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  Investors and traders may find useful material such as lecture notes on asset pricing and portfolio theory. There is a rich literature for option traders such as material ranging from stochastic calculus to option pricing under non-normal distributions.

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Showing posts with label Common Stocks. Show all posts
Showing posts with label Common Stocks. Show all posts

Saturday, July 16, 2011

Lecture Notes on Finance Theory I

Author: Jiang Wang
Type: Study Notes, Lecture Notes
Level: Undergraduate(B.A., Econ, Fin)

Chapter 1 is an introduction to Finance. It is about the valuation of assets, present value, and the role of financial markets. Chapter 2 deals with present value in more detail. The concepts of future value, compounding, real versus nominal rates, annuities and perpetuities are also covered. Chapter 3 is about fixed income securities, bonds, the term structure of interest rate, inflation risk and credit risk. In chapter 4 the discussion is about common stocks, discounted cash flow (DCF) models and relative valuation models such as Price to Earning (P/E) ratio. Capital Budgeting is covered in the next chapter in which the reader can find how to evaluate a business project using the Net Present Value (NPV) rule. Chapters 6 through 9 are about risk return relationships, portfolio theory, the Capital Asset Pricing Model (CAPM), the Arbitrage Pricing Theory (APT), and the Efficient Market Hypothesis. Chapters 10 and 11 discuss about Forwards, Futures and Options. The final chapter is a discussion about Real Options.

In the following link you can find Jiang Wang's lecture notes on Finance Theory I (MIT).

Thursday, July 14, 2011

Financial Mathematics I, Stochastic Calculus, Option Pricing, Portfolio Optimization

Author: Holger Kraft
Type: Study Notes, Lecture Notes
Type: Advanced Undregraduate(Math), MSc(Math. Fin), Ph.D.(Fin)

The lecture notes "Financial Mathematics I, Stochastic Calculus, Option Pricing, Portfolio Optimization" cover the topics of discrete-time pricing, stochastic calculus and continuous-time pricing and portfolio optimization. In chapter 2, both single-period and multi-period models are considered. The reader can find information about Arrow-Debreu securities and risk neutral measures. An introduction to stochastic calculus is provided in chapter 3. Stochastic processes, martingales, Itō integrals and Itō's lemma are discussed. In chapter 4, the topic of option pricing in continuous-time is discussed. The topic of chapter 5 is the continuous-time portfolio problem, and both the martingale approach and the stochastic optimal control approach are discussed.

Download Holger Kraft's "Financial Mathematics I, Stochastic Calculus, Option Pricing, Portfolio Optimization" using the link that follows