E. Graham Evans (1942–2021)

We are deeply saddened to tell the community about the passing of E. Graham Evans on Saturday, March 20th, at the age of 78.

Below are notes we received from David Eisenbud and Phillip Griffith.

 

The following is a note we received from David Eisenbud:

“I was deeply sad to hear of Graham Evans’ death on March 20th, and I have been thinking about him. I want to share some memories:

Graham was one of my closest friends in grad school. He and Kaye were already married in graduate school — I think they had been childhood sweethearts — and I remember being very impressed by their snug little apartment.

Graham was a student of Kaplansky and I also followed all of Kap’s marvelous lectures. We both developed a fascination with free resolutions from this exposure. Graham also wrote the notes for Richard Swan’s course in K-theory — I enjoyed learning the basics from these notes somewhat later.

Graham took a Postdoc at MIT and I followed to Brandeis, nearby. There we continued our friendship and collaborated on basic elements (arising from Swan’s work) and on set-theoretic complete intersections — the latter resulting in the paper for which (I believe) I was given tenure at Brandeis.

Graham went on to a career at UIUC, while I stayed at Brandeis, but we continued many interactions and parallels. For example, Graham’s undergraduate student Mike Stillman wrote an early program to compute syzygies, while Buchsbaum and I employed an undergraduate, Ray Zibman, for the same purpose (none of us knew about Groebner bases, so the programs were only heuristic; Schreyer’s algorithm and the work of Bayer and Stillman on Macaulay lay, unsuspected, in the future.) Graham and I both spent the year 1975-76 at the I.H.E.S, outside of Paris, supported by Sloan Fellowships. Graham was already obsessed with (but making no progress on) the “Syzygy Problem”–the conjecture that a non-free n-th syzygy of finite projective dimension must have rank at least n. It took a long time, but his persistence paid off: he and his Urbana colleague Phillip Griffith published their proof in the Annals of Math in 1981. Their London Math Society book, published a few years later has a nice exposition of the whole area. The paper continues to be influential: it already has 65 citations, 11 new ones in papers appearing in the last 5 years alone.

At Urbana Graham and Kaye continued to nurture many students, one of whom, Hara Charalambous, came to me as a Postdoc and is now Chair of mathematics in Thessaloniki. In addition to his PhD students, whom you can find at the math genealogy site, there was a succession of undergraduates who enjoyed the welcoming warmth of that household, including Mike Stillman and, much more recently, Emily Riehl. I believe that Kaye, an accomplished seamstress, even sewed wedding dresses for some of them! Graham was an excellent and enthusiastic cook—for example he made the first and only “Christmas Goose” that I ever tasted. He was active in teaching non-mathematicians at Urbana, too: he once told me about a course he gave regularly, in which, on the first day he would say: “Don’t be afraid! Now reach out and touch the computer.” I can hear him saying it… Soon after Graham retired from UIUC, he developed Parkinson’s disease, and Kaye also suffered a series of medical troubles. Fortunately they had the support of Carl, one of their two sons, who remained in Urbana, involved with the University. For quite a while, Graham and Kaye made frequent pilgrimages to the West coast where their other child, Michael, is a video game developer. They would often stop by in Berkeley on these trips, so we could renew our friendship. Kaye died about a year ago. I had hoped to visit in Urbana once more, too — it might have happened, but for the pandemic.”

 

Also, a message from Phillip Griffith:

“Graham was delivered into the world on September 8, 1942 – not by his father an obstetrician/gynecologist by trade. His father saved that delivery for Kay Esser – Graham’s wife to be. Serendipity at work!

Graham graduated from Aurora High School (Illinois) in 1960 – the year his High School Debate Team won the National Championship.

After graduating Dartmouth in 1964 Graham began his graduate studies at University of Chicago. It was at this time that Graham, David Eisenbud and I began exchanging ideas – at afternoon tea.

Graham received his Ph.D. degree under the direction of Irving Kaplansky in 1969. For many years he wore his cap and gown to teach on Hilbert’s Birthday.

After a year at UCLA, Graham began a two-year position as post doc at MIT. And it is here where I “blew it” in my retirement speech for Graham – stating, “Graham received a Benjamin Moore Postdoctoral Fellowship” instead of C.L.E. Moore Fellowship. The next day Graham informed me, “Phil, Benjamin Moore refers to paint.” Graham and David Eisenbud produced 5 excellent articles during this period.

After taking a position at Illinois, Graham introduced me to a problem he and Winfried Bruns referred to as “The Syzygy Problem”, a question concerning minimal ranks of syzygy modules of finite projective dimension. After a few years making little or no progress, our ideas meshed to solve the problem in Spring 1980. The mix: a crude version of what is now known to be the Improved New Intersection Theorem that produced the desired grade inequality of order ideals of minimal generators. Our paper was published in Annals of Mathematics (1981).

In 1985 Graham and I published a monograph, SYZYGIES (LMS Lecture Notes 106) that discussed matters in more depth. In particular, the connection to the Improved New Intersection Theorem was made more precise.

In 2000 and 2001 Graham received two prestigious U of I mentoring awards, and was featured in video with undergraduate Chris Francisco (now Oklahoma State U) at halftime of a U of I basketball game.

In early 2003 Graham announced he would retire in Spring 2004. I asked a librarian from the Math Library to locate another copy of our monograph. I planned to have a special cover designed for presentation to Graham at the Department Retirement celebration. With the help of BookFinders.com the librarian provided a phone number for a bookstore in Ohio. When I called, they had only one copy left – and that one was sold. I found a bookstore in Nevada that listed their only copy at $296. (Had SYZYGIES found its way into rare books?) I tried their “used books” site and found the same copy. With additional help I found a copy through Amazon with a price tag of $512. This exercise gave new meaning to “Appreciation of Theorems.” The original price had been $35. My quest was never realized – except in story form. Eventually our monograph was reprinted – all mistakes in tack – and the price dropped.

Chef Graham’s culinary excellence was well known. Once at a dinner party he announced, “the chocolate souffle collapsed!” All was eaten!

One lasting memory will never fade. And that is Kay and Graham and Judy and I at a famous restaurant in Napa Valley toasting to what our collaboration had brought.

Good journey my friend.”

Job announcements

Some recent job postings that may be of interest:

  • The University of Nebraska-Lincoln, Syracuse University, and Oklahoma State University all have postdoc positions starting in Fall 2021. More information in the links above.
  • The University of Sheffield is advertising a permanent position in Algebra, Geometry and Topology, including interactions with Mathematical Physics. The appointment will be made at either Senior Lecturer or Chair level (roughly equivalent to Associate Professor or Professor) according to the experience of the successful candidate. More information here.

David Buchsbaum, 1929 – 2021

The following is a note we recently received from David Eisenbud:

I’m writing to announce news that deeply saddens me: David Buchsbaum died at his home on January 8, 2021, of heart failure. David was born on November 6, 1929, and earned his PhD at Columbia University in 1954 under Samuel Eilenberg for the definition and exploration of Abelian categories. He and Maurice Auslander had a famous collaboration laying some of the foundations of homological commutative algebra; among their notable results were the formula relating depth and projective dimension, and the factoriality of regular local rings. His later interests were at the intersection of representation theory and commutative algebra. David spent most of his career at Brandeis University, and was very much engaged in building its mathematics department. He was elected to American Academy of Arts and Sciences in 1995.

David had and communicated a deep love of mathematics as an integral part of life and of culture. He loved to travel, most of all to Rome. He was a mentor to students and postdocs from all over the world, but especially in Italy. Many Italians arranged to spend time at Brandeis to be near him. In honor of his contribution to Italian mathematics, David was internationally celebrated in three locations throughout Italy during a six-week conference in 1998.

David and I first met in 1968 at the first conference I attended as a graduate student: my advisor, Saunders MacLane, told me I should pay special attention to David’s lectures. David became my postdoctoral mentor, longtime collaborator in a particularly productive and happy period, and a very dear friend.

David shared deep intellectual interests with Betty, his wife for more than 70 years, a poet and professor of English, who survives him. David and Betty were very close to their three daughters, Helen, Susan and Marion, and their warm family life has always been a model for me. Susan’s son Gabriel Frieden has followed his grandfather into mathematics, and is currently a postdoctoral student in Montreal.

Fellowship of the Ring: A National Commutative Algebra Seminar (updated time)

There will be a weekly Commutative Algebra webinar, hosted by MSRI, that will take place at 1:30pm 12:00 noon Pacific time every Thursday. The organizing committee is listed below. Each talk will have two parts: the first part should be accessible to graduate students after a first course in commutative algebra, and should survey the basic facts and the goals of some area of commutative algebra; the second part will typically cover recent research.

Register for the Fellowship of the Ring here.

You can see old talks on the MSRI YouTube channel.

Organizing Committee:

  • David Eisenbud <de@msri.org>, chair
  • Mel Hochster <hochster@umich.edu>
  • Craig Huneke <huneke@virginia.edu>
  • Srikanth Iyengar <iyengar@math.utah.edu>
  • Claudia Miller <clamille@syr.edu>
  • Irena Peeva <ivp1@cornell.edu>
  • Steven Sam <ssam@ucsd.edu>
  • Karl E Schwede <schwede@math.utah.edu>
  • Bernd Ulrich <bulrich@purdue.edu>

BRIDGES: Building Relationships for an Inclusive and Diverse Group of Emerging Students

The AWM student chapter at the University of Utah is organizing a conference, May 20-22, 2020, aimed towards early graduate students and advanced undergraduate students interested in representation theory, number theory, and commutative algebra.
The goal of this conference is to:

  • Foster a sense of community amongst underrepresented groups in mathematics,
  • Introduce possible research areas,
  • Expose the participants to role models and possible mentors.

Potential funding may be available for travel and accommodation for 40 participants, priority will be given to participants from underrepresented groups. To be considered for funding please register before January 31st, 2020. More information can be found at the conference website:
https://www.math.utah.edu/awmchapter/conference/index.html.

Graduate Workshop in Commutative Algebra for Women & Mathematicians of Other Minority Genders

There will be a workshop at the University of Minnesota, April 12-14, 2019, focusing on forming a community of women and non-binary researchers interested in commutative algebra by learning about specific topics in commutative algebra from a diverse group of prominent active researchers.

This workshop is organized by Christine Berkesch, Juliette Bruce, and Patricia Klein.

For more information, see the website for the workshop.