Recent publications (since 2007)

Syed Twareque Ali

Monographs and books:
  • Ali, S. T., Sinha, K. B. (EDT), Contributions in Mathematical Physics — A Tribute to Gerard G. Emch, New Dehli, Hindustan Book Agency, 2007.
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Peer-reviewed journal articles:
  • Ali, S. T., Englis, M., « Matrix-valued Berezin–Toeplitz quantization », Journal of Mathematical Physics, 48:5 (May 2007), 053504, 14 pages.
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  • Ali, S. T., Gazeau, J.-P., Heller, B., « Coherent states and Bayesian duality  », Journal of Physics A. Mathematical and Theoretical, 41:36 (August 2008), 365302, 22 pages.
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  • Ali, S. T., Balkova, L., Curado, E. M. F., Gazeau, J.-P., Rego-Monteiro, M., Rodrigues, L. M. C., Sekihara, K., « Noncommutative reading of the complex plane through Delone sequences », Journal of Mathematical Physics, 50:4 (April 2009), 043517, 28 pages.
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  • Ali, S. T., Bagarello, F., Gazeau, J.-P., « Modified Landau levels, damped harmonic oscillator, and two-dimensional pseudo-bosons », Journal of Mathematical Physics, 51:12 (December 2010), 123502, 11 pages.
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  • Ali, S. T., Carmeli, C., Heinosaari, T., Toigo, A., « Commutative POVMs and fuzzy observables », Foundations of Physics, 39:6 (June 2009), 593–612.
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  • Honnouvo, G., Ali, S. T., « Gabor-type frames from generalized Weyl–Heisenberg groups », Bollettino di Matematica pura e applicata, 2 (December 2009), 69–96.
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  • Ali, S. T., Bagarello, F., Honnouvo, G., « Modular structures on trace class operators and applications to Landau levels  », Journal of Physics A. Mathematical and Theoretical, 43:10 (March 2010), 105202, 17 pages.
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  • Ali, S. T., Bagarello, F., « Supersymmetric associated vector coherent states and generalized Landau levels arising from two-dimensional supersymmetry », Journal of Mathematical Physics, 49:3 (March 2008), 032110, 17 pages.
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  • Hounkonnou, N., Ali, S. T., Goldin, G. A., Kerner, R., Sinha, K. B., Yoshioka, A., « Nonlinear and noncommutative mathematics: new developments and applications in quantum physics », Advances in Mathematical Physics, 2010 (2010), 497040, 4 pages.
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  • Chowdhury, S., Ali, S. T., « All the groups of signal analysis from the $(1+1)$-affine Galilei group », Journal of Mathematical Physics, 52:10 (October 2011), 103504, 18 pages.
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  • Ali, S. T., Englis, M., « Wigner transform and pseudodifferential operators on symmetric spaces of non-compact type », Journal of Physics A. Mathematical and Theoretical, 44:21 (May 2011), 215206, 17 pages.
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  • Ali, S. T., Bhattacharyya, T., Roy, S. S., « Coherent states on Hilbert modules », Journal of Physics A. Mathematical and Theoretical, 44:27 (July 2011), 275202, 16 pages.
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  • Ali, S. T., « An interesting modular structure associated to Landau levels », Journal of Physics. Conference Series, 237, Symmetries in Science XIV (2010), 012001, 13 pages.
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Peer-reviewed conference proceedings:
  • Ali, S. T., Englis, M., « Berezin–Toeplitz quantization over matrix domains », in Contributions in Mathematical Physics — A Tribute to Gerard G. Emch, S. T. Ali, K. B. Sinha, ed., New Delhi, Hindustan Book Agency, 2007, 1–36.
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Vestislav Apostolov

Book chapters:
  • Apostolov, V., Calderbank, D. M. J., Gauduchon, P., Tønnesen-Friedman, C. W., « Extremal Kähler metrics on ruled manifolds and stability », in Géométrie différentielle, physique mathématique et société. II, O. Hijazi, eds., Astérisque, Paris, Soc. Math. France, 2008. Volume in honor of Jean-Pierre Bourguignon
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Peer-reviewed journal articles:
  • Apostolov, V., Calderbank, D. J. M., Gauduchon, P., Tønnesen-Friedman, C. W., « Hamiltonian 2-forms in Kähler geometry. III: Extremal metrics and stability », Inventiones Mathematicae, 173:3 (September 2008), 547–601.
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  • Apostolov, V., Calderbank, D. J. M., Gauduchon, P., Tønnesen-Friedman, C. W., « Hamiltonian 2-forms in Kähler geometry. IV: Weakly Bochner-flat Kähler manifolds », Communications in Analysis and Geometry, 16:1 (January 2008), 91–126.
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  • Apostolov, V., Gualtieri, M., « Generalized Kähler manifolds, commuting complex structures, and split tangent bundles », Communications in Mathematical Physics, 271:2 (April 2007), 561–575.
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  • Apostolov, V., Dloussky, G., « Bihermitian metrics on Hopf surfaces », Mathematical Research Letters, 15:5 (September 2008), 827–839.
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  • Apostolov, V., Calderbank, D. M. J., Gauduchon, P., Tønnesen-Friedman, C. W., « Extremal Kähler metrics on projective bundles over a curve », Advances in Mathematics, 227:6 (August 2011), 2385–2424.
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Research reports:
  • Apostolov, V., Calderbank, D. J. M., Gauduchon, P., « Ambikähler geometry, ambitoric surfaces and Einstein 4-orbifolds », arXiv:1010.0992, October 2010, 43 p.
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Steven Patrick Boyer

Book chapters:
  • Boileau, M., Boyer, S., Wang, S., « Roots of torsion polynomials and dominations », in The Zieschang Gedenkschrift, M. Boileau, M. Scharlemann, R. Weidmann, eds., Geometry & Topology Monographs, Coventry, Geom. Topol. Publ., 2008.
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Peer-reviewed journal articles:
  • Boyer, S., Culler, M., Shalen, P. B., Zhang, X., « Characteristic subsurfaces, character varieties and Dehn filling », Geometry & Topology, 12:1 (March 2008), 233–297.
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  • Agol, I., Boyer, S., Zhang, X., « Virtually fibered Montesinos links », Journal of Topology, 1:4 (October 2008), 993–1018.
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  • Boyer, S., Gordon, C. M., Zhang, X., « Reducible and finite Dehn fillings », Journal of the London Mathematical Society. Second Series, 79:1 (February 2009), 72–84.
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  • Boileau, M., Boyer, S., Reid, A., Wang, S., « Simon’s conjecture for two-bridge knots », Communications in Analysis and Geometry, 18:1 (January 2010), 121–143.
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Other journal articles:
  • Boileau, M., Boyer, S., Cebanu, R., Walsh, G., « Commensurability of knots and the Berge conjecture », Oberwolfach Reports, 7 (2010), 2155–2158.
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  • Boyer, S., Culler, M., Shalen, P. B., Zhang, X., « Exceptional Dehn fillings », Oberwolfach Reports, 5 (2008), 2459–2462.
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  • Boileau, M., Boyer, S., Reid, A. W., Wang, S., « On Simon’s conjecture for knots », Oberwolfach Reports, 5 (2008), 2427–2429.
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Research reports:
  • Boileau, M., Boyer, S., « On character varieties, sets of discrete characters, and non-zero degree maps », arXiv:math/0701384, January 2007.
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  • Boyer, S. P., Gordon, C. M., Watson, L., « On L-spaces and left-orderable fundamental groups », arXiv:1107.5016, July 2011.
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  • Boyer, S. P., Gordon, C. M., Zhang, X., « Dehn fillings of knot manifolds containing essential once-punctured tori », arXiv:1109.5151, September 2011, 55 p.
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  • Boileau, M., Boyer, S. P., Cebanu, R., Walsh, G., « Knot commensurability and the Berge conjecture », arXiv:1008.1034, August 2010.
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Abraham Broer

Book chapters:
  • Broer, A., « On Chevalley–Shephar–Todds theorem in positive characteristic », in Symmetry and Spaces, H. E. A. Campbell, A. G. Helminck, H. Kraft, D. Wehlau, eds., Progress in Mathematics, Boston, MA, Birkhäuser, 2010.
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Peer-reviewed journal articles:
  • Broer, A., Chuai, J., « Modules of covariants in modular invariant theory », Proceedings of the London Mathematical Society. Third Series, 100:3 (May 2010), 705–735.
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  • Broer, A., « Invariant theory of abelian transvection groups », Canadian Mathematical Bulletin / Bulletin canadien de mathématiques, 53:3 (September 2010), 404–411.
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Virginie Charette

Book chapters:
  • Barbot, T., Charette, V., Drumm, T. A., Goldman, W. M., Melnick, K., « A primer on the $(2+1)$ Einstein universe », in Recent Developments in Pseudo-Riemannian Geometry, D. V. Alekseevsky, H. Baum, ed., ESI Lectures in Mathematics and Physics, Zürich, Eur. Math. Soc., 2008.
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Peer-reviewed journal articles:
  • Charette, V., Drumm, T. A., Goldman, W. M., « Affine deformations of a three-holed sphere », Geometry & Topology, 14:3 (2010), 1355–1382.
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Peer-reviewed conference proceedings:
  • Charette, V., Drumm, T. A., Goldman, W. M., « Stretching three-holed spheres and the Margulis invariant », in In the Tradition of Ahlfors–Bers. V, 4th Ahlfors–Bers Colloquium (Newark, NJ, 2008), M. Bonk, J. Gilman, H. Masur, Y. Minsky, M. Wolf, eds., Contemporary Mathematics, Providence, RI, Amer. Math. Soc., 2010, 61–70.
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  • Charette, V., « Groups generated by spine reflections admitting crooked fundamental domains », in Discrete Groups and Geometric Structures, Discrete Groups and Geometric Structures (Kortrijk, 2008), K. Dekimpe, P. Ingodt, A. Valette, eds., Contemporary Mathematics, Providence, RI, Amer. Math. Soc., 2009, 133–146.
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Research reports:
  • Charette, V., Drumm, T. A., Goldman, W. M., « Finite-sided deformation spaces of complete affine 3-manifolds », arXiv:1107.2862 July 2011, 29 p.
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Octav Cornea

Peer-reviewed journal articles:
  • Barraud, J.-F., Cornea, O., « Lagrangian intersections and the Serre spectral sequence », Annals of Mathematics. Second Series, 166:3 (2007), 657–722.
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  • Barraud, J.-F., Cornea, O., « Quantization of the Serre spectral sequence », Journal of Symplectic Geometry, 5:3 (September 2007), 249–280.
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  • Biran, P., Cornea, O., « Rigidity and uniruling for Lagrangian manifolds », Geometry & Topology, 13:5 (September 2009), 2881–2989.
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  • Cornea, O., de Rezende, K. A., da Silveira, M. R., « Spectral sequences in Conley’s theory », Ergodic Theory and Dynamical Systems, 30:4 (August 2010), 1009–1054.
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Peer-reviewed conference proceedings:
  • Biran, P., Cornea, O., « A Lagrangian quantum homology », in New Perspectives and Challenges in Symplectic Field Theory, New Perspectives and Challenges in Symplectic Field Theory (Stanford, CA, 2007), M. Abreu, F. Lalonde, L. Polterovich, eds., CRM Proceedings & Lecture Notes, Providence, RI, Amer. Math. Soc., 2009, 1–44.
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Research reports:
  • Cornea, O., Biran, P., « Quantum structures for Lagrangian submanifolds », arXiv:0708.4221, August 2007.
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Pengfei Guan

Peer-reviewed journal articles:
  • Guan, P., Lin, C.-S., Ma, X.-N., « The existence of convex body with prescribed curvature measures », International Mathematics Research Notices, 2009:11 (May 2009), 1947–1975.
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  • Guan, P., Wang, G., « Conformal deformations of the smallest eigenvalue of the Ricci tensor », American Journal of Mathematics, 129:2 (April 2007), 499–526.
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  • Caffarelli, L. A., Guan, P., Ma, X.-N., « A constant rank theorem for solutions of fully nonlinear elliptic equations », Communications on Pure and Applied Mathematics, 60:12 (December 2007), 1769–1791.
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  • Guan, P., Lin, C.-S., Wang, G., « Local gradient estimates for quotient equations in conformal geometry », International Journal of Mathematics, 18:4 (April 2007), 349–361.
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  • Bian, B., Guan, P., « A microscopic convexity principle for nonlinear partial differential equations », Inventiones Mathematicae, 177:2 (November 2009), 307–335.
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  • Guan, P., Li, Q., Zhang, X., « A uniqueness theorem in Kähler geometry », Mathematische Annalen, 345:2 (October 2009), 377–393.
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  • Guan, P., Sawyer, E. T., « Regularity of subelliptic Monge-Ampère equations in the plane », Transactions of the American Mathematical Society, 361:9 (September 2009), 4581–4591.
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  • Bian, B., Guan, P., « Convexity preserving for fully nonlinear parabolic integro-differential equations », Methods and Applications of Analysis, 15:1 (March 2008), 39–51.
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  • Guan, P., Ma, X.-N., Trudinger, N., Zhu, X., « A form of Alexandrov–Fenchel inequality », Pure and Applied Mathematics Quarterly, 6:4, In honor of Joseph J. Kohn (October 2010), 983–988.
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  • Guan, P., Li, J.-F., « The quermassintegral inequalities for $k$-convex starshaped domains », Advances in Mathematics, 221:5 (August 2009), 1725–1732.
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  • Bian, B., Guan, P., « A structural condition for microscopic convexity principle », Discrete and Continuous Dynamical Systems. Series A, 28:2 (October 2010), 789–807.
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Peer-reviewed conference proceedings:
  • Guan, P., « Remarks on the homogenous complex Monge-Ampère equation », in Complex Analysis, Conference in Complex Analysis 2008 (Fribourg, 2008), P. Ebenfelt, N. Hungerbühler, J. J. Kohn, N. Mok, E. J. Straube, eds., Trends in Mathematics, Basel, Birkhäuser, 2010, 175–185.
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John Harnad

Monographs and books:
  • Harnad, J., Winternitz, P. (EDT), Groups and Symmetries: From Neolithic Scots to John McKay 47, CRM Proceedings & Lecture Notes, Providence, RI, Amer. Math. Soc., 2009.
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  • Harnad, J. (EDT), Random Matrices, Random Processes and Integrable Systems, CRM Series in Mathematical Physics, New York, Springer, 2010.
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Peer-reviewed journal articles:
  • Harnad, J., Orlov, A. Y., « Fermionic construction of tau functions and random processes », Physica D: Nonlinear Phenomena, 235:1-2 (November 2007), 168–206.
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  • Harnad, J., Orlov, A. Y., « Fermionic approach for evaluating integrals of rational symmetric functions », Theoretical and Mathematical Physics, 158:1 (January 2009), 17–39.
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  • Harnad, J., Hurtubise, J., « Multi-Hamiltonian structures for $r$-matrix systems », Journal of Mathematical Physics, 49:6 (June 2008), 062903, 21 pages.
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  • Harnad, J., Orlov, A. Y., « Fermionic construction of partition function for multimatrix models and multicomponent Toda lattice hierarchy », Theoretical and Mathematical Physics, 152:2 (August 2007), 1099–1110.
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  • Balogh, F., Harnad, J., « Superharmonic perturbations of a Gaussian potential, equilibrium measures and orthogonal polynomials », Complex Analysis and Operator Theory, 3:2, Björn Gustafsson Festschrift (May 2009), 333–360.
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  • Harnad, J., Hurtubise, J., « Multi-Hamiltonian structures for $r$-matrix systems », Journal of Mathematical Physics, 49:6 (June 2008), 062903, 21 pages.
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  • Harnad, J., van de Leur, J., Orlov, A. Y., « Multiple sums and integrals as neutral BKP tau functions », Theoretical and Mathematical Physics, 168:1 (July 2011), 951–962.
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Research reports:
  • Harnad, J., Orlov, A. Y., « Convolution symmetries of integrable hierarchies, matrix models and $\tau$-functions », Centre de recherches mathématiques, CRM-3272, December 2008.
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  • Enolskii, V., Harnad, J., « Schur function expansions of KP tau functions associated to algebraic curves », Centre de recherches mathématiques, CRM-3309, November 2010.
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Jacques Hurtubise

Book chapters:
  • Charbonneau, B., Hurtubise, J., « The Nahm transform for calorons », in The Many Facets of Geometry, J.-P. Bourguignon, O. Garcia-Prada, S. Salamon, eds., Oxford, Oxford Univ. Press, 2010.
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Peer-reviewed journal articles:
  • Harnad, J., Hurtubise, J., « Multi-Hamiltonian structures for $r$-matrix systems », Journal of Mathematical Physics, 49:6 (June 2008), 062903, 21 pages.
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  • Hurtubise, J., « Separation of variables and the geometry of Jacobians », SIGMA. Symmetry, Integrability and Geometry. Methods and Applications, 3, Vadim Kuznetsov Memorial Issue (2007), 017, 14 pages.
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  • Charbonneau, B., Hurtubise, J., « Calorons, Nahm's equations on $S^1$ and bundles over $\mathbb{P}^1 \times \mathbb{P}^1$ », Communications in Mathematical Physics, 280:2 (June 2008), 315–349.
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  • Harnad, J., Hurtubise, J., « Multi-Hamiltonian structures for $r$-matrix systems », Journal of Mathematical Physics, 49:6 (June 2008), 062903, 21 pages.
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  • Hurtubise, J., « On the geometry of isomonodromic deformations », Journal of Geometry and Physics, 58:10 (October 2008), 1394–1406.
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  • Biswas, I., Hurtubise, J., « Universal vector bundle over the reals », Transactions of the American Mathematical Society, 363 (December 2011), 6531–6548.
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  • Charbonneau, B., Hurtubise, J., « Singular Hermitian–Einstein monopoles on the product of a circle and a Riemann surface », International Mathematics Research Notices, 2011:1 (2011), 175–216.
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  • Biswas, I., Huisman, J., Hurtubise, J., « The moduli space of stable vector bundles over a real algebraic curve », Mathematische Annalen, 347:1 (2010), 201–233.
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André Joyal

Peer-reviewed journal articles:
  • Kock, J., Joyal, A., Batanin, M., Mascari, J.-F., « Polynomial functors and opetopes », Advances in Mathematics, 224:6 (August 2010), 2690–2737.
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  • Joyal, A., Kock, J., « Feynman graphs, and nerve theorem for compact symmetric multicategories », Electronic Notes in Theoretical Computer Science, 270:2 (February 2011), 105–113.
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Peer-reviewed conference proceedings:
  • Joyal, A., Tierney, M., « Quasi-categories vs. Segal spaces », in Categories in Algebra, Geometry and Mathematical Physics, Categories in Algebra, Geometry and Mathematical Physics (Sydney & Canberra, 2005), A. Davydov, M. Batanin, M. Johnson, S. Lack, A, Neeman, eds., Contemporary Mathematics, Providence, RI, Amer. Math. Soc., 2007, 257–276.
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  • Joyal, A., Kock, J., « Weak units and homotopy 3-types », in Categories in Algebra, Geometry and Mathematical Physics, Categories in Algebra, Geometry and Mathematical Physics (Sydney & Canberra, 2005), A. Davydov, M. Batanin, M. Johnson, S. Lack, A, Neeman, eds., Contemporary Mathematics, Providence, RI, Amer. Math. Soc., 2007, 257–276.
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Niky Kamran

Book chapters:
  • Kamran, N., « Exterior differential systems », in Handbook of Global Analysis, D. Krupka, D. Saunders, ed., Amsterdam, Elsevier, 2008.
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Peer-reviewed journal articles:
  • Gómez-Ullate, D., Kamran, N., Milson, R., « Structure theorems for linear and non-linear differential operators admitting invariant polynomial subspaces », Discrete and Continuous Dynamical Systems. Series A, 18:1 (May 2007), 85–106.
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  • Gómez-Ullate, D., Kamran, N., Milson, R., « Quasi-exact solvability in a general polynomial setting », Inverse Problems, 23:5 (October 2007), 1915–1942.
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  • Finster, F., Kamran, N., Smoller, J., Yau, S.-T., « Decay of scalar waves in Kerr geometry. Erratum », Communications in Mathematical Physics, 280:2 (June 2008), 563–573.
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  • Finster, F., Kamran, N., Smoller, J., Yau, S.-T., « A rigorous treatment of energy extraction from a rotating black hole », Communications in Mathematical Physics, 287:3 (May 2009), 829–847.
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  • Barnaby, N., Kamran, N., « Dynamics with infinitely many derivatives: the initial value problem », Journal of High Energy Physics, 2008:2 (February 2008), 008, 39 pages.
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  • Kamran, N., Olver, P. J., Tenenblat, K., « Local symplectic invariants for curves », Communications in Contemporary Mathematics, 11:2 (April 2009), 165–183.
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  • Finster, F., Kamran, N., Smoller, J., Yau, S.-T., « Linear waves in Kerr geometry: a mathematical voyage to black hole physics », Bulletin of the American Mathematical Society. New Series, 46:4 (2009), 635–659.
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  • Enciso, A., Kamran, N., « Green’s functions for the Hodge Laplacian on some classes of Riemannian and Lorentzian symmetric spaces », Communications in Mathematical Physics, 290:1 (August 2009), 105–127.
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  • Gómez-Ullate, D., Kamran, N., Milson, R., « An extended class of orthogonal polynomials defined by a Sturm-Liouville problem », Journal of Mathematical Analysis and Applications, 359:1 (November 2009), 352–367.
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  • Barnaby, N., Kamran, N., « Dynamics with infinitely many derivatives: variable coefficient equations », Journal of High Energy Physics, 2008:12 (December 2008), 022, 27 pages.
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  • Enciso, A., Kamran, N., « Global causal propagator for the Klein–Gordon equation on a class of supersymmetric AdS backgrounds », Advances in Theoretical and Mathematical Physics, 14:4 (August 2010), 1183–1208.
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  • Gómez-Ullate, D., Kamran, N., Milson, R., « An extension of Bochner's problem: exceptional invariant subspaces », Journal of Approximation Theory, 162:5 (May 2010), 987–1006.
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  • Enciso, A., Kamran, N., « Spinor Green’s functions via spherical means on products of space forms », Journal of Geometry and Physics, 61:1 (January 2011), 180–190.
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  • Gómez-Ullate, D., Kamran, N., Milson, R., « Exceptional orthogonal polynomials and the Darboux transformation », Journal of Physics A. Mathematical and Theoretical, 43:43 (October 2010), 434016, 16 pages.
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  • Gómez-Ullate, D., Kamran, N., Milson, R., « An extension of Bochner's problem: exceptional invariant subspaces », Journal of Approximation Theory, 162:5 (May 2010), 987–1006.
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Peer-reviewed conference proceedings:
  • Kamran, N., « Focal system for Pfaffian systems with characteristics », in Differential Equations: Geometry, Symmetries and Integrability, The Abel Symposium 2008 (Tromsø, 2008), B. Kruglikov, V. Lychagin, E. Straume, eds., Abel Symposia, Berlin, Springer, 2009, 173–185.
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François Lalonde

Monographs and books:
  • Abreu, M., Lalonde, F., Polterovich, L. (EDT), New Perspectives and Challenges in Symplectic Field Theory, CRM Proceedings & Lecture Notes, volume 49, Providence, RI, Amer. Math. Soc., 2009.
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Peer-reviewed journal articles:
  • Anjos, S., Lalonde, F., « The topology of the space of symplectic balls in $S^2 \times S^2$ », Comptes rendus. Mathématique, 345:11 (December 2007), 639–642.
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  • Anjos, S., Lalonde, F., Pinsonnault, M., « The homotopy type of the space of symplectic balls in rational 4-manifolds », Geometry & Topology, 13:2 (February 2009), 1177–1227.
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  • Hu, S., Lalonde, F., « A relative Seidel morphism and the Albers map », Transactions of the American Mathematical Society, 362 (2010), 1135–1168.
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Research reports:
  • Anjos, S., Lalonde, F., « The full homotopy type of symplectic balls in $S^2 \times S^2$ above the critical value », arXiv:math.SG/0406129, 2008, 23 p.
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Steven Shin-Yi Lu

Book chapters:
  • Lu, S. S.-Y., « A physics colloquium at McGill that changed my life », in A Celebration of the Mathematical Legacy of Raoul Bott, P. R. Kotiuga, eds., CRM Proceedings & Lecture Notes, Providence, RI, Amer. Math. Soc., 2010.
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Peer-reviewed journal articles:
  • Dethloff, G.-E., Lu, S. S.-Y., « Logarithmic surfaces and hyperbolicity », Annales de l'Institut Fourier, 57:5 (2007), 1575–1610.
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  • Heier, G., Lu, S. S.-Y., Wong, B., « On the canonical line bundle and negative holomorphic sectional curvature », Mathematical Research Letters, 17:6 (November 2010), 1101–1110.
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  • Lu, S. S.-Y., « On surfaces of general type with maximal Albanese dimension », Journal für die Reine und Angewandte Mathematik, 641 (April 2010), 163–175.
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  • Lu, S. S.-Y., Tu, Y., Zhang, Q., Zheng, Q., « On semistability of Albanese maps », Manuscripta Mathematica, 131:3-4 (October 2010), 531535.
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Iosif Polterovich

Monographs and books:
  • Jakobson, D., Nonnenmacher, S., Polterovich, I. (EDT), Spectrum and Dynamics 52, CRM Proceedings & Lecture Notes, Providence, RI, Amer. Math. Soc., 2010.
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Book chapters:
  • Banuelos, R., Kulczycki, T., Polterovich, I., Siudeja, B., « Eigenvalue estimates for mixed Steklov problems », in Operator Theory and Its Applications: In Memory of V. B. Lidskii (1924–2008), M. Levitin, D. Vassiliev, ed., American Mathematical Society Translations: Series 2, Providence, RI, Amer. Math. Soc., 2010.
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Peer-reviewed journal articles:
  • Jakobson, D., Polterovich, I., « Estimates from below for the spectral function and for the remainder in local Weyl's law », Geometric and Functional Analysis, 17:3 (September 2007), 806–838.
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  • Jakobson, D., Polterovich, I., Toth, J. A., « A lower bound for the remainder in Weyl’s law on negatively curved surfaces », International Mathematics Research Notices, 2007 (2007), rnm142, 38 pages.
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  • Polterovich, I., « Pleijel’s nodal domain theorem for free membranes », Proceedings of the American Mathematical Society, 137:3 (2009), 1021–1024.
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  • Girouard, A., Polterovich, I., Nadirashvili, N., « Maximization of the second positive Neumann eigenvalue for planar domains », Journal of Differential Geometry, 83:3 (2009), 637–662.
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  • Lapointe, H., Polterovich, I., Safarov, Y., « Average growth of the spectral function on a Riemannian manifold », Communications in Partial Differential Equations, 34: 6 (June 2009), 581–615.
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  • Girouard, A., Polterovich, I., « On the Hersch–Payne–Schiffer inequalities for Steklov eigenvalues », Functional Analysis and its Applications, 44:2 (June 2010), 106–117.
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  • Girouard, A., Polterovich, I., « Shape optimization for low Neumann and Steklov eigenvalues », Mathematical Methods in the Applied Sciences, 33:4, Complex-Analytic Methods (2010), 501–516.
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Other journal articles:
  • Polterovich, I., « Spectral asymptotics and dynamics on Riemannian manifolds », Oberwolfach Reports, 4:3 (2007), 2365–2367.
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Peer-reviewed conference proceedings:
  • Polterovich, I., « Maximization of Neumann and Steklov eigenvalues on planar domains », in Low Eigenvalues of Laplace and Schrödinger Operators, Oberwolfach Reports, no 06/2009, 2009, 367–369.
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Peter Russell

Peer-reviewed journal articles:
  • Koras, M., Russell, P., « Contractible surfaces with a quotient singularity », Transformation Groups, 2 (December 2007), 293–340.
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  • Gurjar, R. V., Masuda, K., Miyanishi, M., Russell, P., « Affine lines on affine surfaces and the Makar-Limanov Invariant », Canadian Journal of Mathematics / Journal canadien de mathématiques, 60:1 (February 2008), 109–139.
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  • Cassou-Noguès, P., Koras, M., Russell, P., « Closed embeddings of \mathbb{C}^*$ in \mathbb{C}^2$. I », Journal of Algebra, 322:9 (November 2009), 2950–3002.
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  • Gurjar, R. V., Koras, M., Russell, P., « Two dimensional quotients of $\mathbb{C}^n$ by a reductive group », Electronic Research Announcements in Mathematical Sciences, 15 (August 2008), 62–64.
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Peer-reviewed conference proceedings:
  • Russell, P., Cassou-Noguès, P., « Birational endomorphisms of the affine plane and affined-ruled surfaces », in Affine algebraic geometry, Conference in honour of M. Miyanishi, T. Hibi, eds., Kyoto, Osaka University Press, 2007, 57–105.
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  • Russell, P., « Embedding problems in affine algebraic geometry », in Polynomial Automorphisms and Related Topics, Polynomial Automorphisms and Related Topics (Hanoi, 2006), H. Bass, N. V. Chau, S. Maubach, eds., Hanoi, Vietnam, Publishing House for Science and Technology, 2007, 113–131.
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John A. Toth

Peer-reviewed journal articles:
  • Jakobson, D., Polterovich, I., Toth, J. A., « A lower bound for the remainder in Weyl’s law on negatively curved surfaces », International Mathematics Research Notices, 2007 (2007), rnm142, 38 pages.
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  • Toth, J. A., Zelditch, S., « Counting nodal lines which touch the boundary of an analytic domain », Journal of Differential Geometry, 81:3 (March 2009), 649–686.
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  • Toth, J. A., Wigman, I., « Counting open nodal lines of random waves on planar domains », International Mathematics Research Notices, 2009:18 (2009), 3337–3365.
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  • Toth, J. A., « $L^2$-restriction bounds for eigenfunctions along curves in the quantum completely integrable case », Communications in Mathematical Physics, 288:1 (May 2009), 379–401.
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  • Sogge, C., Toth, J. A., Zelditch, S., « About the blowup of quasimodes on Riemannian manifolds  », Journal of Geometric Analysis, 21:1 (January 2011), 150–173.
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Johannes Walcher

Peer-reviewed journal articles:
  • Krefl, D., Walcher, J., « Extended holomorphic anomaly in gauge theory », Letters in Mathematical Physics, 95:1 (2011), 67–88.
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Daniel T. Wise

Peer-reviewed journal articles:
  • Ollivier, Y., Wise, D. T., « Kazhdan groups with infinite outer automorphism group », Transactions of the American Mathematical Society, 359:5 (May 2007), 1959–1976 .
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  • McCammond, J., Wise, D. T., « Windmills and extreme 2-cells », Illinois Journal of Mathematics, 54:1 (2010), 69–87.
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  • McCammond, J. P., Wise, D. T., « Locally quasiconvex small-cancellation groups », Transactions of the American Mathematical Society, 360:1 (January 2008), 237–271.
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  • Wise, D. T., « Nonpositive sectional curvature for $(p, q, r)$-complexes », Proceedings of the American Mathematical Society, 136:1 (January 2008), 41–48.
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  • Wise, D. T., « Complete square complexes », Commentarii Mathematici Helvetici, 82:4 (2007), 683–724.
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  • Haglund, F., Wise, D. T., « Special cube complexes », Geometric and Functional Analysis, 17:5 (January 2008), 1551–1620.
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  • Hruska, G. C., Wise, D. T., « Packing subgroups in relatively hyperbolic groups », Geometry & Topology, 13:4 (April 2009), 1945–1988.
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  • Hsu, T., Wise, D. T., « Cubulating graphs of free groups with cyclic edge groups », American Journal of Mathematics, 132:5 (October 2010), 1153–1188.
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  • Ollivier, Y., Wise, D. T., « Cubulating random groups at density less than 1/6 », Transactions of the American Mathematical Society, 363:9 (September 2011), 4701–4733.
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  • Janzen, D., Wise, D. T., « A smallest irreducible lattice in the product of trees », Algebraic & Geometric Topology, 9:4 (October 2009), 2191–2201.
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  • Haglund, F., Wise, D. T., « Coxeter groups are virtually special », Advances in Mathematics, 224:5 (August 2010), 1890–1903.
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  • Sageev, M., Wise, D. T., « Periodic flats in CAT(0) cube complexes », Algebraic & Geometric Topology, 11 (2011), 1793–1820.
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  • Hagen, M., Wise, D. T., « Special groups with an elementary hierarchy are virtually free-by-$\mathbb{Z}$ », Groups, Geometry, and Dynamics, 4:3 (2010), 597–603.
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  • Wise, D. T., « Research announcement: the structure of groups with a quasiconvex hierarchy », Electronic Research Announcements in Mathematical Sciences, 16 (October 2009), 44–55.
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  • Martínez-Pedroza, E., Wise, D. T., « Local quasiconvexity of groups acting on small cancellation complexes », Journal of Pure and Applied Algebra, 215:10 (October 2011), 2396–2405.
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  • Martínez-Pedroza, E., Wise, D. T., « Relative quasiconvexity using fine hyperbolic graphs », Algebraic & Geometric Topology, 11:1 (January 2011), 477–501.
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  • Bergeron, N., Haglund, F., Wise, D. T., « Hyperplane sections in arithmetic hyperbolic manifolds », Journal of the London Mathematical Society. Second Series, 83:2 (April 2011), 431–448.
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