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Department
Administration
Sections
I: Astro-geophysics
II: Theoretical Physics
III: Atomic, Molecular, Nuclear and High Energy Physics
IV: Solid State Physics and Physics of Materials and Surfaces
Academic Subjects Registry
Committees of the Department
Services
Support for PwD students
Studies Guide
Quality Assurance
Emeritus Members
Former Heads of the Department
Department Evaluation
Teaching assessment and evaluation
Management of Complaints and Appeals
Studies
Studies Guide
Undergraduate Studies
UPG Accreditation
Studies Regulations
Studies Guide
Studies Advisor
Learning Outcomes
Courses
Courses in English
Teaching Programme
Dissertation
Academic Calendar
Core Course Outlines
Elective Courses Outlines
ECTS credit allocation
ECTS conversion table
Seminars
Physics Department Seminars
Freshmen reception seminars
HEP Journal Club
Pedagogical and Teaching Competence
Computer Operation Knowledge Certificate
Teaching assessment and evaluation
honorary praise
Student requests
Admission Examinations
Postgraduate Studies
Postgraduate Studies in Physics
Postgraduate Studies in Atmospheric Sciences and the Environment
Postgraduate Studies in Modern Electronic Technologies
PhD
Work Placement
Erasmus+
Honorary Distinction
Research
Staff
Faculty Staff
EDIP staff
ETEP staff
Administrative Staff
Contact
Templates
Search
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Home
»
Μαθήματα
»
ΦΥΕ040
Κωδικός ClassWeb:
ΦΥΕ040
Τίτλος Μαθήματος:
Μαθηματικά για Φυσικούς
Κωδικός Μαθήματος από το Τμήμα:
112
Προαπαιτούμενα Μαθήματα:
-
Είδος Μαθήματος:
Επιλογής
Κατηγορία Μαθήματος:
Γ
Ώρες Μαθήματος:
2,1,1
Συντονιστής:
-
Διδάσκοντες:
Οικονόμου Αθανάσιος
ECTS:
4
(από το Ακαδ. Έτος 2022-23)
4
(από το Ακαδ. Έτος 2019-20 έως 2021-22)
4
(από το Ακαδ. Έτος 2010-11 έως 2018-19)
Περιγραφή Μαθήματος:
Πεπερασμένοι γραμμικοί διανυσματικοί χώροι. Απειροδιάστατοι γραμμικοί διανυσματικοί χώροι. Καμπυλόγραμμα συστήματα συντεταγμένων. Ολοκληρωτικοί μετασχηματισμοί. Σύμμορφοι μετασχηματισμοί. Θεωρία κατανομών. Διαφορικές εξισώσεις και κλασικές συναρτήσεις. Το πρόβλημα Sturm-Liouville. Επίλυση ΔΕ με τη μέθοδο Green. Ολοκληρωματικές εξισώσεις. Βασικές αρχές Θεωρίας Ομάδων.
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