Aug
27

Datos para la efectividad de las políticas públicas

En esta era de la información, los datos están disponibles en todos lados y crecen a una tasa exponencial. ¿Cómo podemos darles sentido a todos los datos y aprovecharlos en el momento de tomar...

edX | Inter-American Development Bank, IDBx

Sep
8

Model-Based Automotive Systems Engineering

Modeling, control design, and simulation are important tools supporting engineers in the development of automotive systems, from the early study of system concepts (when the system possibly does not...

edX | Chalmers University of Technology, ChalmersX

Sep
15

Sensor Fusion and Non-linear Filtering for Automotive Systems

In this course, we will introduce you to the fundamentals of sensor fusion for automotive systems. Key concepts involve Bayesian statistics and how to recursively estimate parameters of interest...

edX | Chalmers University of Technology, ChalmersX

Sep
1

Probability - The Science of Uncertainty and Data

The world is full of uncertainty: accidents, storms, unruly financial markets, noisy communications. The world is also full of data. Probabilistic modeling and the related field of statistical...

edX | MITx

Sep
8

Machine Learning with Python: from Linear Models to Deep Learning

Machine learning methods are commonly used across engineering and sciences, from computer systems to physics. Moreover, commercial sites such as search engines, recommender systems (e.g., Netflix,...

edX | MITx

Sep
9

Analysis of Transport Phenomena I: Mathematical Methods

In this course, you will learn how to formulate models of reaction-convection-diffusion based on partial differential equations and to solve them the old-fashioned way, by pencil and paper. You will...

edX | MITx

Aug
31

Linear Algebra I: Linear Equations

Systems of equations live at the heart of linear algebra. In this course you will explore fundamental concepts by exploring definitions and theorems that give a basis for this subject. At the start...

edX | GTx

Sep
14

Linear Algebra II: Matrix Algebra

Your ability to apply the concepts that we introduced in our previous course is enhanced when you can perform algebraic operations with matrices. At the start of this class, you will see how we can...

edX | GTx

On Demand

Sampling distributions

A sampling distribution shows every possible result a statistic can take in every possible sample from a population and how often each result happens. This unit covers how sample proportions and...

Khan Academy

On Demand

Limits and continuity

Limits describe the behavior of a function as we approach a certain input value, regardless of the function's actual value there. Continuity requires that the behavior of a function around a point...

Khan Academy

On Demand

Applications of derivatives

Derivatives describe the rate of change of quantities. This becomes very useful when solving various problems that are related to rates of change in applied, real-world, situations. Also learn how to...

Khan Academy

On Demand

Differential equations

Differential equations are equations that include both a function and its derivative (or higher-order derivatives). For example, y=y' is a differential equation. Learn how to find and represent...

Khan Academy

On Demand

Parametric equations, polar coordinates, and vector-valued functions

We are used to working with functions whose output is a single variable, and whose graph is defined with Cartesian, i.e., (x,y) coordinates. But there can be other functions! For example,...

Khan Academy

On Demand

Series

Series are sums of multiple terms. Infinite series are sums of an infinite number of terms. Don't all infinite series grow to infinity? It turns out the answer is no. Some infinite series converge to...

Khan Academy

On Demand

Limits and continuity

Limits describe the behavior of a function as we approach a certain input value, regardless of the function's actual value there. Continuity requires that the behavior of a function around a point...

Khan Academy

On Demand

Differential equations

Differential equations are equations that include both a function and its derivative (or higher-order derivatives). For example, y=y' is a differential equation. Learn how to find and represent...

Khan Academy

On Demand

Limits and continuity

Limits describe the behavior of a function as we approach a certain input value, regardless of the function's actual value there. Continuity requires that the behavior of a function around a point...

Khan Academy

On Demand

Parametric equations, polar coordinates, and vector-valued functions

We are used to working with functions whose output is a single variable, and whose graph is defined with Cartesian, i.e., (x,y) coordinates. But there can be other functions! For example,...

Khan Academy