Standard

Option pricing : Classic results. / Bernhard, Pierre; Engwerda, Jacob C.; Roorda, Berend; Schumacher, J. M.; Kolokoltsov, Vassili; Saint-Pierre, Patrick; Aubin, Jean Pierre.

Static and Dynamic Game Theory: Foundations and Applications. 9780817683870. ed. Birkhäuser Verlag AG, 2013. p. 17-26 (Static and Dynamic Game Theory: Foundations and Applications; No. 9780817683870).

Research output: Chapter in Book/Report/Conference proceedingChapterResearchpeer-review

Harvard

Bernhard, P, Engwerda, JC, Roorda, B, Schumacher, JM, Kolokoltsov, V, Saint-Pierre, P & Aubin, JP 2013, Option pricing: Classic results. in Static and Dynamic Game Theory: Foundations and Applications. 9780817683870 edn, Static and Dynamic Game Theory: Foundations and Applications, no. 9780817683870, Birkhäuser Verlag AG, pp. 17-26. https://doi.org/10.1007/978-0-8176-8388-7_2

APA

Bernhard, P., Engwerda, J. C., Roorda, B., Schumacher, J. M., Kolokoltsov, V., Saint-Pierre, P., & Aubin, J. P. (2013). Option pricing: Classic results. In Static and Dynamic Game Theory: Foundations and Applications (9780817683870 ed., pp. 17-26). (Static and Dynamic Game Theory: Foundations and Applications; No. 9780817683870). Birkhäuser Verlag AG. https://doi.org/10.1007/978-0-8176-8388-7_2

Vancouver

Bernhard P, Engwerda JC, Roorda B, Schumacher JM, Kolokoltsov V, Saint-Pierre P et al. Option pricing: Classic results. In Static and Dynamic Game Theory: Foundations and Applications. 9780817683870 ed. Birkhäuser Verlag AG. 2013. p. 17-26. (Static and Dynamic Game Theory: Foundations and Applications; 9780817683870). https://doi.org/10.1007/978-0-8176-8388-7_2

Author

Bernhard, Pierre ; Engwerda, Jacob C. ; Roorda, Berend ; Schumacher, J. M. ; Kolokoltsov, Vassili ; Saint-Pierre, Patrick ; Aubin, Jean Pierre. / Option pricing : Classic results. Static and Dynamic Game Theory: Foundations and Applications. 9780817683870. ed. Birkhäuser Verlag AG, 2013. pp. 17-26 (Static and Dynamic Game Theory: Foundations and Applications; 9780817683870).

BibTeX

@inbook{2a944e3d006c431ebdb62d6726a610bb,
title = "Option pricing: Classic results",
abstract = "We recall here the basics of the most classic result of option pricing, perhaps the most famous result in mathematical finance: the Black–Scholes theory for the pricing of “European options” in a perfect market, infinitely divisible and liquid, with no “friction” such as transaction costs or information lag. However, in keeping with the spirit of this volume, we derive it via a game-theoretic approach, devoid of any probabilities.",
keywords = "Black and Scholes, Quadratic variation",
author = "Pierre Bernhard and Engwerda, {Jacob C.} and Berend Roorda and Schumacher, {J. M.} and Vassili Kolokoltsov and Patrick Saint-Pierre and Aubin, {Jean Pierre}",
year = "2013",
month = jan,
day = "1",
doi = "10.1007/978-0-8176-8388-7_2",
language = "English",
series = "Static and Dynamic Game Theory: Foundations and Applications",
publisher = "Birkh{\"a}user Verlag AG",
number = "9780817683870",
pages = "17--26",
booktitle = "Static and Dynamic Game Theory",
address = "Switzerland",
edition = "9780817683870",

}

RIS

TY - CHAP

T1 - Option pricing

T2 - Classic results

AU - Bernhard, Pierre

AU - Engwerda, Jacob C.

AU - Roorda, Berend

AU - Schumacher, J. M.

AU - Kolokoltsov, Vassili

AU - Saint-Pierre, Patrick

AU - Aubin, Jean Pierre

PY - 2013/1/1

Y1 - 2013/1/1

N2 - We recall here the basics of the most classic result of option pricing, perhaps the most famous result in mathematical finance: the Black–Scholes theory for the pricing of “European options” in a perfect market, infinitely divisible and liquid, with no “friction” such as transaction costs or information lag. However, in keeping with the spirit of this volume, we derive it via a game-theoretic approach, devoid of any probabilities.

AB - We recall here the basics of the most classic result of option pricing, perhaps the most famous result in mathematical finance: the Black–Scholes theory for the pricing of “European options” in a perfect market, infinitely divisible and liquid, with no “friction” such as transaction costs or information lag. However, in keeping with the spirit of this volume, we derive it via a game-theoretic approach, devoid of any probabilities.

KW - Black and Scholes

KW - Quadratic variation

UR - http://www.scopus.com/inward/record.url?scp=85057574275&partnerID=8YFLogxK

U2 - 10.1007/978-0-8176-8388-7_2

DO - 10.1007/978-0-8176-8388-7_2

M3 - Chapter

AN - SCOPUS:85057574275

T3 - Static and Dynamic Game Theory: Foundations and Applications

SP - 17

EP - 26

BT - Static and Dynamic Game Theory

PB - Birkhäuser Verlag AG

ER -

ID: 51531726