• 検索結果がありません。

SukantoBhattacharyaandKuldeepKumar ComputationalExplorationoftheBiologicalBasisofBlack-ScholesExpectedUtilityFunction Erratum

N/A
N/A
Protected

Academic year: 2022

シェア "SukantoBhattacharyaandKuldeepKumar ComputationalExplorationoftheBiologicalBasisofBlack-ScholesExpectedUtilityFunction Erratum"

Copied!
1
0
0

読み込み中.... (全文を見る)

全文

(1)

Hindawi Publishing Corporation

Journal of Applied Mathematics and Decision Sciences Volume 2007, Article ID 36729,1page

doi:10.1155/2007/36729

Erratum

Computational Exploration of the Biological Basis of Black-Scholes Expected Utility Function

Sukanto Bhattacharya and Kuldeep Kumar

Received 7 April 2007; Accepted 24 April 2007

Copyright © 2007 S. Bhattacharya and K. Kumar. This is an open access article distrib- uted under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.

Line 5 in the first paragraph of [1] under the section Option basics appeared as follows:

“A call option gives the buyer of the option the right to buy the underlying asset at a fixed price (strike price orK) at any time prior to the expiration date of the option.”

It is commonplace in derivatives literature to denote the strike or exercise price as K(e.g., refer tohttp://www.duke.edu/charvey/Classes/ba350/optval/optval.htm). How- ever, in the body of our paper wherever the strike price variable has appeared in a math- ematical context it has been denoted asX rather thanK. So, for sake of maintaining consistency in mathematical notation, we hereby submit to rephrase the above sentence as follows:

“A call option gives the buyer of the option the right to buy the underlying asset at a fixed strike price (or exercise price; generally denoted as eitherKorX) at any time prior to the expiration date of the option.”

References

[1] S. Bhattacharya and K. Kumar, “Computational exploration of the biological basis of black- scholes expected utility function,” Journal of Applied Mathematics and Decision Sciences, vol. 2007, no. 1, Article ID 36729, 15 pages, 2007.

Sukanto Bhattacharya: Department of Business Administration, Alaska Pacific University, Anchorage, AK 99508, USA

Email address:[email protected]

Kuldeep Kumar: School of Business, Bond University, Australia Email address:kkumar@staff.bond.edu.au

参照

関連したドキュメント

The main result shows that when the price process is a continuous semimartingale, then the price of an option satisfies a partial differential equation (PDE)2. It is well-known

We state the arbitrage free call option price in Lemma 3.1 and prove that the optimal geometric mean returns are the same for a stock and its option in Theorem 3.2, assuming the

We present European call option pricing formulas in the case of ergodic, double-averaged, and merged diffusion geometric Markov renewal processes.. Motivated by the geometric

Let us consider a switch option, the payoff of which at maturity is set to equal the value at that time of an investment project with possible entry and exit.. The underlying

The value of a European call option is a contract verifying that at a prescribed time in the future, known as the expiry date, the owner of the option may purchase a prescribed

The notion of free product with amalgamation of groupoids in [16] strongly influenced Ronnie Brown to introduce in [5] the fundamental groupoid on a set of base points, and so to give

de Lima Santos, Asymptotic behavior of solutions to wave equations with a memory condition at the boundary, Electron.. Morro, A boundary condition with memory in

de Lima Santos, Asymptotic behavior of solutions to wave equations with a memory condition at the boundary, Electron.. Morro, A boundary condition with memory in