Celebratio Mathematica

J. Hass and A. Thompson: “A ne­ces­sary and suf­fi­cient con­di­tion for a 3-man­i­fold to have Hee­gaard genus one,” Proc. Am. Math. Soc. 107 : 4 (December 1989), pp. 1107–​1110. MR 984792 Zbl 0694.​57006 article

J. Hass and A. Thompson: “Neon bulbs and the un­knot­ting of arcs in man­i­folds,” J. Knot The­or. Ramif. 6 : 2 (April 1997), pp. 235–​242. MR 1452439 Zbl 0886.​57003 article

C. Adams, J. Hass, and A. Thompson: How to ace cal­cu­lus: The street­wise guide. W. H. Free­man (New York), 1998. book

C. Adams, J. Hass, and A. Thompson: How to ace the rest of cal­cu­lus: The street­wise guide. W. H. Free­man (New York), 2001. book

J. Hass, J. H. Ru­bin­stein, and A. Thompson: “Knots and \( k \)-width,” Geom. Ded­icata 143 : 7 (December 2009), pp. 7–​18. MR 2576289 Zbl 1189.​57005 ArXiv math/​0604256 article

J. Hass, A. Thompson, and W. Thur­ston: “Sta­bil­iz­a­tion of Hee­gaard split­tings,” Geom. To­pol. 13 : 4 (2009), pp. 2029–​2050. MR 2507114 Zbl 1177.​57018 ArXiv 0802.​2145 article

J. Hass and A. Thompson: “Is it knot­ted?,” pp. 129–​135 in Ex­ped­i­tions in math­em­at­ics. Edi­ted by T. Shubin, D. F. Hayes, and G. L. Al­ex­an­der­son. MAA Spec­trum 68. Math­em­at­ic­al As­so­ci­ation of Amer­ica (Wash­ing­ton, DC), 2011. incollection

J. Hass, A. Thompson, and A. Ts­vi­etkova: “The num­ber of sur­faces of fixed genus in an al­tern­at­ing link com­ple­ment,” Int. Math. Res. Not. 2017 : 6 (March 2017), pp. 1611–​1622. MR 3658176 ArXiv 1508.​03680 article

J. Hass, A. Thompson, and A. Ts­vi­etkova: “Al­tern­at­ing links have at most poly­no­mi­ally many Seifert sur­faces of fixed genus,” In­di­ana Univ. Math. J. 70 : 2 (2021), pp. 525–​534. MR 4257618 article

J. Hass, A. Thompson, and A. Ts­vi­etkova: “Tangle de­com­pos­i­tions of al­tern­at­ing link com­ple­ments,” Illinois J. Math. 65 : 3 (2021), pp. 533–​545. MR 4312193 article

J. Hass, A. Thompson, and W. Thur­ston: “Sta­bil­iz­a­tion of Hee­gaard split­tings,” pp. 375–​396 in Col­lec­ted works of Wil­li­am P. Thur­ston with com­ment­ary, II: 3-man­i­folds, com­plex­ity and geo­met­ric group the­ory. Amer­ic­an Math­em­at­ic­al So­ci­ety (Provid­ence, RI), 2022. MR 4556478 incollection