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	<description>This is where to turn for statistical advice on your dissertation/thesis</description>
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		<title>PhD Openings [Canada]</title>
		<link>http://statsphd.wordpress.com/2010/03/10/phd-openings-canada/</link>
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		<pubDate>Wed, 10 Mar 2010 22:12:49 +0000</pubDate>
		<dc:creator>Manos Parzakonis</dc:creator>
				<category><![CDATA[phd openings]]></category>
		<category><![CDATA[Applied Mathematics]]></category>
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		<category><![CDATA[opening]]></category>
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		<description><![CDATA[PhD Opening at the School of Computational Engineering &#38; Science, McMaster University An opening for a Ph.D. student is available at McMaster University with a start date in January 2008. The student will be enrolled in the graduate program in the School of Computational Engineering &#38; Science, or in the Department of Mathematics and Statistics, [...]<img alt="" border="0" src="http://stats.wordpress.com/b.gif?host=statsphd.wordpress.com&amp;blog=12072745&amp;post=19&amp;subd=statsphd&amp;ref=&amp;feed=1" width="1" height="1" />]]></description>
			<content:encoded><![CDATA[<h3>PhD Opening at the School of Computational Engineering &amp; Science, McMaster University</h3>
<p>An opening for a Ph.D. student is available at McMaster University with a start date in January 2008. The student will be enrolled in the graduate program in the School of Computational Engineering &amp; Science, or in the Department of Mathematics and Statistics, and will work with<br />
Dr. Protas on problems of PDE-constrained optimization using adjoint-based techniques (the project will involve collaboration with an Industrial Partner).</p>
<p>Candidates should have an M.Sc. degree in Applied Mathematics, Computer Science or a relevant engineering discipline. For further details, including admission procedures and requirements and a description of the CES and Applied Mathematics programs, please consult the following URLs:</p>
<p>http://computational.mcmaster.ca/</p>
<p>http://www.math.mcmaster.ca/graduate/</p>
<p>Inquiries should be directed to Dr. Protas at the address:</p>
<p>Bartosz Protas<br />
Department of Mathematics &amp; Statistics<br />
McMaster University<br />
Hamilton, Ontario, CANADA L8S 4K1<br />
Phone: +1 (905) 525 9140 ext. 24116<br />
Fax: +1 (905) 522 0935<br />
Email: bprotas[ at ]mcmaster.ca</p>
<h3>PhD  Opening at Department of Mathematical and Statistical Sciences, the  University of Alberta</h3>
<p>An opening for a Ph.D. student is available at the University of  Alberta with a start date in September  2008. The student will be<br />
enrolled in the graduate program in the Department of Mathematical  and Statistical Sciences,and will work with Professor Minev on<br />
modelling and simulation of red blood cells in shear flows. Candidates  should have an M.Sc. degree in Applied Mathematics,  Computer Science or a relevant engineering discipline.</p>
<p>For further details, including admission procedures and requirements and  a description of the Applied Mathematics programs, please consult the  URL: www.math.ualberta.ca.</p>
<p>Inquiries should be directed to Professor Minev at:<br />
Peter Minev,<br />
Department of Mathematical and Statistical Sciences<br />
University of Alberta, Edmonton, Alberta, Canada T6H 1J8;<br />
e-mail: minev[ at ]ualberta.ca</p>
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		<title>Statistical Research in Lancaster</title>
		<link>http://statsphd.wordpress.com/2010/02/26/statistical-research-in-lancaster/</link>
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		<pubDate>Fri, 26 Feb 2010 20:10:53 +0000</pubDate>
		<dc:creator>Manos Parzakonis</dc:creator>
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		<description><![CDATA[PhD Research Topics in Statistics A selection of current and previous research topics in Statistics, Social Statistics and Medical Statistics The following are a selection of research topics that have been put forward by supervisors and are available for suitably qualified students to take up. If one of these projects interests you, then please contact [...]<img alt="" border="0" src="http://stats.wordpress.com/b.gif?host=statsphd.wordpress.com&amp;blog=12072745&amp;post=14&amp;subd=statsphd&amp;ref=&amp;feed=1" width="1" height="1" />]]></description>
			<content:encoded><![CDATA[<blockquote>
<h1>PhD Research Topics in Statistics</h1>
<p>A selection of current and  previous research topics in Statistics, Social Statistics and Medical  Statistics</p>
<div>
<p>The following are a selection of research topics that  have been put forward by supervisors and are available for suitably  qualified students to take up.  If one of these projects interests you,  then please contact the supervisor listed to discuss what it entails and  whether it is still available.  We will also consider topics suggested  by students and can devise other projects connected with the research  interests of the Department. In addition, note also that this list is  not exhaustive since many supervisors have not listed their projects  here.</p>
<h2>Robust Estimation in ARCH Models</h2>
<p>Supervisor: <a href="http://www.maths.lancs.ac.uk/department/info/people/person/mukherjk">Dr  Kanchan Mukherjee</a></p>
<p>A common characteristic of time series data is that the instantaneous  variability, called the volatility of the series, is not constant over  time but depends strongly on its immediate past. In his seminal work,  Nobel Laureate (for the year 2003) R. F. Engle (1982, Econometrica)  modeled volatility of a time series by a linear combination of the  squares of its immediately past observations and named it the  Autoregressive Conditional Heteroscedastic (ARCH) Model. A PhD project  in this area could involve investigation of the robust estimation  procedures of the underlying regression and variance parameters in a  nonlinear regression model with errors exhibiting ARCH effect. Numerical  as well as theoretical properties can be studied in details based on  weak convergence properties of certain randomly weighted empirical  processes.</p>
<h2>Multiple Classifier Systems</h2>
<p>Supervisor: <a href="http://www.maths.lancs.ac.uk/department/info/people/person/eckley">Dr  Idris Eckley</a></p>
<p>This project will research the theory and application of multiple  classifier systems. The project is jointly funded by a FTSE 100 consumer  goods company and the EPSRC. Thus, in addition to the usual PhD  experience, this will provide an opportunity for you to occasionally  work at the company&#8217;s site to understand how these tools might be  applied in an industrial R&amp;D setting.</p>
<h2>Identification of Causal Genetic Variations on Heart Disease</h2>
<p>Supervisor: <a href="http://www.maths.lancs.ac.uk/department/info/people/person/jaki">Dr  Thomas Jaki</a></p>
<p>Personalised medicine aims to tailor treatments based on the  individual patient&#8217;s specific characteristics and is one of the key  development areas in health care. New technological developments in the  past decade enabled fast and inexpensive genotyping allowing genetic  factors to be considered for personalisation of treatments. Single  nucleotide polymorphisms (SNPs) are variations in the DNA sequence that  occur when a single nucleotide in the genome sequence is altered. The  impact of SNPs can be large as they are often related to diseases and to  differences in how individuals respond to a therapy or drug. It  therefore is of major interest to identify SNPs responsible for these  differences in the outcome in order to determine the optimal treatment  and dosage.</p>
<p>Based around a collaborative clinical research project in heart  disease, this project aims to develop statistical methods for  identification of causal SNPs in genotype-phenotype association studies.  These relationships are essential for the effective development of  specialised treatments and personalisation of doses and treatment  regimes.</p>
<h2>Developing Valid and Reliable Assessment Tools for Use in Children</h2>
<p>Supervisor: <a href="http://www.maths.lancs.ac.uk/department/info/people/person/lancastg">Dr  Gillian Lancaster</a></p>
<p>There are many issues related to the measurement of outcomes for  health evaluation particularly with respect to child health in  developing countries. It has been estimated that more than 200 million  children under five years fail to reach their potential in cognitive  development because of poverty, poor health and nutrition and deficient  care. Increasing evidence has shown that early interventions may help  prevent the loss of potential in affected children. However, one of the  drawbacks in the implementation of these interventions is the  availability of tools to assess child development in non-Western  settings. Western developmental assessment tools may be inaccurate when  testing children in a different cultural setting, both in terms of the  items tested and the normal reference values given for the population.  We have developed the Malawi Developmental Assessment Tool (MDAT) and  qualitative methods have highlighted that more culturally relevant items  can be identified. Performance of these items has been examined using a  simple graphical technique based on logistic regression with regression  splines. The aim of this project is to develop methods for assessing  the validity and reliability of the tool, and particularly to implement  and contrast methods for scoring the stages of development of children  in Malawi. The tool will be of benefit to community health workers in  rural African settings as well as those looking at the developmental  outcomes of children in sub-Saharan Africa.<br />
<span id="more-14"></span><br />
<strong>References</strong></p>
<ul>
<li>Gladstone M., Lancaster G.A., Jones A.P., Maleta K., Mtitimila E.,  Ashorn P. and Smyth R.L. (2008). Can Western developmental screening  tools be modified for use in a rural Malawian setting? Archives of  Disease in Childhood 93: 23 – 29.</li>
<li>Lancaster G.A. Statistical issues in the assessment of health  outcomes in children: a methodological review. Journal of the Royal  Statistical Society A 172(4): 707-727.</li>
</ul>
<h2>Evidential Value of DNA Database Comparisons and the Effect of  Background Sample Size on Comparison Problems.</h2>
<p>Supervisor: <a href="http://www.maths.lancs.ac.uk/department/info/people/person/lucy">Dr  David Lucy</a></p>
<p>Recently there has been controversy over the evidential value of a  DNA identification made from a database of DNA profiles. Two positions  exist amongst the forensic community, a school of thought which suggests  that the evidential value is lower, and one which says that discovery  on a DNA database make little difference to the evidential value. The  first half of this project would concern itself with approaches to  finding a definitive answer to the seeming conundrum forensic scientists  seem to have found themselves in.</p>
<p>The second half would be to look, through a variety of analytic and  simulation approaches, at the effect of varying the size of database  upon likelihood ratio estimates for general comparison problems.</p>
<h2>Optimising Local Metropolis-Hastings Algorithms.</h2>
<p>Supervisor: <a href="http://www.maths.lancs.ac.uk/department/info/people/person/sherlocc">Dr  Chris Sherlock</a></p>
<p>For non-routine problems in statistical inference the class of  Metropolis-Hastings algorithms often provides the method of choice. The  efficiency of a given Metropolis-Hastings algorithm can vary radically,  not only from problem to problem, but also across the parameter space  for a given problem.</p>
<p>Recent theoretical limit results for the random walk Metropolis  algorithm have provided a general set of criteria such that the scaling  for the proposed jump is optimised when the acceptance rate is 0.234. So  far this work has considered a single scale parameter for the whole of  the sample space and it requires that certain functional of the first  and second derivatives of the log-target converge to fixed values: the  optimal scaling is then a function of these values.</p>
<p>The research project concerns extending these results to more general  targets and to more general local Metropolis-Hastings algorithms,  allowing for (1) The scale parameter to vary as a function of the  derivatives at the current point in the target and (2) An offset to be  introduced into the proposal, which is also a function of the  derivatives.</p>
<p>The primary objective of the project is to produce an optimally  efficient generic scale/offset algorithm; this will be compared with two  competing “scale and offset&#8221; algorithms: the MALA and Gamerman  algorithms. A general result for the limiting optimal acceptance rate  will also be sought.</p>
<h2>Bayesian Methods for the Monitoring of Neuromuscular Disorders</h2>
<p>Supervisor: <a href="http://www.maths.lancs.ac.uk/department/info/people/person/ridall">Dr  Gareth Ridall</a></p>
<p>A difficulty in the assessment of treatments of neuromuscular  diseases such as Amyotrophic Lateral Sclerosis (ALS) (widely known in  the UK as motor neurone disease) has been the lack of a reliable measure  of disease progression. One such measure would be an estimate of the  number of surviving motor units (Motor Unit Number Estimation, MUNE).  Existing MUNE methods can assess longitudinal progression, but  complexity, lack of applicability to all stages of disease and  difficulty in accounting for motor unit instability in ALS have limited  their widespread use.  Furthermore, current methods are based on  unrealistic and unsustainable assumptions. Ridall et al. (2006) and  Ridall et al. (2007) describe a Bayesian statistical methodology by  allowing the number of units to be an unknown of the model and using  reversible jump Markov chain Monte Carlo to estimate the number of  functioning motor units  A by-product of this method is that it also  describes the characteristics of populations of functioning motor units.</p>
<p>The objective of this research project is to develop a reliable  automated statistical method of quantifying the number of motor units in  a muscle that will allow monitoring of the progression of neuromuscular  diseases in which motor units are lost. The method is non-invasive and  applicable to routine clinical use.  New statistical methodology will be  required that incorporates information from multiple electrodes. The  research outcomes from these investigations should have wider  statistical application and they will lead to a better understanding of  the physiology of motor unit activation.</p>
<p><strong>References</strong></p>
<ul>
<li>Ridall P G, Pettitt AN, Friel N, Henderson R D and McCombe P A.  (2007) Motor unit number estimation using reversible jump Markov chain  Monte Carlo (with discussion) Appl Stats, 56,1-26 [<a href="http://www.rss.org.uk/pdf/RidallNov2006.pdf">PDF</a>]</li>
<li>Ridall P G, Pettitt A N, Henderson R D and McCombe P A (2006). Motor  unit number estimation-a Bayesian approach. Biometrics 62:1235-50.</li>
</ul>
</div>
</blockquote>
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		<title>Till further notice you can reach me @&#8230;</title>
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		<pubDate>Sun, 21 Feb 2010 11:56:55 +0000</pubDate>
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