Teaching - Università Roma Tre

MATHEMATICAL METHODS FOR PHYISICS (objectives)

Code

20401813

Language

ITA

Type of certificate

Profit certificate

Credits

12

Scientific Disciplinary Sector Code

FIS/02

Contact Hours

68

Exercise Hours

34

Type of Activity

Core compulsory activities

Teacher	MELONI DAVIDE (syllabus) Section I: Complex variable functions - Complex numbers - Analytic functions - Integration of complex functions - Power series - Integration using the Residue theorem - Asymptotic expansions - Distributions Section II: Vector spaces and eigenvalue problems - Vector spaces - Euclidean spaces - Eigenvalue problems in N and infinite-dimensional vector spaces - Function of a matrix - Fourier transform Section III: Integral and differential operators - Integral operators and integral equations - Sturm-Liouville operators - First order partial differential equations (reference books) C. Bernardini, O. Ragnisco and P.M. Santini Metodi matematici della Fisica, NIS 1993 B. Chabat, M. Lavrentiev Methodes de la Theorie des fonctions d'une variable complexe, MIR 1972 A. I. Markusevic Elementi di teoria delle funzioni analitiche, Editori Riuniti 1988 F. Bagarello Fisica Matematica, Zanichelli, 2007 P. A. Grassi Esercizi di metodi matematici, Casa Editrice Ambrosiana, 2018
Dates of beginning and end of teaching activities	From to
Delivery mode	Traditional
Attendance	not mandatory
Evaluation methods	Written test Oral exam

Teacher	ARCADI GIORGIO (syllabus) Section I: Complex variable functions - Complex numbers - Analytic functions - Integration of complex functions - Power series - Integration using the Residue theorem - Asymptotic expansions - Distributions Section II: Vector spaces and eigenvalue problems - Vector spaces - Euclidean spaces - Eigenvalue problems in N and infinite-dimensional vector spaces - Function of a matrix - Fourier transform Section III: Integral and differential operators - Integral operators and integral equations - Sturm-Liouville operators - First order partial differential equations (reference books) C. Bernardini, O. Ragnisco and P.M. Santini Metodi matematici della Fisica, NIS 1993 B. Chabat, M. Lavrentiev Methodes de la Theorie des fonctions d'une variable complexe, MIR 1972 A. I. Markusevic Elementi di teoria delle funzioni analitiche, Editori Riuniti 1988 F. Bagarello Fisica Matematica, Zanichelli, 2007 P. A. Grassi Esercizi di metodi matematici, Casa Editrice Ambrosiana, 2018
Dates of beginning and end of teaching activities	From to
Delivery mode	Traditional
Attendance	not mandatory
Evaluation methods	Written test Oral exam