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Department of Mathematics & Statistics
My area of interest is combinatorial design theory.
A fundamental relation in design theory is the classical equivalence between complete sets of mutually orthogonal latin squares (MOLS) and finite affine and projective planes. Much of my recent work has been in the direction of extending this equivalence to develop an ordered hierarchy of combinatorial structures beginning with MOLS and finite planes and including complete sets of mutually orthogonal frequency squares, orthogonal hypercubes, transversal designs, affine geometries and affine designs and ending with (t,m,s)-nets.
The intent is to clarify the relations between these combinatorial structures and to show all of them as special cases of (t,m,s)-nets.
Asefeh Salarinezhad defends Mathematics thesis
August 21, 2015 - 9:00am - 12:00pm
Christine Nguyen Presents her Masters Project
August 26, 2015 - 1:00pm - 1:45pm
Khadija Krichel to Present MATH 5P99 Masters Project
June 19, 2015 - 3:00pm - 4:00pm