ΣΤΑΥΡΟΓΙΑΝΝΗΣ ΣΤΑΥΡΟΣ
ΚΑΘΗΓΗΤΗΣ
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
ΤΜΗΜΑ ΛΟΓΙΣΤΙΚΗΣ ΚΑΙ ΧΡΗΜΑΤΟΟΙΚΟΝΟΜΙΚΗΣ - ΚΑΛΑΜΑΤΑ
Ε-mail: s.stavrogiannis (at) uop (dot) gr
Τηλέφωνο: 27210-45-303
Γραφείο: Γ1.03
Ώρες Γραφείου: Τρίτη : 13:00 - 15:00
Πέμπτη : 13:00 - 15:00 - (Με ραντεβού)
Σύντομο Βιογραφικό ΣημείωμαΟ Σταύρος Σταυρόγιαννης είναι Πρωτοβάθμιος Καθηγητής Εφαρμοσμένης Πληροφορικής στο Τμήμα Λογιστικής και Χρηματοοικονομικής στο Πανεπιστήμιο Πελοποννήσου στην Καλαμάτα. Σπούδασε στο Πανεπιστήμιο Πατρών στο Τμήμα Φυσικής. Στη συνέχεια έλαβε το μεταπτυχιακό του από το Πολιτειακό Πανεπιστήμιο της Νέας Υόρκης (City University of New York / City College of New York) στο οποίο και παρέμεινε ένα χρόνο ως συμβασιούχος διδάσκων. Έλαβε το διδακτορικό του από το Εθνικό Μετσόβιο Πολυτεχνείο, Γενικό Τμήμα, τομέα Φυσικής στην θεματική περιοχή της νανοτεχνολογίας, στην κατασκευή και μοντελοποίηση υπέρλεπτων πολυστρωματικών υμενίων που εμφανίζουν το φαινόμενο γιγαντιαίας μαγνητοαντίστασης για ανάγνωση σκληρών δίσκων. Εργάστηκε στο Εθνικό Κέντρο Έρευνας Φυσικών Επιστημών Δημόκριτος, στο Ινστιτούτο Επιστήμης Υλικών, σε ερευνητικά προγράμματα με θέματα γιγαντιαίας μαγνητοαντίστασης, μαγνητοσυστολής και κατασκευής και μοντελοποίησης νέων υλικών για σκληρούς δίσκους υπερυψηλής πυκνότητας πληροφορίας.
Επιστημονικά Ενδιαφέροντα:
- Εφαρμοσμένα Μαθηματικά
- Διαχείριση Χαρτοφυλακίου και Χρηματοοικονομικού Κινδύνου.
- Χρηματοοικονομική Μηχανική.
- Ανάλυση Χρονολογικών Σειρών.
- Προβλέψεις.
Science Interest:
- Applied Mathematics and Computation in Physical sciences, Social sciences and Finance.
- Computational mathematics and nonlinear algorithms.
- Chaotic systems, fractals & multifractals dimensions in Physical Sciences and Finance.
- Financial econometrics, mathematical finance, quantitative finance, financial engineering.
- Portfolio theory and market risk management.