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)
ΠΑΝΕΠΙΣΤΗΜΙΟ ΚΡΗΤΗΣ
ΤΜΗΜΑ ΜΑΘΗΜΑΤΙΚΩΝ KAI EΦΑΡΜΟΣΜΕΝΩΝ ΜΑΘΗΜΑΤΙΚΩΝ
Καθ. Δρ. Ι.Δ. ΠΛΑΤΗΣ
English web-page
Ἄνευ
Μαθηματικῶν, θὰ εἴδωμεν τὸν ἄνθρωπον ἑρπίζοντα ἐπὶ τῆς
γῆς.
Βενιαμὶν ὁ Λέσβιος
Τμῆμα Μαθηματικῶν καὶ Ἑφαρμοσμένων
Μαθηματικῶν
Πανεπιστήμιο Κρήτης
Τ.Θ. 2208
70013 Ἡράκλειο Κρήτης
Γραφεῖο: Γ318
η-ταχυδρομεῖο:
jplatis@math.uoc.gr
Τηλ: +30 2810
393 890
Τηλεομοιότυπο:
+30 2810 393 881
Ἱστοσελίδα:
www.math.uoc.gr/~jplatis
Ὧρες Γραφείου:
Τετάρτη 13:00-15:00
Ἠλεκτρονικὲς
ὦρες γραφείου Live streaming
Σύντομο βιογραφικὸ σημείωμα:
Ἐκπαίδευση
- Πτυχίο Μαθηματικῶν 1988, Α.Π.Θ., Θεσσαλονίκη
- Μεταπτυχιακὸ Δίπλωμα 1994, Πανεπιστήμιο Κρήτης
- Διδακτορικὸ Δίπλωμα 1999, Πανεπιστήμιο Κρήτης
Θέσεις
- 2003-2005 Ὑπότροφος Μαρὶ Κιουρί, Πανεπιστήμιο Ντάραμ, Ἡνωμένο
Βασίλειο.
- 2006-2007 Ὑπότροφος Μαρὶ Κιουρί, Α.Π.Θ., Θεσσαλονίκη
- 2007 Ἑπισκέπτης λέκτωρ, Πανεπιστήμιο Κύπρου
- 2008-2011 Ἐπίκουρος καθηγητής, (μὲ θητεῖα), Πανεπιστήμιο
Κρήτης
- 2011-2014 Ἐπίκουρος καθηγητής, (μόνιμος), Πανεπιστήμιο Κρήτης
- 2014- 2018 Ἀναπληρωτὴς καθηγητής, Πανεπιστήμιο Κρήτης
- 2018-
Καθηγητής, Πανεπιστήμιο Κρήτης
ΔΙΔΑΣΚΑΛΙΑ
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ΑΝΑΛΥΣΗΣ ΠΟΛΛΩΝ ΜΕΤΑΒΛΗΤΩΝ,
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RESEARCHGATE
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ΑΛΓΕΒΡΑΣ ΚΑΙ ΓΕΩΜΕΤΡΙΑΣ
MANET
WORKSHOP ON SUB-RIEMANNIAN ANALYSIS, PDE AND
APPLICATIONS
MASTER
CLASS:
Finsler geometry and applications to low-dimensional
geometry, topology and moduli spaces
CONTEMPORARY
ALGEBRA AND GEOMETRY IN GREECE: An Algebra and
Geometry meeting, Anogeia, Crete, 25-26/05/2016.
WORKSHOP IN COMPLEX
HYPERBOLIC GEOMETRY, CHANGSHA, PRC,
17-27/07/2016
WORKSHOP
ON KLEINIAN GROUPS AND RELATED TOPICS, UNAM,
CUERNAVACA, MEXICO, 10-12/08/2016. See the
talk here.
ΕΙΣ
ΜΝΗΜΗΝ: M.Γ. MAΡIAΣ, 1953-2020
SUB-RIEMANNIAN
GEOMETRY: A BRIEF REVIEW. Talk for the 90
years of the Department of mathematics,
Aristotle University of Salonica
ΘΕΣΕΙΣ
ΕΡΓΑΣΙΑΣ ΣΤΑ ΜΑΘΗΜΑΤΙΚΑ
MATHEMATICS
IN GREECE
ΑΠΕΡΑΝΤΟΣΥΝΗ
ΕΠΙΣΤΡΕΨΤΕ
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