Instructor of 18.200A - Principles of Discrete Applied Mathematics
Undergraduate course, MIT Math, 2020
Topics in discrete applied mathematics, such as probability, information theory, coding theory, generating functions, and linear programming.
Undergraduate course, MIT Math, 2020
Topics in discrete applied mathematics, such as probability, information theory, coding theory, generating functions, and linear programming.
Undergraduate course, MIT Math, 2020
Studies basic continuous control theory as well as representation of functions in the complex frequency domain. Covers generalized functions, unit impulse response, and convolution; and Laplace transform, system (or transfer) function, and the pole diagram. Includes examples from mechanical and electrical engineering.
Undergraduate course, MIT Math, 2019
Topics in discrete applied mathematics, such as probability, information theory, coding theory, generating functions, and linear programming.
Undergraduate course, MIT Math, 2019
Topics in discrete applied mathematics, such as probability, information theory, coding theory, generating functions, and linear programming. This is a communication intensive subject.
Undergraduate course, MIT Math, 2018
Calculus of several variables. The honors section puts more focus on mathematical concepts.
Graduate course, MIT EECS, 2017
Graduate-level introduction to the principles of statistical inference with probabilistic models defined using graphical representations.
Graduate course, MIT EECS, 2016
Research-oriented course, focused on algebraic and computational techniques for optimization problems involving polynomial equations and inequalities, with particular emphasis on the connections with semidefinite optimization.
Graduate course, MIT EECS, 2014
Introduction to linear optimization and its extensions, emphasizing the underlying mathematical structures, geometrical ideas, algorithms and solutions of practical problems.
Undergraduate course, MIT EECS, 2014
Elementary discrete mathematics for computer science and engineering. Emphasis on mathematical definitions and proofs as well as on applicable methods.
Undergraduate course, Universidad de los Andes, 2011
A first course in linear algebra.
Undergraduate course, Universidad de los Andes, 2010
Mathematical concepts for electrical engineering, such as calculus of complex variable, partial differential equations and numerical methods.
Math olympiads, Universidad Antonio Nariño, 2010
Instructor of Algebra, Combinatorics and Geometry at the Colombian Math Olympiads during 2010–2012.