In memory of our beloved Marvin Knopp who died on December 24, 2011

Many people who loved Marvin were not able to attend his funeral because of the suddenness of his death. For those of you who would like to view the service for my father please click on this YouTube link.

Please note that this link consists of four sequential videos totaling 71 minutes in length.

Contributions in his memory may be made to Camphill Soltane, 224 Nantmeal Road, Glenmoore, Pennsylvania 193434, or to Meir Panim.

Thursday, September 6, 2012

Dear Friends:

The Department of Mathematics, Temple University, is holding a conference to honor the memory of our colleague and friend Marvin Knopp. The conference will take place Sunday and Monday, November 11 and 12, 2012.

Marvin Knopp joined the Department of Mathematics at Temple in 1976. Prior to coming to Temple, he held professorships at the University of Wisconsin, Madison, and the University of Illinois, Chicago. He obtained his Ph.D. degree in 1958 from the University of Illinois, Urbana-Champaign, under the direction of Paul T. Bateman. Marvin Isadore Knopp was born on January 4, 1933 in Chicago, Illinois.

Professor Knopp was a leading expert in the theory of modular forms, and he was a pioneering figure in the theory of Eichler cohomology, modular integrals, and generalized modular forms. On several occasions he was a member of the Institute for Advanced Study in Princeton, and he twice gave invited addresses to meetings of the American Mathematical Society. Marvin Knopp had over 70 publications and was the author of three books, including the foundational "Modular Functions in Analytic Number Theory." In 2007 the International Journal of Number Theory dedicated a volume in his honor. Over the course of his career, Professor Knopp supervised 21 Ph.D. students.

Speakers:

    George Andrews, Pennsylvania State University
    Bruce Berndt, University of Illinois, Urbana-Champaign
    YoungJu Choie, Pohang University of Science and Technology
    Dorian Goldfeld, Columbia University
    Henryk Iwaniec, Rutgers University,
    Winfried Kohnen, Ruprecht-Karls-Universität Heidelberg
    Geoffrey Mason, University of California, Santa Cruz
    Peter Sarnak, Institute for Advanced Study
    Doron Zelberger, Rutgers University

Memorial Concert:

In addition to the mathematical activities, a late afternoon memorial concert is planned for Sunday, November 11, performed by the Peabody Trio: Seth Knopp, piano; Natasha Brofsky, cello; Violaine Melançon, violin. The concert will take place in the Temple Performing Arts Center. (This event is co-sponsored by the Tri-County Concerts Association; Marvin was Vice President of this association from 1996 through 2011.)

Memorial Banquet:

A memorial banquet is planned for Sunday evening, November 11, following the concert.

For more Information, (Free) Online Registration, and Updates:

Please see: http://math.temple.edu/events/knopp/

Best regards,

Ed Letzter, Geoff Mason, and Wlad Pribitkin
(Conference Organizers)

Saturday, February 18, 2012

Workshop on Modular Forms and Related Topics (dedicated to the memory of Marvin Knopp)

Dear All,

Please check the following link about the workshop on modular forms and related topics that took place in Beirut from February 6 till February 10, 2012 in the memory of Dr. Knopp. The workshop was a success and we will continue to organize events in the memory of this great man.

Monday, February 6, 2012

I met Marvin for the first time in the Fall of 1983 – and, in part, because of his influence, as my appointment at Temple University was effected through him, I have little doubt. But Marvin’s influence on me began well before that – indeed in more ways than I had realized until just a couple days ago, when I read Professor Berndt’s tribute. My doctoral advisor is Professor Stolarsky, Marvin’s first doctoral student, but my first real exposure to Number Theory was through Professor Berndt’s class in Analytic Number Theory in the Fall of 1976, which I audited for a few weeks, as a new graduate student in mathematics at the University of Illinois at Urbana. As it happened, I wasn’t quite ready for the rigor of Professor Berndt’s course (I studied Chemistry as an undergraduate), but I went on to learn number theory and analysis from both Professor Stolarsky and Professor Berndt as well as others at Illinois in the years following.

Strangely enough, while at Illinois I did not learn much about the classical Hecke theory of modular forms, though I was very interested in Riemann’s Zeta Function and other related areas. In retrospect, I am sure that was due to Professor Stolarsky’s and Professor Berndt’s particular interests, which tended in slightly different directions from Marvin’s, as well as to my own peculiar focus. Shortly after I got to Temple, though, Marvin introduced me to the Hecke theory – specifically, if indirectly, by telling me about a question he and his student Richard Cavaliere were working on, namely determining what sort of Hecke Correspondence Theorem existed, if any, for automorphic integrals with rational period functions. That sparked something in me: I went back and learned the classical Hecke theory (from Marvin’s book, Modular Functions in Analytic Number Theory, of course), then went on to give an answer to that question an d to address other questions about the structure of rational period functions for the full modular group – work for which I was very well prepared by what I learned at Illinois. Indeed, apart from my thesis, my only mathematical papers arose out of those roughly two years of work, one joint paper (or two, depending on how you count) with Marvin, and another unpublished work which has been circulating in manuscript form for some years now and is referenced in several papers written by other mathematicians – among whom I should mention especially YoungJu Choie, another student of Marvin’s I met and worked with while I was at Temple.

I left academics near the end of 1988. In the years since, I have worked at various jobs – mostly directly relevant to that technology Marvin had a well-known aversion to, ironically enough. I also raised a family – which I’m sure Marvin would agree is the most important work most of us do in life. But, all things considered, I have always thought that the most permanent creative thing I have done so far in my life is my mathematical work. For that, I am and will always be thankful to Marvin for being my guide well before I even knew he was. I hope that in some small way I have contributed to the spread and appreciation of Marvin’s mathematical work and, in turn, as indeed Marvin himself strove to do, that of the fascinating and beautiful mathematical work of those who came before him – Hecke, Riemann, Jacobi, and Euler, to name a few.

Regards,
John H. Hawkins

Saturday, January 28, 2012

Great photos of Marvin and his children.












More photos of Marvin and his children. I love these photos. You can see why I called him handsome. Kathryn P.

Thursday, January 19, 2012

I met Marvin about four years ago, at of all places, a bris on the Upper East Side. He was charming and witty, a guy that any kid would love to call "Dad." I wasn't sure whether I should call him Mr. Knopp or Dr. Knopp. I was raised in an Italian family and respect is very high on the list of things I was taught. After much internal debate, I settled on Dr. Knopp; after all, he was one of the planet's most brilliant matematicians. Well, you can imagine the reaction he had to that, so I decided to just call him "handsome." I called him "handsome" every time I saw him.

I always enjoyed my time with Marvin. We talked about so many things: the Black Sox scandal, why Ray Milland was NOT listed in Maltin's movie guide, and about Einstein, one of my favorite subjects. It turned out to be one of his, too. I know a lot of old movies, old actors, and old songs, thanks to my mother. Marvin was often surprised at my knowledge of things that came before my time. He would ask me if I had seen this movie or that movie, some relatively obscure, and I would say " yes, that starred so-and-so actress or actor." He was always amazed and appreciated the richness of the moment. That was Marvin.

The last time I saw him, Marvin drove Elana and I--which was an experience all by itself--to one of his favorite places, Heimie's, a little Jewish deli in Narberth. He laughed, made jokes, and sang some very wonderful old songs. He was eating blintzes with sour cream, one of his favorite things. It was a great time. Being with Marvin was a great time. I feel a richer person having known him. He was the father I never had.

I will miss him. I hope he is sitting with Albert right now discussing the universe and how his ideas may have been expanded.

A tribute to Marvin

I've heard it said that when a person passes away, a whole world passes away. One of the things that always struck me most in Marvin was how alive in all his activities and presence that world was. Facets of it that I was privileged to experience through my friendship with him included his earlier days in Chicago, his love (a word he did not hesitate to use) for his family and friends, his celebration of his heritage and his belonging to a long-standing academic tradition that embraces the totality of intellectual achievement. Marvin's mathematical activities formed naturally a central part of this world, and therefore it is not surprising that the feeling of joy and humanity in his "doing Math" became immediately clear to those who met him. Likewise, it is not a coincidence that the impact of his work is continually increasing (recent important results refer to papers published by Marvin decades ago) and that the influence of his mathematical ideas is extending to a broader circle of mathematicians. I
believe it is that intense air of life in Marvin's nature and all his activity that made the news of his loss, in a very literal sense, unexpected and hard to come to terms with.