## INFORMATION FOR

# 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.*