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Financial economics is the branch of economics concerned with the workings of financial markets, such as the stock market, and the financing of companies. It can be distinguished from other branches of economics by its "concentration on monetary activities", in which "money of one type or another is likely to appear on both sides of a trade." The questions addressed are typically framed in terms of "time, uncertainty, options and information" ([1] (http://www.stanford.edu/~wfsharpe/mia/int/mia_int2.htm)).
Financial economics attempts to answer questions such as:
In recent decades, a lot of work has concerned itself with the prices of derivative securities, financial instruments that derive their value from other, underlying, assets. Stock options are a classic form of derivative -- Fischer Black, Myron S. Scholes, and Robert C. Merton did ground-breaking work in the early 1970s on the determination of stock option prices on the basis of the underlying stock's price and volatility. The work soon proved to have widespread applications, and helped inspire the creation of ever more complicated derivatives, (swaps, swaptions, etc.) which in turn has kept theorists busy building newer models. The underlying point behind all the model construction is that of finding a value that arbitrage will enforce. Arbitrage is always a self-terminating activity -- it brings prices to a level at which it can no longer occur. At a certain useful level of abstraction, arbitrage is said to terminate so quickly that it never happens at all, even if some traders do have private information. See no-trade theorem. But real markets have various sorts of friction that inhibit that ideal operation.
Important concepts: Risk free rate, Time value of money, Fisher separation theorem, Modigliani-Miller theorem, Arbitrage, Rational pricing, Efficient markets theory, Modern portfolio theory See also: Finance, Financial mathematics, Mathematical economics, Model (economics) References: Professor William Sharpe:"Macro-Investment Analysis" (http://www.stanford.edu/~wfsharpe/mia/int/mia_int2.htm)
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