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School of Mathematics
 

February 5 and 6, 2014
 (Bahman 16 and 17, 1392)
Tehran, Iran

3rd Seminar on

 Combinatorial Commutative Algebra

 
 
 
 

Objective:

Commutative algebra has been developed in step with algebraic geometry and has played an essential role in its foundation. In 1975, however, a new trend of commutative algebra arose with the work of Richard Stanley who used the theory of Cohen-Macaulay rings to prove affirmatively the Upper Bound Conjecture for spheres. It then turned out that commutative algebra supplies basic methods in the algebraic study of combinatorics on convex polytopes and simplicial complexes. In the last decade, combinatorial commutative algebra has been one of the most active topics in Mathematics. Almost eight years ago, the study of combinatorial commutative algebra was started in Iran and now we are glad to witness that there are several colleagues and students working in this area.

It is our pleasure to inform you about the third seminar in combinatorial commutative algebra which will be held on February 5 and 6, 2014 (Bahman 16 and 17, 1392), at the School of Mathematics of IPM, Tehran, Iran.

The goal of this session is to bring together many of the people in Iran who are working in combinatorial commutative algebra, to introduce students and young researchers the topics of recent research and to set up new directions for future investigations.


Organizers:

Mohammad Reza Pournaki (Sharif University of Technology & IPM)
Seyed Amin Seyed Fakhari (IPM)
Siamak Yassemi (University of Tehran & IPM)
 

Invited Speaker:

Amir Bagheri (University of Tehran and Institut de Mathematiques de Jussieu, UPMC, Paris)
Keivan Borna (Kharazmi University)
Hassan Haghighi (K.N. Toosi University of Technology)
Kamran Lamei (Institut de Mathematiques de Jussieu, UPMC, Paris)
Amin Nematbakhsh (IPM)
Ali Soleyman Jahan (University of Kordestan)
Ali Akbar Yazdan Pour (Institute for Advanced Studies in Basic Sciences, Zanjan)
Rahim Zaare-Nahandi (University of Tehran) (Lecture Notes)
 

Note: Prof. Anders Björner would not be at IPM due to passport problem. He has postponed his visit and his visiting time will be announced later.

Program of the Talks:

You can see the schedule of the talks in pdf format here.

Abstracts:

You can see the abstracts of the talks in pdf format be clicking here.

Registration:

Please fill out the registration form and send it to S. A. Seyed Fakhari via email fakhari@ipm.ir with the subject:
"3rd_CCA Registration". (The registration is closed.)

 

Registration Fee:

1) Registration fees for Iranian participants:
You can get more information about the registration fee here.

2) Registration fees for international participants:
The registration fee is 120 Euros.

The registration fee for international participants will be due in cash at the time of registration on the first day of the meeting. Please note that standard credit cards; e.g., Visa, Master or AmEXP, cannot be used in Iran.

Registration fee includes: Documentation package, participation in the lectures, lunches coupons, and coffee breaks during the meeting.

Residence fee at IPM guest house is 30 Euros for per night.

Call for Papers:

Papers will be accepted for presentation at the seminar subject to approval by the Organizers. Please send submissions (extended abstract or full paper) electronically (in PDF and Tex formats) to fakhari@ipm.ir with the subject: "3rd_CCA Abstract".

Accommodation:

We have limited number of rooms at IPM Guest house. Those who need accommodation can send an email to fakhari@ipm.ir till January 21, 2014 (Bahman 1, 1392).

Deadlines:

Deadline for submission of paper & registration for Iranian Participants: January 16, 2014 (Dey 26, 1392)
Deadline for submission of paper & registration for non-Iranian Participants: December 22, 2014


Location:

School of Mathematics, Niavaran Bldg., Niavaran Square, Tehran, Iran


Contact Information:

School of Mathematics, IPM
Niavaran Street, Niavaran Square
P.O.Box: 19395-5746
Phone: 21 22290928
Fax: 21 22290648
E-mail: fakhari@ipm.ir

 


Group Photo
(click on the photo for the best view)