[Turkmath:8924] George Andrews'in İstanbul ziyareti (17-18 Mayıs) / George Andrews visiting İstanbul (May 17-18)

[Kağan Kurşungöz]

     Değerli Matematikçiler,

     Amerikan Matematik Topluluğu (AMS) eski başkanı ve ABD Ulusal 
Bilimler Akademisi Üyesi George Andrews (Pensilvanya Eyalet Üniv.) 
detayları aşağıda verilen iki konuşma yapmak üzere 17-18 Mayıs'ta 
İstanbul'da olacak.  Andrews q-serileri, tamsayı parçalanışları ve 
Ramanujan'ın matematiği üzerine çalışmaktadır.  Alanında ihtimal ki 
dünyanın en ileri gelen araştırmacısıdır.

     Dileyenler ile 17 Mayıs Cuma akşam yemeğe gidilecek (lcv, lütfen 
aşağıdaki detaylara bakınız).  Seminerlere (özellikle ikincisine) 
öğrenciler de davetlidir.  Öğrencilerinize de bu duyuruyu 
ulaştırabilirseniz vaktiniz için teşekkürler.



     Dear Mathematicians,

     George Andrews (Penn State), previous president of the AMS and 
member of the National Academy of Sciences of the U.S., will be visiting 
İstanbul on May 17-18 to give two talks.  Details are below.  Andrews 
works on q-series, integer partitions and Ramanujan's mathematics.  He 
is arguably the most prominent researcher in the area.

     After May 17 Friday's talk, we will go to dinner together with 
those who wish (rsvp, please see below for details).  Students are most 
welcome to the seminars, especially to the latter one.  Thanks in 
advance for your time if you could forward this message to your students.

     Kağan Kurşungöz






Tarih (Date): Mayıs (May) 17 Cuma (Friday)

Zaman (Time): 16:00-17:00 (4:00 p.m. - 5:00 p.m.)

Yer (Loc'n): Sabancı Üniv. Karaköy İletişim Merkezi Giriş katı
     (Sabancı Univ. Karaköy Communication Center Ground Floor)

Başlık (Title): Ramanujan at 125

Özet (Abstract): Last year, 2012, was the 125th anniversary of Srinivasa
Ramanujan's birth. In his short career, he had a profound impact on much
of the research in number theory that was to follow in the coming
century.  This talk will begin with an account of the discovery of
Ramanujan's Lost Notebook in 1976 which provided a number of surprises.
Writing in 1919-1920, Ramanujan anticipated (and, in fact, had gone beyond)
many results found by others in the last half of the 20th century. I
shall discuss a number of his discoveries related to continued fractions,
partitions, and other number-theoretic topics.  I will conclude with a
couple of stories about associated TV and film projects that arose because
of this discovery.




Mayıs 17 Cuma Akşam Yemeği (Dinner on May 17th Friday Evening):

Lütfen 22 Nisan Pazartesi'ye kadar cevap veriniz: 
kursungoz at sabanciuniv.edu.
Please e-mail kursungoz at sabanciuniv.edu until Apr 22.





Tarih (Date): Mayıs (May) 18 Cumartesi (Saturday)

Zaman (Time): 13:00-14:00 (1:00 p.m. - 2:00 p.m.)

Yer (Loc'n): Sabancı Üniv. Karaköy İletişim Merkezi Giriş katı
     (Sabancı Univ. Karaköy Communication Center Ground Floor)

Başlık (Title): Partitions, Compositions, and the Excitement of Ramanujan

Özet (Abstract): The theory of partitions concerns the representation of
         integers as distinct sums of integers.  For example, the
         five partitions of 4 are 4, 3 + 1, 2 + 2, 2 + 1 + 1,
         1 + 1 + 1 + 1.

           Compositions take order into account.  Thus there are 8
         compositions of 4, namely 4, 3 + 1, 1 + 3, 2 + 2, 2 + 1 + 1,
         1 + 2 + 1, 1 + 1 + 2, 1 + 1 + 1 + 1.  Although seemingly more
         complicated, compositions are much easier to study as we
         shall see.

            Euler was the first to study partitions seriously, and
         many of his discoveries are still fundamental in the subject.
         In this talk we introduce the basic ideas of partitions and
         compositions.  We limit the necessary background to arithmetic
         and a little algebra.

            The talk begins with an account of compositions.  The ideas
         turn out to be easily understood, and the scope of the subject
         is easily comprehended.  We then turn to partitions, the subject
         that the Indian genius Ramanujan revolutionized.  We note several
         themes from Ramanujan's work suggested by our study of 
compositions.
         In each instance, we gain some appreciation of the depth and
         surprise of Ramanujan's insights.