Journal of Financial and Quantitative Analysis198823(2), f1-f4open access
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Journal of Financial and Quantitative Analysis198823(3), b1-b4open access
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Journal of Financial and Quantitative Analysis198823(4), f1-f4open access
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Journal of Financial and Quantitative Analysis198823(1), f1-f4open access
An abstract is not available for this content so a preview has been provided. As you have access to this content, a full PDF is available via the ‘Save PDF’ action button.
Journal of Financial and Quantitative Analysis198823(3), f1-f3open access
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Journal of Financial and Quantitative Analysis198823(2), b1-b3open access
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Journal of Financial and Quantitative Analysis198823(1), b1-b7open access
The most modern introductory finance text available progresses from money and capital markets to portfolio theory, then to the firm and its financing and investing decisions. Separate, intuitive chapters on options, futures, and hedging strategies. International dimensions of finance integrated throughout. The most applications-oriented text available, with strong coverage of capital budgeting, plus the latest research on capital structure.
Journal of Financial and Quantitative Analysis198823(3), 253
Speculative bubbles have been offered to explain the excess volatility results by Shiller (1981) and LeRoy and Porter (1981). Recent work by Flood, Hodrick, and Kaplan has shown that rational speculative bubbles cannot be the explanation for the excess volatility results. This paper provides an analytical framework for examining the hypothesis that the simple present value model used for the excess volatility studies is a misspecification of the true model. The method is applied to data from a market index and four large corporations. The results are consistent with the hypothesis that the simple present value model is not the correct specification for stock market pricing.
Journal of Financial and Quantitative Analysis198823(1), 23
What happens to the price of a put in a period during which the stock price stays constant? The hedging strategy implicit in the Black-Scholes model would seem to imply that the put goes up in value. Pure arbitrage arguments imply the opposite result. This paper resolves the paradox and uses it to explore the restrictions inherent in the diffusion processes assumed for all option pricing models.