Cómo entrenar a tus electrones 3: Aplicaciones interesantes (Coursera)

Cómo entrenar a tus electrones 3: Aplicaciones interesantes (Coursera)

La electrónica ha respaldado el desarrollo científico y tecnológico de la humanidad, ostentando un rol clave en los últimos 50 años. Nos admiramos de la capacidad del ser humano de diseñar circuitos integrados que contienen millones de transistores y que nos permiten procesar con gran precisión las señales más débiles provenientes de las antenas de telefonía celular, de las neuronas del cerebro, de una cámara digital, o de la carga depositada por partículas subatómicas que colisionan en el Gran Colisionador de Hadrones en Suiza.

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Es difícil entender un circuito electrónico, y aún más difícil diseñarlo. Pero no es imposible. Los electrones pueden ser muy dóciles si sabemos dominarlos. "Cómo entrenar a tus electrones 3: Aplicaciones interesantes", el último curso de una serie de tres MOOCs, introduce los dispositivos semiconductores discretos más utilizados en la actualidad en aplicaciones analógicas, los transistores bipolares, y finaliza con aplicaciones interesantes tales como los osciladores. Las videolecciones acompañadas de pequeños cuestionarios te ayudarán a reforzar tu aprendizaje en cuanto a la comprensión del funcionamiento de los semiconductores, los circuitos principales para amplificar, y las técnicas de análisis más utilizadas.

Course 3 of 3 in the Electrónica en cápsulas Specialization

Syllabus

WEEK 1
El transistor bipolar: Estructura y funcionamiento
En este módulo aprenderás acerca de la estructura física de los BJTs, sus regiones de operación y sus modelos matemáticos.

WEEK 2
El transistor bipolar: Circuitos
En este módulo conocerás las principales configuraciones de amplificadores con BJTs, incluyendo amplificadores elementales y amplificadores de varios transistores. Finalmente conocerás las limitaciones de los BJTs reales.

WEEK 3
Otros dispositivos y aplicaciones
En este módulo aprenderás acerca de los osciladores sintonizados y cómo aplicar el criterio de oscilación de Barkhausen para analizar su operación.

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