Lon H. Mitchell, Ph.D.
Affiliations: | 2007 | Mathematics | University of Kansas, Lawrence, KS, United States |
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MathematicsGoogle:
"Lon Mitchell"Parents
Sign in to add mentor| William Paschke | grad student | 2007 | University of Kansas | |
| (Simplicity of C(star)-algebras using unique eigenstates.) | ||||
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Publications
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| Corona I, Johnson C, Mitchell L, et al. (2017) A new look at Apollonian circle packings Involve, a Journal of Mathematics. 10: 345-360 |
| Mitchell L, Yengulalp L. (2016) Sphere representations, stacked polytopes, and the Colin de Verdière number of a graph Electronic Journal of Combinatorics. 23 |
| Mitchell L. (2016) Proper colorings from positive semidefinite zero forcing sets Journal of Discrete Mathematical Sciences and Cryptography. 19: 301-304 |
| Fallat SM, Mitchell LH. (2013) Colin de verdière parameters of chordal graphs Electronic Journal of Linear Algebra. 26: 49-62 |
| Larson C, Lins B, Mitchell L. (2013) Graphs of Unitary Matrices and Positive Semidefinite Zero Forcing Reports On Mathematical Physics. 72: 311-320 |
| Beagley J, Mitchell LH, Narayan SK, et al. (2013) Bounds for minimum semidefinite rank from superpositions and cutsets Linear Algebra and Its Applications. 438: 4041-4061 |
| Cranfill R, Mitchell LH, Narayan SK, et al. (2012) Induced trees, minimum semidefinite rank, and zero forcing Involve, a Journal of Mathematics. 5: 411-420 |
| Mitchell LH, Narayan SK, Zimmer AM. (2012) Lower bounds for minimum semidefinite rank from orthogonal removal and chordal supergraphs Linear Algebra and Its Applications. 436: 525-536 |
| Barioli F, Fallat SM, Mitchell LH, et al. (2011) Minimum semidefinite rank of outerplanar graphs and the tree cover number Electronic Journal of Linear Algebra. 22: 10-21 |
| Booth M, Hackney P, Harris B, et al. (2011) On the minimum semidefinite rank of a simple graph Linear and Multilinear Algebra. 59: 483-506 |