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Outline of double improper integrals. Teaching tools Tutorship if appointed. In the period jenuary-february the oral ajalisi may be passed in a subsequent session. In the written part, lasting three hours, the solution of various exercises is required. Definition of a continuous function and of limit of a function. Access to the oral part is allowed only to the students passing the written part.

Generalizations to triple integrals. Futhermore a lot of exercises are solved in the classroom. The course consists of lessons describing the fundamental concepts of real and vector functions of several real variables.

Alternate series and Leibnitz criterion. Marco Bramanti, Esercitazioni di Analisi Matematica 1. Department of Statistical Sciences. Geometric, harmonic and generalized harmonic series. Proofs of some theorems, clearly detailed, may be required. Dal Passo e L. The divergence theorem and the Stokes theorem.

Assessment methods The assessment consists in a written and an oral exam. Definition of a convergent series. Double integrals on matemtica and normal domains computed by iterated integrals. Planned learning activities and teaching methods:.


Enrolment, transfer, and final examination Degree Programmes Course unit catalogue Professional masters PhD programmes Specialisation Schools Postgraduate vocational training programmes Summer and winter schools Magematica Education Projects Teacher training Transversal competencies and other learning opportunities.

Interior and constrained local extrema for real functions of several variables. The commission may require analiai oral examination in case the written one has not been sufficient for a clear grading. The course will provide tools, like integral calculus, number series and functions of two variables, that are used for courses on Probability and Statistics.

Partial derivatives, Schwarz theorem.


On-line material on IOL: Partial derivatives of higher order. The course consists in hours of lectures, about one half of them is devoted to numerical and theoretical exercises. The matematics space structure, the dot product and the euclidean norm.

The ability of calculate derivatives and to use them to solve problems depending on parameters and to draw the graph of a function.

Search Course unit catalogue. Absolute convergence of a series. Textbooks and optional supplementary readings.

To this aim tutorial activities will be organized and supervised by the teacher. The Bertscj theorem and the intermediate value theorem for functions of several variables. The Cauchy problem for differential equations and systems.

Educational offer – University of Padova

Single cycle degree courses. The change of variables theorem for a double mateamtica. The fundamental notions of mathematical analysis related with the properties of real numbers and to the definition of limit. The last one is of fundamental importance to develop the logic and practical abilities related with the topics covered in the course. The correctness, clarity of exposition and completeness of the answers given to the different exercises are the criteria for the evaluation.


Definition of Riemann double integral for functions defined on a bounded and measurable set.

Partial and directional derivatives. Learning modules Annalisa Baldi Modulo 1 Modulo 2. The language of mathematics, basics of logics analisu set theory. In the period june-july the oral part may be passed in a subsequent session.

My e-mail for students My e-mail for staff Close. Teaching methods The course consists of lessons describing the fundamental concepts of real and vector functions of several real variables. Theorems on existence, uniqueness and continuation of solutions. Office hours See the website of Annalisa Baldi See the website of. See the website of Annalisa Baldi. The integral of a vector field over an oriented curve. Marco Bramanti, Carlo D. Properties of the double integral.

An exercise book on functions of several real variables, such as, for example: Taylor’s formula of the second order for functions of several variables. Generalized integrals and convergence criteria.