Description

Book Synopsis
Modern financial mathematics relies on the theory of random processes in time, reflecting the erratic fluctuations in financial markets. This book introduces the fascinating area of financial mathematics and its calculus in an accessible manner for undergraduate students. Using little high-level mathematics, the author presents the basic methods for evaluating financial options and building financial simulations. By emphasising relevant applications and illustrating concepts with colour graphics, Elementary Calculus of Financial Mathematics presents the crucial concepts needed to understand financial options among these fluctuations. Among the topics covered are the binomial lattice model for evaluating financial options, the BlackâScholes and FokkerâPlanck equations, and the interpretation of Ito's formula in financial applications. Each chapter includes exercises for student practice and the appendices offer MATLAB and SCILAB code as well as alternate proofs of the FokkerâPlanck equ

Elementary Calculus of Financial Mathematics

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A Paperback by A. J. Roberts

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    View other formats and editions of Elementary Calculus of Financial Mathematics by A. J. Roberts

    Publisher: Society for Industrial and Applied Mathematics
    Publication Date: 3/12/2009
    ISBN13: 9780898716672, 978-0898716672
    ISBN10: 0898716675
    Also in:
    Mathematical modelling

    Description

    Book Synopsis
    Modern financial mathematics relies on the theory of random processes in time, reflecting the erratic fluctuations in financial markets. This book introduces the fascinating area of financial mathematics and its calculus in an accessible manner for undergraduate students. Using little high-level mathematics, the author presents the basic methods for evaluating financial options and building financial simulations. By emphasising relevant applications and illustrating concepts with colour graphics, Elementary Calculus of Financial Mathematics presents the crucial concepts needed to understand financial options among these fluctuations. Among the topics covered are the binomial lattice model for evaluating financial options, the BlackâScholes and FokkerâPlanck equations, and the interpretation of Ito's formula in financial applications. Each chapter includes exercises for student practice and the appendices offer MATLAB and SCILAB code as well as alternate proofs of the FokkerâPlanck equ

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