[Turkmath:3111] Scholarship for Master students

[oguzhan kaya]

Dear colleagues,

 In the framework of the project TUBITAK 1001 research project  ‘Period
integrals associated to Algebraic varieties’ (total budget 344.959TL,
03/2017- 03/2020) the following position will be available from October
2018:

Master student 2200TL/month (12 months)


You can participate to our workshop which will be held in IMBM from 27.07
until 30.07 to discuss details. You can find details of the workshop in
turkmath's website.



To the moment our research team consists of the following members:

Post-doctoral fellow: Dr. Hakan Güntürkün (önc. Gediz Üniv. Hyperplane
arrangement, Amoeba)

Researcher: Dr. Oğuzhan Kaya (GSÜ. Representation Theory )

Ph.D.students: Turgay Akyar (ODTÜ. Algebraic geometry), Abuzer Gündüz (YTÜ.
Toric geometry)



YL öğrencileri : Mutlu Koçar, Ümran Gülbin Aydın (GSÜ. Algebraic functions.
Till September 2018)

Lisans : Kaan Bilgin (Marmara Ü.)

Guest researchers: Dr. Muhammet Cihat Dağlı (Antalya Ü. Analytic number
theory), Dr. İsmail Sağlam (Adana BTÜ, Hyperbolic geometry)



*Research subjects:* Transcendental algebraic geometry. Topology, complex
analysis and geometry related to algebraic varieties. Monodromy
groups. Discrete/arithmetic
groups and representation theory. Galois covering and branching,
degeneration of algebraic varieties.  Topology of hyperplane arrangements,
amoebas,braid groups. Hodge structure of the cohomology. Mirror symmetry
conjecture (Fukaya category and derived category of coherent sheaves).
Differential equations on the complex domain (Gel'fand-Kapranov-Zelevinski
hypergeometric functions. Gauss-Manin systems: Picard-Fuchs eq.).





We organize regular seminars every 3 weeks on Saturdays. The responsible
persons give talks accessible to an audience with minimal prerequisites so
that any desiring person may arrive at research level during one year or
so. Last year the talks included following subjects: Gauss hypergeometric
functions and their monodromy (algebraicity criteria), Introduction to
toric geometry by W.Fulton (Chap. 1,2,3), Coherent sheaves, Zariski –van
Kampen theorem on fundamental groups, Pochhammer hypergeometric functions
and  their applications to the mirror symmetry.

Yours,

Prof. Dr. Susumu Tanabé
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