Prof. Antonio Cigliola

• Materiale aggiuntivo sul sito learn.luiss.it

Argomenti del programma: L’analisi matematica per le funzioni di una variabile permette di introdurre gli strumenti matematici fondamentali (limiti, derivate, integrali) per la costruzione e lo studio dei modelli matematici. Le funzioni di più variabili permettono di elaborare modelli più aderenti alla realtà economica.

• During the lectures didactic material will be made available; no specific reference text is required. Any introductory text in mathematical analysis can be helpful or serve as a complement.

Argomenti del programma: Set theory and numerical sets (natural numbers, integers, rational numbers, real numbers). The concept of function. Real function of real variable. First degree polynomial functions, geometrical representation, angular coefficient. Basics on polynomial functions of higher degree. Basics on fractional, exponential and logarithmic functions. Basics on sequences and series. Limits. Limits of functions.

• During the lectures didactic material will be made available; no specific reference text is required. Any introductory text in mathematical analysis can be helpful or serve as a complement.

Argomenti del programma: Set theory and numerical sets (natural numbers, integers, rational numbers, real numbers). The concept of function. Real function of real variable. First degree polynomial functions, geometrical representation, angular coefficient. Basics on polynomial functions of higher degree. Basics on fractional, exponential and logarithmic functions. Basics on sequences and series. Limits. Limits of functions.

• During the lectures teaching material will be made available; no specific reference text is required. Any introductory text in mathematical analysis can be helpful or serve as a complement.

Argomenti del programma: Set theory and numerical sets (natural numbers, integers, rational numbers, real numbers). The concept of function. Real function of real variable. First degree polynomial functions, geometrical representation, slope. Basics on polynomial functions of higher degree. Basics on fractional, exponential and logarithmic functions. Basics on sequences and series. Limits. Limits of functions.

Argomenti del programma: Insiemistica ed insiemi numerici (numeri naturali, interi, razionali, reali). Il concetto di funzione. Funzione reale di variabile reale. Funzioni polinomiali di primo grado, rappresentazione geometrica, coefficiente angolare. Cenni su funzioni polinomiali di grado superiore. Cenni su funzioni razionali fratte, esponenziali e logaritmiche. Cenni sulle successioni e le serie. Limiti. Limiti di funzione.