STUDENT SUPERVISION:


Ph.D. Students:

• Ismail Demir, Classifications of 5-Dimensional Complex Nilpotent Leibniz Algebras,
  Ph.D. Thesis, N. C. State University, 2016. (Co-Chair: E. Stitzinger)
  
  
• Bethany Turner, Some Criteria for Solvable and Supersolvable Leibniz Algebras,
  Ph.D. Thesis, N. C. State University, 2016. (Co-Chair: E. Stitzinger)
  
  
• Brittany Hansen, The Hyperbolic Kac-Moody Lie Algebra of Type $G_2^{(1)$,
  Ph.D. Thesis, N. C. State University, 2016
  
  
• Margaret L. Rahmoeller, On Demazure Crystals of the Quantum Affine Algebra $U_q(sl^(n)),
  Ph.D. Thesis, N.C. State University, 2015.
  
  
• Borworn Khuhirun, Classification of Nilpotent Lie Algebras with Small Breadth,
  Ph.D. Thesis, N.C. State University, 2014. (Co-Chair: E. Stitzinger)
  
  
• Alyssa Armstrong, Demazure Crystals for the Quantum Affine Algebra $U_q(D_4^3)$,
  Ph.D. Thesis, N.C. State University, 2014.
  
  
• Chad Mangum, Representations of Twisted Toroidal Lie algebras of type $A_{2n-1}$,
  Ph.D. Thesis, N.C. State University, 2014. (Co-Chair: N. Jing)
  
  
• Christina E. Erbacher, Root Multiplicities of the Indefinite Kac-Moody algebra $HD_4^{(3)}$,
  Ph.D. Thesis, N.C. State University, 2012.
  
  
• Evan A. Wilson, Root Multiplicities of the Indefinite Kac-Moody algebra $HD_n^{(1)}$,
  Ph.D. Thesis, N.C. State University, 2012.
  
  
• Rebecca L. Jayne, Maximal Dominant Weights of some Integrable Modules for the Special
  Linear Affine Lie algebras and their multiplicities, Ph.D. Thesis, N.C. State University, 2011.
  
  
• Jonathan D. Dunbar, The Affine Lie Algebra sl(n, C) and its Z-algebra representation,
  Ph.D. Thesis, N.C. State University, 2011 (Co-Chair: N. Jing).
  
  
• Julie Beier, Crystals for Demazure Modules of special linear quantum affine algebras,
  Ph.D. Thesis, N.C. State University, 2008.
  
  
• William Cook,   Affine Lie algebras, Vertex operator algebras andcombinatorial identities,
  Ph.D. Thesis, N.C. State University, 2005.
  

•  Vicky Williams,  Root multiplicities of the indefinite Kac-Moody Lie algebra $HC_n^{(1)}$,
  Ph.D. Thesis, N.C. State University, 2003.
  

•  Jennifer Hontz,   Root multiplicities of some Kac-Moody Lie algebras
  of indefinite type, Ph.D. Thesis, N.C. State University, 1998.
  

• Robert Harger,  Realization of level two integrable highest weight representations
  of the affine Lie algebra $A_7^{(2)}$, Ph.D. Thesis, N.C. State University, 1996.
  

• Maegan Bos,  Embedding of affine Lie algebra representations and principal characters,
  Ph.D. Thesis, N.C. State University, 1994.
  

•  Daya.S. Singh,  Transitive maps from linearly ordered sets to Dynkin diagrams,
  Ph.D. Thesis, N.C. State University, 1988 (Co-Chair: M. Putcha).
  
  
  M.S. Students:
  
  

• Cyrus McCarter,  The Kac-Moody Lie algebra $A^{(1)}_1$ and its Vertex operator representations,
  M.S. Thesis, N. C. State University, 1991.

• John Taylor,  Partition identities and hard hexagon model
  M.S. Thesis, N. C. State University, 1990.