Acerca de este Curso
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Nivel intermedio

Aprox. 31 horas para completar

Sugerido: 8 weeks of study...

Inglés (English)

Subtítulos: Inglés (English)

100 % en línea

Comienza de inmediato y aprende a tu propio ritmo.

Fechas límite flexibles

Restablece las fechas límite en función de tus horarios.

Nivel intermedio

Aprox. 31 horas para completar

Sugerido: 8 weeks of study...

Inglés (English)

Subtítulos: Inglés (English)

Programa - Qué aprenderás en este curso

Semana
1
4 horas para completar

The basics of the set theory. Functions in Rn

11 videos (Total 116 minutos), 1 cuestionario
11 videos
1.1. Definitions and examples of sets14m
1.2. Operations on sets9m
1.3. Open balls in Rn9m
1.4. Sequences in Rn. Closed sets.10m
1.5. Bounded and compact sets10m
1.6. Functions and level curves in Rn16m
1.7. Domain and limit of a function. Continuous functions.13m
1.8. Continuity of a function. Weierstrass theorem.13m
1.9. Composite function.12m
1.10. Continuity of a composite function3m
Semana
2
5 horas para completar

Differentiation. Gradient. Hessian.

13 videos (Total 115 minutos), 2 cuestionarios
13 videos
2.2. Example of differentiation. Cobb-Douglas function.9m
2.3. Tangent plane.7m
2.4. Total differential.7m
2.5. Chain rule for multivariate functions.8m
2.6. Gradient of the function.9m
2.7. Economic applications of the gradient.9m
2.8. Equation of a circumference. Smooth curves.13m
2.9. Chain rule for differentiation.10m
2.10. Linear approximation. Example of tangent plane for particular function.10m
2.11. Second-order derivatives.10m
2.12. Young's Theorem.5m
2.13. Hessian matrix.5m
1 ejercicio de práctica
Limits. Derivatives. Continuity1h
Semana
3
4 horas para completar

Implicit Function Theorems and their applications.

12 videos (Total 93 minutos), 1 cuestionario
12 videos
3.2. Implicit Function Theorem.5m
3.3. Applications of the Implicit Function Theorem (part 1).10m
3.4. Applications of the Implicit Function Theorem (part 2).7m
3.5. Gradient is perpendicular to a level curve of a function.11m
3.6. Implicit function theorem for the function of many variables.6m
3.7. Example of application of the IFT for the function of many variables.8m
3.8. Implicit Function Theorem for the system of implicit functions. Jacobian matrix.10m
3.9. Example of application IFT for the system of implicit functions (part 1).8m
3.10. Example of application IFT for the system of implicit functions (part 2).7m
3.11. Example of application in microeconomics.6m
3.12. Cramer's rule.2m
Semana
4
5 horas para completar

Unconstrained and constrained optimization.

15 videos (Total 112 minutos), 2 cuestionarios
15 videos
4.2. Global max. Local max. Saddle point.9m
4.3. Unconstrained optimization.9m
4.4. Critical point. Taylor's formula.12m
4.5. Quadratic forms. Positive definiteness. Negative definiteness.7m
4.6. Sylvester's criterion (part 1).7m
4.7. Sylvester's criterion (part 2).5m
4.8. Examples of Hessians (part 1).7m
4.9. Example of Hessians (part 2).4m
4.10. Sufficient condition for a critical point to be a local maximum, a local minimum and neither of both.7m
4.11. Examples of finding and classification of critical points (part 1).6m
4.12. Examples of finding and classification of critical points (part 2).4m
4.13. Constrained optimization.9m
4.14. Lagrangian.5m
4.15. Example of constrained optimization problem.4m
1 ejercicio de práctica
Partial derivatives and unconstrained optimization.1h
4.7
4 revisionesChevron Right

Principales revisiones sobre Mathematics for economists

por MISep 1st 2019

The Best Course for Economists and Mathematicians and Coursera is an excellent platform for learners.

Instructor

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Kirill Bukin

Associate Professor, Candidate of sciences (phys.-math.)
Faculty of Economic Sciences, Department of Theoretical Economics

Acerca de National Research University Higher School of Economics

National Research University - Higher School of Economics (HSE) is one of the top research universities in Russia. Established in 1992 to promote new research and teaching in economics and related disciplines, it now offers programs at all levels of university education across an extraordinary range of fields of study including business, sociology, cultural studies, philosophy, political science, international relations, law, Asian studies, media and communicamathematics, engineering, and more. Learn more on www.hse.ru...

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