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Celebratio Mathematica

John Willard Morgan

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John W. Morgan— Biographical Sketch

Education

Rice Uni­versity B.A., 1968; Ph.D, 1969, Ad­visor: Mor­ton L. Curtis

Experience

Stony Brook Uni­versity Si­mons Cen­ter for Geo­metry and Phys­ics
Found­ing Dir­ect­or, 2009–2016
Mem­ber, 2016–
Columbia Uni­versity De­part­ment of Math­em­at­ics
As­so­ci­ate Pro­fess­or, 1974–1977
Pro­fess­or, 1977–2010
Chair, 1989–1991,
Pro­fess­or Emer­it­us, 2010–
MIT De­part­ment of Math­em­at­ics
As­sist­ant Pro­fess­or, 1972–1974
Prin­ceton Uni­versity De­part­ment of Math­em­at­ics
In­struct­or and Lec­turer, 1969–1972
Vis­it­ing Pro­fess­or In­sti­tute des Hautes Études Sci­en­ti­fiques 1974–1976, 2000–2001
In­sti­tute for Ad­vanced Study 1996–1997
Prin­ceton Uni­versity 1994–1996
Har­vard Uni­versity 1989–1990
MSRI 1984–1985
Uni­versité de Par­is, Sud 1975–1976

Honors and Awards

  • In­vited Speak­er, In­ter­na­tion­al Con­gress of Math­em­aticians, Berke­ley, 1986
  • Al­fred P. Sloan Found­a­tion Fel­low, 1974–1976
  • Plen­ary Lec­ture, In­ter­na­tion­al Con­gress of Math­em­aticians, Mad­rid, 2006
  • Gauss Lec­ture­ship, Ger­man Math­em­at­ic­al So­ci­ety, 2008
  • Mem­ber, Na­tion­al Academy of Sci­ences, 2009
  • Levi L. Con­ant Prize, Amer­ic­an Math­em­at­ic­al So­ci­ety, 2009
  • Fel­low, Amer­ic­an Math­em­at­ic­al So­ci­ety, 2012
  • Fields Medal Prize Com­mit­tee, 2018

Scientific Activities

  • Mem­ber, Board of Trust­ees, MSRI, Berke­ley 1986--1994, Chair 1989–1994
  • Mem­ber, In­ter­na­tion­al Con­gress, Or­gan­iz­ing Com­mit­tee for To­po­logy, 1990 and 1994
  • Mem­ber, Com­mit­tee of Sci­ence Policy of AMS, 1992–1995, Chair, 1995
  • Mem­ber, Steer­ing Com­mit­tee, IAS/Park City In­sti­tute, 1994–2000
  • Mem­ber, Or­gan­iz­ing Com­mit­tee, Spe­cial Year in Low Di­men­sion­al To­po­logy, MSRI, 1984–1985
  • Or­gan­izer, IAS/Park City Sum­mer In­sti­tute in Math­em­at­ics, 1994
  • Mem­ber, Sloan Gradu­ate Math­em­at­ics Fel­low­ship Pan­el, 1994–1999
  • Chair, AMS Com­mit­tee to Se­lect Win­ner of the Veblen Prize, 2003–2004

Editorships

  • Journ­al of the Amer­ic­an Math­em­at­ic­al So­ci­ety, 2004–2010
  • In­ven­tiones Math­em­at­icae, 1985–1995
  • To­po­logy and its Ap­plic­a­tions, 1983–present
  • Geo­metry and To­po­logy, 1999–2013
  • Math­em­at­ic­al Re­search Let­ters, 1995–1996

Publications

A com­plete bib­li­o­graphy can be found on the “Works” page of this volume.

Recent Collaborators

Charles Dor­an De­part­ment of Math­em­at­ics, Bard Col­lege
Ad­ri­an Clingher In­sti­tute for Ad­vanced Study
Ar­mand Borel In­sti­tute for Ad­vanced Study
Robert Fried­man De­part­ment of Math­em­at­ics, Columbia Uni­versity
Zolton Sz­abo De­part­ment of Math­em­at­ics, Uni­versity of Michigan
Clif­ford Taubes De­part­ment of Math­em­at­ics, Har­vard Uni­versity
Ed­ward Wit­ten In­sti­tute for Ad­vanced Study

Most Recent Thesis Students

Pe­dram Sa­fari PhD, 2000
Mehrz­ad Ajood­nani­an PhD, 2000
Bren­don Owens PhD, 2000 (Uni­versity of Glas­gow)
Ad­ri­an Clingher PhD, 2001 (Uni­versity of Mis­souri– St. Louis)

Synergistic Activities

  1. In­volve­ment with the NSF VI­GRE grant at Columbia Uni­versity re­work­ing the first- and second-year gradu­ate cur­riculum
  2. De­vel­op­ment of a new first-year gradu­ate course (as part of the VI­GRE pro­gram) on groups and their rep­res­ent­a­tions; pre­par­a­tion of lec­ture notes for this course.
  3. Pre­par­a­tion of The Seiberg–Wit­ten Equa­tions and Ap­plic­a­tions to the To­po­logy of Smooth Four-Man­i­folds (Prin­ceton: Prin­ceton Uni­versity Press, 1996), an in­tro­duc­tion suit­able for gradu­ate stu­dents to the new and act­ive field of Seiberg–Wit­ten in­vari­ants.
  4. Par­ti­cip­a­tion as a lec­turer in four dif­fer­ent sum­mer schools over the course of three years (in China, Hun­gary, France, Italy) in an at­tempt to spread the un­der­stand­ing of the new res­ults in Seiberg–Wit­ten the­ory to gradu­ate stu­dents and young postdoc­tor­al fel­lows around the world.
  5. With sev­en oth­er ed­it­ors, ed­ited Quantum Field The­ory, Su­per­sym­metry, and Enu­mer­at­ive Geo­metry (Provid­ence, RI: Amer­ic­an Math­em­at­ic­al So­ci­ety, 1999) an at­tempt to render the lan­guage, ideas and res­ults of mod­ern high en­ergy the­or­et­ic­al phys­ics (quantum field the­ory and string the­ory) ac­cess­ible to the math­em­at­ic­al com­munity.