Authors: Peter M. Knopf, Pace University John L. Teall, LUISS Business School Copyright: 2015 Expected Release Date: August 2015 Imprint: Academic Press ISBN: 9780128015346 |
Risk Neutral Pricing and Financial Mathematics: A Primer provides a foundation to financial mathematics for those whose undergraduate quantitative preparation does not extend beyond calculus, statistics, and linear math. It covers a broad range of foundation topics related to financial modeling, including probability, discrete and continuous time and space valuation, stochastic processes, equivalent martingales, option pricing, and term structure models, along with related valuation and hedging techniques. The joint effort of two authors with a combined 70 years of academic and practitioner experience, Risk Neutral Pricing and Financial Mathematics takes a reader from learning the basics of beginning probability, with a refresher on differential calculus, all the way to Ito's Lemma, Girsanov, SDEs and single-factor bond models. It can also serve as a useful resource for actuaries preparing for Exams FM and MFE (Society of Actuaries) and Exams 2 and 3F (Casualty Actuarial Society).
The
textbook has a number of pedagogical features. First, each
chapter provides exercises to which detailed solutions are offered at
the end
of the text. There are a number of author-supplied web-based readings
that provide more advanced derivations and proofs, other
technical information and readings on related topics. Because
terminology is often a hurdle for
technical degree recipients, engineers and actuaries, there is an
extensive glossary in
the back
of the text. In addition, Academic Press has provided
this companion site (www.
elsevierdirect.com/companions/9780128015346) for your access.
This student companion site and the similar page on the author's website
provides
access to a number of Excel
spreadsheets that complement materials in the text. In
addition, the site will provide access to updates
to the textbook. An
instructor's website is included as well for registered
instructors.
The
authors welcome your comments and suggestions regarding our book and its online ancillary
materials. Some of your suggestions we will be able to act on
immediately,
others may need to await a new edition of the text. We can be contacted
by
e-mail at pknopf@pace.edu
and by using contact information available on Professor Teall's web
page at http://www.jteall.com.