Jonathan K. Hodge, Ph.D. - Publications
Affiliations: | 2002 | Western Michigan University, Kalamazoo, MI, United States |
Area:
Mathematics, GeneralYear | Citation | Score | |||
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2019 | Bjorkman B, Gravelle S, Hodge JK. Cubic preferences and the character admissibility problem Mathematical Social Sciences. 99: 5-17. DOI: 10.1016/J.Mathsocsci.2019.02.002 | 0.418 | |||
2014 | Brown L, Ha H, Hodge JK. Single-peaked preferences over multidimensional binary alternatives Discrete Applied Mathematics. 166: 14-25. DOI: 10.1016/J.Dam.2013.11.006 | 0.371 | |||
2014 | Bowman C, Hodge JK, Yu A. The potential of iterative voting to solve the separability problem in referendum elections Theory and Decision. 77: 111-124. DOI: 10.1007/S11238-013-9383-2 | 0.359 | |||
2011 | Hodge JK. The mathematics of referendum elections and separable preferences Mathematics Magazine. 84: 268-277. DOI: 10.4169/Math.Mag.84.4.268 | 0.384 | |||
2011 | Golenbiewski K, Hodge J, Moats L. Cost-conscious voters in referendum elections Involve, a Journal of Mathematics. 4: 139-155. DOI: 10.2140/Involve.2011.4.139 | 0.308 | |||
2009 | Hodge JK, Krines M, Lahr J. Preseparable extensions of multidimensional preferences Order. 26: 125-147. DOI: 10.1007/S11083-009-9112-1 | 0.405 | |||
2008 | Hodge JK, TerHaar M. Classifying interdependence in multidimensional binary preferences Mathematical Social Sciences. 55: 190-204. DOI: 10.1016/J.Mathsocsci.2007.07.005 | 0.398 | |||
2006 | Hodge JK. Permutations of separable preference orders Discrete Applied Mathematics. 154: 1478-1499. DOI: 10.1016/J.Dam.2005.10.015 | 0.406 | |||
2006 | Hodge JK, Schwallier P. How does separability affect the desirability of referendum election outcomes? Theory and Decision. 61: 251-276. DOI: 10.1007/S11238-006-9001-7 | 0.339 | |||
2005 | Bradley WJ, Hodge JK, Kilgour DM. Separable discrete preferences Mathematical Social Sciences. 49: 335-353. DOI: 10.1016/J.Mathsocsci.2004.08.006 | 0.353 | |||
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