Monte Carlo Simulation with Applications to Finance
eBook - PDF

Monte Carlo Simulation with Applications to Finance

Hui Wang

  1. 292 pages
  2. English
  3. PDF
  4. Available on iOS & Android
eBook - PDF

Monte Carlo Simulation with Applications to Finance

Hui Wang

Book details
Book preview
Table of contents
Citations

About This Book

Developed from the author's course on Monte Carlo simulation at Brown University, this text provides a self-contained introduction to Monte Carlo methods in financial engineering. It covers common variance reduction techniques, the cross-entropy method, and the simulation of diffusion process models. Requiring minimal background in mathematics and finance, the book includes numerous examples of option pricing, risk analysis, and sensitivity analysis as well as many hand-and-paper and MATLAB coding exercises at the end of every chapter.

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Information

Year
2012
ISBN
9781466566903
Edition
1
Subtopic
Finance
Chapter
1
Review
of
Probability
Probability
theory
is
the
essential
mathematical
tool
for
the
design
and
analysis
of
Monte
Carlo
simulation
schemes.
It
is
assumed
that
the
reader
is
somewhat
familiar
with
the
elementary
probability
concepts
such
as
ran-
dom
variables
and
multivariate
probability
distributions.
However,
for
the
sake
of
completeness,
we
use
this
chapter
to
collect
a
number
of
basic
re-
sults
from
probability
theory
that
will
be
used
repeatedly
in
the
rest
of
the
book.
1.1
Probability
Space
In
probability
theory,
sample
space
is
the
collection
of
all
possible
outcomes.
Throughout
the
book,
the
sample
space
will
be
denoted
by
Ω
.
A
generic
element
of
the
sample
space
represents
a
possible
outcome
and
is
called
a
sample
point
.
A
subset
of
the
sample
space
is
called
an
event
.
1.
The
empty
set
is
denoted
by
∅
.
2.
The
complement
of
an
event
A
is
denoted
by
A
c
.
3.
The
intersection
of
events
A
and
B
is
denoted
by
A
∩
B
or
simply
AB
.
4.
The
union
of
events
A
and
B
is
denoted
by
A
âˆȘ
B
.
A
probability
measure
P
on
Ω
is
a
mapping
from
the
events
of
Ω
to
the
real
line
R
that
satisïŹes
the
following
three
axioms:
(i)
P
(
Ω
)
=
1.

Table of contents

  1. Front Cover
  2. Preface
  3. Contents
  4. 1. Review of Probability
  5. 2. Brownian Motion
  6. 3. Arbitrage Free Pricing
  7. 4. Monte Carlo Simulation
  8. 5. Generating Random Variables
  9. 6. Variance Reduction Techniques
  10. 7. Importance Sampling
  11. 8. Stochastic Calculus
  12. 9. Simulation of Diffusions
  13. 10. Sensitivity Analysis
  14. A. Multivariate Normal Distributions
  15. B. American Option Pricing
  16. C. Option Pricing Formulas
  17. Bibliography