Jamie Radcliffe's [Small Mugshot] Home Page

Jamie Radcliffe
217 Avery Hall
Department of Mathematics and Statistics
University of Nebraska-Lincoln
Tel: (402) 472-9851
Fax: (402) 472-8466
e-mail: jradclif@math.unl.edu

AGAM

Here is the Mathematcia Code for use in the AGAM Fractals course: [download code]

Teaching Activities

Classes

Office Hours


Research Activities

My research interests are in Combinatorics and Convex Geometry; in particular Extremal Set Systems, Reconstruction Problems, and Geometric Inequalities.

Papers

  1. Reverse Kleitman Inequalities, B. Bollobas, I. Leader and A.J. Radcliffe, Proc. London Math. Soc. (3) 58 (1989) 153--168
  2. Isoperimetric Inequalities for Faces of the Cube and the Grid, B. Bollobas and A.J. Radcliffe, Europ. J. Combinatorics 11 (1990) 323--333
  3. Congruence problems involving Stirling numbers of the first kind, R. Peele, A.J. Radcliffe and H. Wilf, Fibonacci Quarterly 31 (1993) 27--34
  4. Analysis of a simple greedy matching algorithm, A. Frieze, A.J. Radcliffe, and S. Suen, Proceedings of the 4th Annual Symposium on Discrete Algorithms, 1993, 341--351. This also appears in Combinatorics, Probability, and Computing, 4 (1995) 47--66.
  5. Littlewood-Offord Inequalities for Sums of Random Variables, I.B. Leader, and A.J. Radcliffe, SIAM Journal of Discrete Math. 7 (1994) 90-101.
  6. Defect Sauer Results, B. Bollobas and A.J. Radcliffe, J. Comb. Thy., Series A 72 (1995) 189-208.
  7. Every tree contains a large induced subgraph with all degrees odd, A.J. Radcliffe and A. Scott, Discrete Math., 140 (1995) 275--279.
  8. Maximum Determinant of ($\pm1$)-matrices, M. Neubauer and A.J. Radcliffe, Linear Algebra and its Applications, 257 (1997) 289--306
  9. All trees contain a large induced subgraph having all degrees $ 1\pmod k$, D. Berman, A.J. Radcliffe, A. Scott, H. Wang, and L. Wargo, Discrete Math., 175 (1997) 35--40
  10. Extremal Cases for the Ahslwede-Cai Inequality, A.J. Radcliffe and Zs.~Szaniszl\'o, J. Comb. Thy., Series A, 76 (1996), 108--120
  11. Reconstructing subsets of $\Z_n$, A.J. Radcliffe and A.D. Scott, submitted to J. Comb. Thy., Series A.
Jamie's Home Page / Dept. of Mathematics and Statistics / UN-L / jradclif@math.unl.edu / Revised (but not much) July '06