Poznan, September 2014.

  • Lebesgue measure and integration theory on arbitrary real closed fields.
    Model Theory Conference, Stellenbosch University, Stellenbosch, South Africa, March 2015.

  • Holomorphic extension of log-exp-analytic functions.
    Modern Trends in Complex Analysis, University of Würzburg, May 2015.

  • Lebesgue measure and integration theory on arbitrary real closed fields.
    Real Analytic Geometry and Trajectories of Vector Fields, Centre international de recontres mathématiques Luminy (Marseille), June 2015.

  • Integration on Nash manifolds over real closed fields and Stokes' theorem.
    O-Minimality and Applications, University of Konstanz, July 2015.

  • Lebesgue motivic invariants.
    Ordered Algebraic Structures and Related Topics, Centre international de recontres mathématiques Luminy (Marseille), October 2015.

  • Lebesgue measure and integration theory on the field of Puiseux series.
    Joint Mathematics meeting of the AMS and MAA, AMS-ASL Special Session Surreal Numbers, Seattle, January 2016.

  • Integration on real closed fields.
    Antalya Algebra Days XVIII, Sirince-Izmir-Turkey, May 2016.

  • O-minimal geometry.
    Tutorial at the Summer School in Tame Geometry. Konstanz, July 2016.

  • Piecewise Weierstrass preparation and division for o-minimal holomorphic functions.
    Workshop on Model Theory: From Fields to Hardy Fields, Fields Institute, Toronto, August 2016.

  • Lebesgue measure and integration theory for the semialgebraic category over the field of surreal numbers.
    Mini-Workshop: Surreal Numbers, Surreal Analysis, Hahn Fields and Derivations. Mathematisches Forschungsinstitut Oberwolfach, December 2016.

  • Asymptotics of parameterized exponential integrals given by Brownian motion on globally subanalytic sets.
    Model theory and applications to Geometry, Padova, Septmber 2017.