{"@context":{"@language":"en","Affiliation":"http:\/\/vivoweb.org\/ontology\/core#departmentOrSchool","AggregatedSourceRepository":"http:\/\/www.europeana.eu\/schemas\/edm\/dataProvider","Creator":"http:\/\/purl.org\/dc\/terms\/creator","DateAvailable":"http:\/\/purl.org\/dc\/terms\/issued","DateIssued":"http:\/\/purl.org\/dc\/terms\/issued","Description":"http:\/\/purl.org\/dc\/terms\/description","DigitalResourceOriginalRecord":"http:\/\/www.europeana.eu\/schemas\/edm\/aggregatedCHO","Extent":"http:\/\/purl.org\/dc\/terms\/extent","FileFormat":"http:\/\/purl.org\/dc\/elements\/1.1\/format","FullText":"http:\/\/www.w3.org\/2009\/08\/skos-reference\/skos.html#note","IsShownAt":"http:\/\/www.europeana.eu\/schemas\/edm\/isShownAt","Language":"http:\/\/purl.org\/dc\/terms\/language","Notes":"http:\/\/www.w3.org\/2009\/08\/skos-reference\/skos.html#note","PeerReviewStatus":"https:\/\/open.library.ubc.ca\/terms#peerReviewStatus","Provider":"http:\/\/www.europeana.eu\/schemas\/edm\/provider","Publisher":"http:\/\/purl.org\/dc\/terms\/publisher","Rights":"http:\/\/purl.org\/dc\/terms\/rights","RightsURI":"https:\/\/open.library.ubc.ca\/terms#rightsURI","ScholarlyLevel":"https:\/\/open.library.ubc.ca\/terms#scholarLevel","Series":"http:\/\/purl.org\/dc\/terms\/isPartOf","Subject":"http:\/\/purl.org\/dc\/terms\/subject","Title":"http:\/\/purl.org\/dc\/terms\/title","Type":"http:\/\/purl.org\/dc\/terms\/type","URI":"https:\/\/open.library.ubc.ca\/terms#identifierURI","SortDate":"http:\/\/purl.org\/dc\/terms\/date"},"Affiliation":[{"@value":"Non UBC","@language":"en"}],"AggregatedSourceRepository":[{"@value":"DSpace","@language":"en"}],"Creator":[{"@value":"Henk, Martin","@language":"en"}],"DateAvailable":[{"@value":"2020-08-12T08:27:05Z","@language":"en"}],"DateIssued":[{"@value":"2020-02-13T11:16","@language":"en"}],"Description":[{"@value":"We present discrete analogs of classical volume inequalities for hyperplane sections. The main focus lies on a Meyer-type inequality for the lattice point enumerator, as it has been proposed by Gardner et al. We also discuss a reverse version of this inequality, where one replaces the coordinate hyperplanes by arbitrary lattice hyperplanes.\n\nThis is joint work in progress with Ansgar Freyer.","@language":"en"}],"DigitalResourceOriginalRecord":[{"@value":"https:\/\/circle.library.ubc.ca\/rest\/handle\/2429\/75427?expand=metadata","@language":"en"}],"Extent":[{"@value":"24.0 minutes","@language":"en"}],"FileFormat":[{"@value":"video\/mp4","@language":"en"}],"FullText":[{"@value":"","@language":"en"}],"IsShownAt":[{"@value":"10.14288\/1.0392698","@language":"en"}],"Language":[{"@value":"eng","@language":"en"}],"Notes":[{"@value":"Author affiliation: Technische Universit\u00e4t Berlin","@language":"en"}],"PeerReviewStatus":[{"@value":"Unreviewed","@language":"en"}],"Provider":[{"@value":"Vancouver : University of British Columbia Library","@language":"en"}],"Publisher":[{"@value":"Banff International Research Station for Mathematical Innovation and Discovery","@language":"en"}],"Rights":[{"@value":"Attribution-NonCommercial-NoDerivatives 4.0 International","@language":"en"}],"RightsURI":[{"@value":"http:\/\/creativecommons.org\/licenses\/by-nc-nd\/4.0\/","@language":"en"}],"ScholarlyLevel":[{"@value":"Faculty","@language":"en"}],"Series":[{"@value":"BIRS Workshop Lecture Videos (Banff, Alta)","@language":"en"}],"Subject":[{"@value":"Mathematics","@language":"en"},{"@value":"Convex and discrete geometry","@language":"en"},{"@value":"Functional analysis","@language":"en"}],"Title":[{"@value":"Slicing properties of the lattice point enumerator","@language":"en"}],"Type":[{"@value":"Moving Image","@language":"en"}],"URI":[{"@value":"http:\/\/hdl.handle.net\/2429\/75427","@language":"en"}],"SortDate":[{"@value":"2020-02-13 AD","@language":"en"}],"@id":"doi:10.14288\/1.0392698"}