Browsing by Author Römer, Tim


Or, select a letter below to browse by last name
0-9 A B C D E F G H I J K L M N O P Q R S T U V W X Y Z
Showing results 15 to 34 of 55 < previous   next >
Issue DateTitleAuthor(s)
2021Castelnuovo-Mumford Regularity up to SymmetryLe, D.V.; Nagel, U.; Nguyen, H.D.; Römer, T. 
2022Classes of cut ideals and their Betti numbersHerzog, Jurgen; Rahimbeigi, Masoomeh; Roemer, Tim 
2020Codimension and projective dimension up to symmetryDinh Van Le; Nagel, Uwe; Nguyen, Hop D.; Roemer, Tim 
2007Cohomology of partially ordered sets and local cohomlogy of section ringsBrun, Morten; Bruns, Winfried ; Roemer, Tim 
2015CRITERIA FOR COMPONENTWISE LINEARITYNagel, Uwe; Roemer, Tim 
2023Cut polytopes of minor-free graphsChimani, Markus ; Juhnke-kubitzke, Martina ; Nover, Alexander; Roemer, Tim 
2017Equivariant Hilbert series in non-noetherian polynomial ringsNagel, Uwe; Roemer, Tim 
2006Extended degree functions and monomial modulesNagel, Uwe; Roemer, Tim 
2008Extensions of the multiplicity conjectureMigliore, Juan; Nagel, Uwe; Roemer, Tim 
2019FI- and OI-modules with varying coefficientsNagel, Uwe; Roemer, Tim 
2023Generating more Realistic Packet Loss Patterns for Wireless links using Neural NetworksOtten, Daniel; Hanel, Thomas; Romer, Tim ; Aschenbruck, Nils
2010GENERIC INITIAL IDEALS AND FIBRE PRODUCTSConca, Aldo; Roemer, Tim 
2012Generic tropical varietiesRoemer, Tim ; Schmitz, Kirsten
2020GIGANTIC RANDOM SIMPLICIAL COMPLEXESGrygierek, Jens; Juhnke-Kubitzke, Martina ; Reitzner, Matthias ; Romer, Tim ; Rondigs, Oliver 
2017Gigantic random simplicial complexesGrygierek, Jens; Juhnke-Kubitzke, Martina ; Reitzner, Matthias ; Römer, Tim ; Röndigs, Oliver 
2008Glicci simplicial complexesNagel, Uwe; Roemer, Tim 
2008Grobner bases and Betti numbers of monoidal complexesBruns, Winfried ; Koch, Robert; Roemer, Tim 
2007h-Vectors of Gorenstein polytopesBruns, Winfried ; Roemer, Tim 
2009Homological properties of Orlik-Solomon algebrasKaempf, Gesa; Roemer, Tim 
2005Initial algebras of determinantal rings, Cohen-Macaulay and Ulrich idealsBruns, W ; Romer, T ; Wiebe, A