Bruce Piper

Associate Department Head, Mathematical Sciences

Developing courses that teach applications of basic data analysis techniques such as data visualization, classification, clustering, and ridge regression to undergraduate math majors is one of the primary efforts. By using a case study approach, students are immediately immersed  into understanding high-dimensional data and provided with a fundamental toolkit with which they can analyze data throughout their careers. Another effort is to contribute to the retention of STEM majors by enabling upper class students to act as mentors for first year students in Calculus courses. This provides leadership experience for the mentors and guidance for the Freshman on how to succeed in STEM.

Shape preserving interpolation is an area of interest in Computer Aided Geometric Design and Approximation Theory. Specific problems of interest include the preservation of monotonic curvature and the reated problems of preserving 3-convexity and finding novel representations of surfaces for the task of convexity preserving surface interpolation.



Ph.D., University of Utah

Research Focus
  • Mathematics Education
  • Computer Aided Geometric Design
  • Approximation Theory
Select Works
  • P. Alfeld, B. Piper, and L. L. Schumaker; Minimally Supported Bases for Spaces of Bivariate Piecewise Polynomials of Smoothness r and Degree d > 4r + 1; Computer Aided Geometric Design, Volume 4, No. 1-2, 1987.
  • B. R. Piper; Some Properties of Local Coordinates Based on Dirichlet Tessellations; in: Computing Suppl. 8 (1992)