Lectures schedule (L01)
|
Tutorials schedule (T01)
|
Monday/Wednesday/Friday
15:00-15:50
(ST 59)
|
Friday 16:00-16:50 (ST
59) |
Class
work:
In-class lectures with typical examples (lecture notes will be posted
on
the webpage in the form of pdf-files);
your computer must have an Adobe Acrobat reader (for free downloading
see www.adobe.com).
Midterm
and Assignments:
There will be 1 Midterm (Nov 3, 2006) and 5 Assignments.
Final
Exam:
It will cover all the materials covered in this course.
Grading scheme (Course Evaluation):
Exam, Midterm and Assignments
|
Value (% of your final mark)
|
Dates
|
Midterm
|
30%
|
November 3, Fri, 15:00-15:50 (ST59) |
Assignments (5)
|
20%=5x4%
(4% for each assignment)
|
Due dates: Oct 13, Oct 27, Nov 10, Nov 24, Dec 8 |
Final Exam | 50% | 13 December, Wednesday, 8:00am-10:00am, MS 319 |
Month |
Day |
Monday |
Day |
Wednesday |
Day |
Friday |
Sep |
11 |
Lec1:
Course Introduction. Introduction to Financial Markets and Derivatives |
13 |
Lec2:
Introduction to Financial
Markets and Derivatives II |
15 |
Lec3:
Martingales in Discrete-Time
(B,S)-Security
Markets and Asset Price Random Walks |
Sep |
18 |
Lec4: The Binomial Asset Pricing Model (BAPM) I | 20 |
Lec5:
The Binomial Asset Pricing Model (BAPM) II |
22 |
Lec6:
General Binomial One-Step Asset Pricing Model (GBAPM): Summary |
Sep |
25 |
Lec7: Ito's Lemma | 27 |
Lec8:
Review of the Model of Stock Price and Ito's Lemma II |
29 |
Lec9:
Derivation of Black-Scholes Partial
Differential Equation |
Oct |
2 |
Lec10:
Black-Scholes Equation,
Boundary and Final Conditions, Black-Scholes
Formulae for European Options |
4 |
Lec11:
Hedging in Practice, Implied
Volatility |
6 |
Lec12:
Random Walks, Wiener and
Poisson Processes, Martingales in Continuous Time |
Oct |
9 |
Thanksgiving Day (No
Lecture) |
11 |
Lec13:
Probabilistic Derivation of Black-Scholes Formula For European
Call Option |
13 |
Lec14:
Partial
Differential Equations (PDE) |
Oct |
16 |
Lec15:
Similarity
Solutions to the Heat (Diffusion) Equations |
18 |
Lec16: Reduction of Black-Scholes PDE to the Diffusion Equation | 20 |
Lec17:
Derivation
of the Black-Scholes Formula by PDE Approach |
Oct |
23 |
Lec18: Binary Options and Other Types of Options' Strategies | 25 |
Lec19: Variation of Black-Scholes Model: Options on Dividend-Paying Assets | 27 |
Lec20: Forward and Fures Contracts on Dividend-Paying Assets |
Oct-Nov |
30 |
Lec21:
Options on Futures |
1 |
Lec22:
Variations of Black-Scholes Model: Time-Dependent Parameters |
3 |
Midterm |
Nov |
6 |
Lec23: Stopping Times, American Options, Wald's Identities. | 8 |
Lec24:
Pricing of American Options for
Discrete
(B,S)-Security Markets |
10 |
Lec25:
Properties of American Derivatives
Securities |
Nov |
13 |
Reading Day (No Lecture) |
15 |
Lec26:
Stopping Times and American Options: Examples |
17 |
Lec27:
American Options: PDE Approach I |
Nov |
20 |
Lec28:
American Options: The Obstacle and Linear Complimentary Problems |
22 |
Lec29:
American Call Options : Genaral
Results |
24 |
Lec30: American Options: A Local Analysis of the Free Boundary |
Nov-Dec |
27 |
Lec31: Interest Rates Models and Derivatives Products | 29 |
Lec32: The Bond Pricing Equation | 1 |
Lec33: Solution of the Bond Pricing Equation (BPE) |
Dec |
4 |
Lec34:
Variation of the Solutions of BPEs |
6 |
Lec35:
Bond Options and Other Interest Rate Derivative Products |
8 |
Lec36: Course Review. |
Yous marks for FINAL EXAM are available now: send me an e-mail to know your mark. |
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