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With its emphasis on examples, exercises and calculations, this
book suits advanced undergraduates as well as postgraduates and
practitioners. It provides a clear treatment of the scope and
limitations of mean-variance portfolio theory and introduces
popular modern risk measures. Proofs are given in detail, assuming
only modest mathematical background, but with attention to clarity
and rigour. The discussion of VaR and its more robust
generalizations, such as AVaR, brings recent developments in risk
measures within range of some undergraduate courses and includes a
novel discussion of reducing VaR and AVaR by means of hedging
techniques. A moderate pace, careful motivation and more than 70
exercises give students confidence in handling risk assessments in
modern finance. Solutions and additional materials for instructors
are available at www.cambridge.org/9781107003675.
Driven by concrete computational problems in quantitative finance,
this book provides aspiring quant developers with the numerical
techniques and programming skills they need. The authors start from
scratch, so the reader does not need any previous experience of
C++. Beginning with straightforward option pricing on binomial
trees, the book gradually progresses towards more advanced topics,
including nonlinear solvers, Monte Carlo techniques for
path-dependent derivative securities, finite difference methods for
partial differential equations, and American option pricing by
solving a linear complementarity problem. Further material,
including solutions to all exercises and C++ code, is available
online. The book is ideal preparation for work as an entry-level
quant programmer and it gives readers the confidence to progress to
more advanced skill sets involving C++ design patterns as applied
in finance.
Driven by concrete computational problems in quantitative finance,
this book provides aspiring quant developers with the numerical
techniques and programming skills they need. The authors start from
scratch, so the reader does not need any previous experience of
C++. Beginning with straightforward option pricing on binomial
trees, the book gradually progresses towards more advanced topics,
including nonlinear solvers, Monte Carlo techniques for
path-dependent derivative securities, finite difference methods for
partial differential equations, and American option pricing by
solving a linear complementarity problem. Further material,
including solutions to all exercises and C++ code, is available
online. The book is ideal preparation for work as an entry-level
quant programmer and it gives readers the confidence to progress to
more advanced skill sets involving C++ design patterns as applied
in finance.
With its emphasis on examples, exercises and calculations, this
book suits advanced undergraduates as well as postgraduates and
practitioners. It provides a clear treatment of the scope and
limitations of mean-variance portfolio theory and introduces
popular modern risk measures. Proofs are given in detail, assuming
only modest mathematical background, but with attention to clarity
and rigour. The discussion of VaR and its more robust
generalizations, such as AVaR, brings recent developments in risk
measures within range of some undergraduate courses and includes a
novel discussion of reducing VaR and AVaR by means of hedging
techniques. A moderate pace, careful motivation and more than 70
exercises give students confidence in handling risk assessments in
modern finance. Solutions and additional materials for instructors
are available at www.cambridge.org/9781107003675.
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