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Document Description
Title
Bayesian
analysis
and
applications
of a
model
for
survival
data
with a
surviving
fraction
Author
Tong
,
Qian
,
1966-
Description
Thesis
(M.A.S.)--Memorial
University
of
Newfoundland
,
2002.
Mathematics
and
Statistics
Date
2002
Pagination
ix, 80 leaves
Subject
Bayesian
statistical
decision
theory;
Survival
analysis
(Biometry)
Degree
M.A.S.
Degree Grantor
Memorial University of Newfoundland. Dept. of Mathematics and Statistics
Discipline
Mathematics and Statistics
Language
eng
Notes
Bibliography:
leaves
79-80
Abstract
Cure
rate
estimation
is
one
of the
most
important
issues
in
clinical
trials
and
cure
rate
models
are the
main
models.
In the
past
decade
, the
standard
cure
rate
model
has been
discussed
and
used.
However
, this
model
involves
several
drawbacks.
Chen
,
Ibrahim
and
Sinha
(1999)
considered
Bayesian
methods
for
right-censored
survival
data
for
populations
with a
surviving
(cure)
fraction.
In that
paper
, the
authors
proposed
the
cure
rate
model
under
the
Weibull
distribution
which
is
quite
different
from the
standard
cure
rate
model.
This
proposed
cure
rate
model
overcomes
the
drawbacks
of the
standard
cure
rate
model.
However
,
it
is
not
clear
from their
work
whether
their
proposed
cure
rate
models
can
be
extended
to
other
distributions.
In this
practicum
,
we
shall
extend
those
proposed
cure
rate
models
in
Chen
et
al
(1999)
to the
following
distributions:
log-logistic
,
Gompertz
, and
Gamma.
Prior
elicitations
will also be
discussed
in
detail
, and
classes
of
noninformative
and
informative
prior
distributions
will be
proposed.
Furthermore
,
several
theoretical
properties
of the
proposed
priors
and
resulting
posteriors
will be
derived.
--
At the
end
of this
practicum
, a
melanoma
clinical
trial
is
used
to
illustrate
applications
of the
log-logistic
,
Gompertz
and
Gamma
distributions
to the
proposed
cure
rate
models
for
Bayesian
analysis.
--
KEY
WORDS:
Cure
rate
model;
Historical
data;
Current
data;
Posterior
distribution;
Gamma
distribution;
Log-logistic
distribution;
Gompertz
distribution.
Type
Text
Resource Type
Electronic
thesis
or
dissertation
Format
Image/jpeg;
Application/pdf
Source
Paper copy kept in the Centre for Newfoundland Studies, Memorial University Libraries
Local Identifier
a1591294
Rights
The author retains copyright ownership and moral rights in this thesis. Neither the thesis nor substantial extracts from it may be printed or otherwise reproduced without the author's permission.
Collection
Electronic
Theses
and
Dissertations
Scanning Status
Completed
PDF File
(7.68
MB)
--
http://collections.mun.ca/PDFs/theses/Tong_Qian.pdf
CONTENTdm file name
83000.cpd