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Numerical partial differential equat...
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In't Hout, Karel.
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Numerical partial differential equations in finance explained = an introduction to computational finance /
Record Type:
Electronic resources : Monograph/item
Title/Author:
Numerical partial differential equations in finance explained/ by Karel in't Hout.
Reminder of title:
an introduction to computational finance /
Author:
In't Hout, Karel.
Published:
London :Palgrave Macmillan UK : : 2017.,
Description:
xiv, 128 p. :ill., digital ;24 cm.
[NT 15003449]:
Chapter1. Financial option valuation -- Chapter2. Partial differential equations -- Chapter3 Spatial discretization I -- Chapter4. Spatial discretization II -- Chapter5. Numerical study: space -- Chapter6. The Greeks -- Chapter7. Temporal discretization -- Chapter8. Numerical study: time -- Chapter9. Cash-or-nothing options -- Chapter10. Barrier options -- Chapter11. American-style options -- Chapter12. Merton model -- Chapter13. Two-asset options.
Contained By:
Springer eBooks
Subject:
Business mathematics. -
Online resource:
http://dx.doi.org/10.1057/978-1-137-43569-9
ISBN:
9781137435699
Numerical partial differential equations in finance explained = an introduction to computational finance /
In't Hout, Karel.
Numerical partial differential equations in finance explained
an introduction to computational finance /[electronic resource] :by Karel in't Hout. - London :Palgrave Macmillan UK :2017. - xiv, 128 p. :ill., digital ;24 cm. - Financial engineering explained. - Financial engineering explained..
Chapter1. Financial option valuation -- Chapter2. Partial differential equations -- Chapter3 Spatial discretization I -- Chapter4. Spatial discretization II -- Chapter5. Numerical study: space -- Chapter6. The Greeks -- Chapter7. Temporal discretization -- Chapter8. Numerical study: time -- Chapter9. Cash-or-nothing options -- Chapter10. Barrier options -- Chapter11. American-style options -- Chapter12. Merton model -- Chapter13. Two-asset options.
This book provides a first, basic introduction into the valuation of financial options via the numerical solution of partial differential equations (PDEs) It provides readers with an easily accessible text explaining main concepts, models, methods and results that arise in this approach. In keeping with the series style, emphasis is placed on intuition as opposed to full rigor, and a relatively basic understanding of mathematics is sufficient. The book provides a wealth of examples, and ample numerical experiments are givento illustrate the theory. The main focus is on one-dimensional financial PDEs, notably the Black-Scholes equation. The book concludes with a detailed discussion of the important step towards two-dimensional PDEs in finance.
ISBN: 9781137435699
Standard No.: 10.1057/978-1-137-43569-9doiSubjects--Topical Terms:
625055
Business mathematics.
LC Class. No.: HF5691
Dewey Class. No.: 650.0151
Numerical partial differential equations in finance explained = an introduction to computational finance /
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Chapter1. Financial option valuation -- Chapter2. Partial differential equations -- Chapter3 Spatial discretization I -- Chapter4. Spatial discretization II -- Chapter5. Numerical study: space -- Chapter6. The Greeks -- Chapter7. Temporal discretization -- Chapter8. Numerical study: time -- Chapter9. Cash-or-nothing options -- Chapter10. Barrier options -- Chapter11. American-style options -- Chapter12. Merton model -- Chapter13. Two-asset options.
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This book provides a first, basic introduction into the valuation of financial options via the numerical solution of partial differential equations (PDEs) It provides readers with an easily accessible text explaining main concepts, models, methods and results that arise in this approach. In keeping with the series style, emphasis is placed on intuition as opposed to full rigor, and a relatively basic understanding of mathematics is sufficient. The book provides a wealth of examples, and ample numerical experiments are givento illustrate the theory. The main focus is on one-dimensional financial PDEs, notably the Black-Scholes equation. The book concludes with a detailed discussion of the important step towards two-dimensional PDEs in finance.
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