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<titleInfo>
	<title>Varieties with maximum likelihood degree one</title>
</titleInfo>


<name>
	<namePart>Huh, June</namePart>
	<role>
		<roleTerm authority="marcrelator" type="text">Creator</roleTerm>
	</role>

	<description>Faculty</description>

	<affiliation>junehuh@umich.edu</affiliation>

</name>









	<name type="corporate">
		<namePart>MATH / Applied Mathematics</namePart>
		<affiliation>Illinois Institute of Technology</affiliation>
		<role>
			<roleTerm type="text">Affiliated department</roleTerm>
		</role>
	</name>

<subject>
	<topic>discriminant</topic>
</subject>
<subject>
	<topic>Horn uniformization</topic>
</subject>
<subject>
	<topic>maximum likelihood</topic>
</subject>


<originInfo>	
 
	<dateCreated encoding="w3cdtf" keyDate="yes">2014</dateCreated>
 
	<dateIssued encoding="w3cdtf">2014-04-30</dateIssued>
 
    
 

 

 
 
</originInfo>
 	

<abstract>We show that algebraic varieties with maximum likelihood degree one are exactly the images of reduced A-discriminantal varieties under monomial maps with finite fibers. The maximum likelihood estimator corresponding to such a variety is Kapranov’s Horn uniformization. This extends Kapranov’s characterization of A-discriminantal hypersurfaces to varieties of arbitrary codimension.</abstract>
 

 

 

 

 

 

 

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	<relatedItem type="otherFormat"><identifier>https://doi.org/10.18409/jas.v5i1.22</identifier></relatedItem>
 

 
	
 <part>
   <detail type="volume">
     <number>5</number>
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	<accessCondition type="restrictionOnAccess">Open Access</accessCondition>

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		<titleInfo>
			<title>Journal of Algebraic Statistics</title>
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