Articles 1 to 24 of 24

1.

arXiv:0802.2145 Stabilization of Heegaard splittings. Joel Hass, Abigail Thompson, William Thurston. math.GT (math.DG).

2.

arXiv:0711.2350 Unknot diagrams requiring a quadratic number of Reidemeister moves to untangle. Joel Hass, Tahl Nowik. math.GT.

3.

arXiv:0708.2509 Invariants of Knot Diagrams. Joel Hass, Tahl Nowik. math.GT.

4.

arXiv:0706.2134 Rotational stacking and its electronic effects on graphene films grown on 4H-SiC$(000\bar{1})$. J. Hass, F. Varchon, J. E. Millan-Otoya, M. Sprinkle, W. A. de Heer, C. Berger, P. N. First, L. Magaud, E. H. Conrad. physics.mtrl-sci.

5.

arXiv:0704.0285 Epitaxial graphene. Walt A. de Heer, Claire Berger, Xiaosong Wu, Phillip N. First, Edward H. Conrad, Xuebin Li, Tianbo Li, Michael Sprinkle, Joanna Hass, Marcin L. Sadowski, Marek Potemski, Gerard Martinez. physics.mes-hall (physics.mtrl-sci).

6.

cond-mat/0702540 The structural properties of the multi-layer graphene/4H-SiC(000-1) system as determined by Surface X-ray Diffraction. J. Hass, R. Feng, J. E. Millan-Otoya, X. Li, M. Sprinkle, P. N. First, C. Berger, W. A. de Heer, E. H. Conrad. physics.mtrl-sci (physics.mes-hall).

7.

cond-mat/0702311 Electronic structure of epitaxial graphene layers on SiC: effect of the substrate. François Varchon (NEEL), R. Feng (GATECH), J. Hass (GATECH), X. Li (GATECH), Bich N. Nguyen (NEEL), Cécile Naud (NEEL), Pierre Mallet (NEEL), Jean Yves Veuillen (NEEL), Claire Berger (NEEL), E. H. Conrad (GATECH), Laurence Magaud (NEEL). physics.mtrl-sci.

8.

math.GT/0604256 Knots and k-width. Joel Hass, J. Hyam Rubinstein, Abigail Thompson. math.GT (math.DG).

9.

cond-mat/0604206 Highly-ordered graphene for two dimensional electronics. J. Hass, C. A. Jeffrey, R. Feng, T. Li, X. Li, Z. Song, C. Berger, W. A. de Heer, P. N. First, E. H. Conrad. physics.mtrl-sci.

10.

math.DG/0306313 Area Inequalities for Embedded Disks Spanning Unknotted Curves. Joel Hass, Jeffrey C. Lagarias, William P. Thurston. Journal of Differential Geometry 68, (2004) 1-30.. math.DG (math.GT).

11.

math.GT/0211364 The Number of Triangles Needed to Span a Polygon Embedded in R^d. Joel Hass, Jeffrey C. Lagarias. pp. 509--526 in: Discrete and Computational Geometry: The Goodman-Pollack Festscrift, (B. Aronov, S. Basu, J. Pach and M. Sharir, Eds.), Springer-Verlag, New York 2003.. math.GT (math.DG math.MG).

12.

math.GT/0206286 Minimal spheres of arbitrarily high Morse index. Joel Hass, Paul Norbury, J. Hyam Rubinstein. math.GT.

13.

math.GT/0205057 The Computational Complexity of Knot Genus and Spanning Area. Ian Agol, Joel Hass, William P. Thurston. math.GT (math.DG).

14.

math.GT/0202179 Affine isoperimetric inequalities for piecewise linear surfaces. Joel Hass, Jeffrey C. Lagarias. math.GT (math.DG math.MG).

15.

math.DG/0003157 Double Bubbles Minimize. Joel Hass, Roger Schlafly. Ann. of Math. (2) 151 (2000), no. 2, 459--515. math.DG (math.OC).

16.

math.GT/0002002 On finiteness of the number of boundary slopes of immersed surfaces in 3-manifolds. Joel Hass, Shicheng Wang, Qing Zhou. math.GT.

17.

math.GT/9911072 Boundary slopes of immersed surfaces in 3-manifolds. Joel Hass, J. Hyam Rubinstein, Shicheng Wang. math.GT.

18.

cs.CG/9909001 Emerging Challenges in Computational Topology. Marshall Bern, David Eppstein, Pankaj K. Agarwal, Nina Amenta, Paul Chew, Tamal Dey, David P. Dobkin, Herbert Edelsbrunner, Cindy Grimm, Leonidas J. Guibas, John Harer, Joel Hass, Andrew Hicks, Carroll K. Johnson, Gilad Lerman, David Letscher, Paul Plassmann, Eric Sedgwick, Jack Snoeyink, Jeff Weeks, Chee Yap, Denis Zorin. cs.CG (math.GT).

19.

math.GT/9906197 The size of spanning disks for polygonal curves. Joel Hass, Jack Snoeyink, William P. Thurston. Discrete and Computational Geometry 29 (2003) 1--17.. math.GT.

20.

math.GT/9903130 Configurations of curves and geodesics on surfaces. Joel Hass, Peter Scott. G&T migration mon2-11. Geom. Topol. Monogr. 2 (1999), 201-213. math.GT (math.DG).

21.

math.GT/9807016 The Computational Complexity of Knot and Link Problems. Joel Hass, Jeffrey C. Lagarias, Nicholas Pippenger. J. A. C. M. 46 (1999) 185--211.. math.GT.

22.

math.GT/9807012 The number of Reidemeister Moves Needed for Unknotting. Joel Hass, Jeffrey C. Lagarias. J. Amer. Math. Soc. 14 (2001), 399--428.. math.GT.

23.

math.GT/9801071 Simple Closed Geodesics in Hyperbolic 3-Manifolds. Colin Adams, Joel Hass, Peter Scott. math.GT (math.DG).

24.

math.GT/9712269 Algorithms for recognizing knots and 3-manifolds. Joel Hass. math.GT.

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