ΒΛΑΧΟΣ ΔΗΜΗΤΡΙΟΣ
ΚΑΘΗΓΗΤΗΣ
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
ΤΜΗΜΑ ΟΙΚΟΝΟΜΙΚΩΝ ΕΠΙΣΤΗΜΩΝ - ΤΡΙΠΟΛΗ
Ε-mail: dvlachos (at) uop (dot) gr
Γραφείο: Θέση Σέχι - 2ος όροφος
Ώρες Γραφείου: 11:00 - 14:00 - (Συνιστάται πρότερη επικοινωνία με το διδάσκοντα)
Website: https://users.uop.gr/~dvlachos
Σύντομο Βιογραφικό ΣημείωμαΟ Δημήτριος Σ. Βλάχος έλαβε το διδακτορικό του από τη Σχολή Ηλεκτρολόγων Μηχανικών και Μηχανικών Υπολογιστών του Εθνικού Μετσόβιου Πολυτεχνείου. Στη συνέχεια εργάστηκε για 2 χρόνια ως μεταδιδακτορικός ερευνητής στο Ινστιτούτο Πυρηνικής Μηχανικής του Ερευνητικού Κέντρου «Δημόκριτος» και για 8 χρόνια ως ερευνητής στο Ελληνικό Κέντρο Θαλάσσιων Ερευνών. Από το 2007 έως το 2013 εργάζεται ως Επίκουρος Καθηγητής στο Τμήμα Επιστήμης και Τεχνολογίας Υπολογιστών του Πανεπιστημίου Πελοποννήσου και από το 2013 έως το 2020 ως Αναπληρωτής Καθηγητής στο ίδιο Τμήμα. Από το 2020 έως σήμερα είναι Αναπληρωτής Καθηγητής στο Τμήμα Οικονομικών Επιστημών του Πανεπιστημίου Πελοποννήσου. Τα ερευνητικά του ενδιαφέροντα εστιάζονται στη Θεωρία Διακριτών Μεταβλητών, Πολύπλοκα Δίκτυα, Εξελικτικούς Αλγόριθμους, Μοντελοποίηση Φυσικών και Κοινωνικοοικονομικών Φαινομένων. Τέλος, είναι συγγραφέας περισσότερων από 110 εργασιών δημοσιευμένων σε Επιστημονικά Περιοδικά και Πρακτικά Συνεδρίων.
Short CVDimitrios S. Vlachos received his PhD degree from the School of Electrical and Computer Engineering at the National Technical University of Athens. After that he worked for 2 years as a post-doc researcher at the Institute of Nuclear Engineering at the Research Center ‘Demokritos’ and for 8 years as a researcher at the Hellenic Center for Marine Research. From 2007 until 2013 he is working as an Assistant Professor at the Department of Computer Science and Technology, University of Peloponnese and from 2013 until 2020 as Associate Professor at the same Department. From 2020 until today, he is an Associate Professor at the Department of Economics, University of Peloponnese. His research interests focus on Discrete Variational Theory, Complex Networks, Evolutionary Algorithms, Physical and Socioeconomic Modeling. Prof Vlachos is the author of more than 110 # papers published in Scientific Journals and Conference Proceedings.
Επιστημονικά Ενδιαφέροντα:
- Αριθμητική επίλυση της μονοδιάστατης και διδιάστατης εξίσωσης του Schrödinger. με εφαρμογές σε προβλήματα σκέδασης και σε προβλήματα ιδιοτιμών.
- Αριθμητική επίλυση προβλημάτων μακρού χρόνου ολοκλήρωσης.
- Αριθμητική γεωμετρική ολοκλήρωση
- Διακριτή θεωρία μεταβολών
- Εφαρμογή γενετικών αλγόριθμων για επίλυση πολύπλοκων προβλημάτων βελτιστοποίησης.
- Μελέτη συντονισμού σε πολύπλοκα συστήματα.
- Προσομοίωση εξελικτικών διαδικασιών σε πολύπλοκα δίκτυα.
- Ανάλυση δυναμικών ιδιοτήτων πολύπλοκων δικτύων
- Προσομοίωση φυσικών συστημάτων
- Αλγοριθμικό εμπόριο
- Οικονοφυσική
Science Interest:
- Numerical solution of ordinary differential equations
- Long term numerical integration
- Numerical geometric integration
- Discrete variational principles
- Evolutionary algorithms
- Complex networks and complex systems
- Algorithmic trading
- Applications of machine learning techniques in physical and financial sciences
- Cortical layer algorithms
- Econophysics
- Modeling of Social and Economic Systems