| S# |
Lecture |
Course |
Institute |
Instructor |
Discipline |
| 1 |
L11.1 Lecture Overview (M-I-T)
|
Lecture 11: Derived Distributions (M-I-T)
|
MIT
|
Prof. John Tsitsiklis, Prof. Patrick Jaillet
|
Applied Sciences
|
| 2 |
L11.2 The PMF of a Function of a Discrete Random Variable (M-I-T)
|
Lecture 11: Derived Distributions (M-I-T)
|
MIT
|
Prof. John Tsitsiklis, Prof. Patrick Jaillet
|
Applied Sciences
|
| 3 |
L11.3 A Linear Function of a Continuous Random Variable (M-I-T)
|
Lecture 11: Derived Distributions (M-I-T)
|
MIT
|
Prof. John Tsitsiklis, Prof. Patrick Jaillet
|
Applied Sciences
|
| 4 |
L11.4 A Linear Function of a Normal Random Variable (M-I-T)
|
Lecture 11: Derived Distributions (M-I-T)
|
MIT
|
Prof. John Tsitsiklis, Prof. Patrick Jaillet
|
Applied Sciences
|
| 5 |
L11.5 The PDF of a General Function (M-I-T)
|
Lecture 11: Derived Distributions (M-I-T)
|
MIT
|
Prof. John Tsitsiklis, Prof. Patrick Jaillet
|
Applied Sciences
|
| 6 |
L11.6 The Monotonic Case (M-I-T)
|
Lecture 11: Derived Distributions (M-I-T)
|
MIT
|
Prof. John Tsitsiklis, Prof. Patrick Jaillet
|
Applied Sciences
|
| 7 |
L11.7 The Intuition for the Monotonic Case (M-I-T)
|
Lecture 11: Derived Distributions (M-I-T)
|
MIT
|
Prof. John Tsitsiklis, Prof. Patrick Jaillet
|
Applied Sciences
|
| 8 |
L11.8 A Nonmonotonic Example (M-I-T)
|
Lecture 11: Derived Distributions (M-I-T)
|
MIT
|
Prof. John Tsitsiklis, Prof. Patrick Jaillet
|
Applied Sciences
|
| 9 |
L11.9 The PDF of a Function of Multiple Random Variables (M-I-T)
|
Lecture 11: Derived Distributions (M-I-T)
|
MIT
|
Prof. John Tsitsiklis, Prof. Patrick Jaillet
|
Applied Sciences
|
| 10 |
|
Lecture 11: Derived Distributions (M-I-T)
|
MIT
|
Prof. John Tsitsiklis, Prof. Patrick Jaillet
|
Applied Sciences
|