Overview of the course: Numerical methods for ordinary differential equations (Euler, Taylor, Runge-Kutta, Adams-Moulton, Adams-Bashforth), Consistency and stability, Finite differences methods for parabolic and hyperbolic equations, Finite element methods for elliptic equations
Course's web page in the web of the Mathematical Department
Overview of the course: Metric Spaces, convergence of functions, Lebesgue measure and integral, Abstract measures and Integral, Bounded Variation Functions and Riemann-Stieltjes Integral
Course's web page in the web of the Mathematical Department
Overview of the course: Fourier Transform, Sobolev Spaces, Fractional Calculus
Overview of the course: Numerical methods for ordinary differential equations (Euler, Taylor, Runge-Kutta, Adams-Moulton, Adams-Bashforth), Consistency and stability, Finite differences methods for parabolic and hyperbolic equations, Finite element methods for elliptic equations
Course's web page in the web of the Mathematical Department
Overview of the course: Vectors, Logic, Sets, Relations and Functions, operatios, Mathematical Induction, Plane Lines, Complex Numbers, Polynomials
Course's web page in Comunidades Campus Virtual UNR
Material adicional para la Comisión 1
Departamento de Matemática Facultad de Ciencias Exactas, Ingeniería y Agrimensura Universidad Nacional de Rosario Av. Pellegrini 250, 2000 Rosario, Argentina |
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ariel@fceia.unr.edu.ar
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+54 - 0341 - 4802649/50 interno 216 |