Phyllis Chinn

Phyllis Zweig Chinn (born September 26, 1941) is an American mathematician who holds a professorship in mathematics, women's studies, and teaching preparation at Humboldt State University in California. Her publications concern graph theory, mathematics education, and the history of women in mathematics.[1]

Chinn was born in Rochester, New York and graduated in 1962 from Brandeis University.[1] She earned her Ph.D. in 1969 from the University of California, Santa Barbara with a dissertation on graph isomorphism supervised by Paul Kelly.[1][2] She taught at Towson State College, a training school for teachers in Maryland, from 1969 to 1975, and earned tenure there in 1974, before moving to Humboldt State.[1] At the time she joined the Humboldt State faculty, she was the first female mathematics professor there; the only other female professor in the sciences was a biologist.[3]

Chinn has written highly cited work on graph bandwidth,[4] dominating sets,[5] and on bandwidth.[3][6] She was the 2010 winner of the Louise Hay Award for Contributions to Mathematics Education, given by the Association for Women in Mathematics, for her work in improving mathematics education at the middle and high school levels and encouraging young women to become mathematicians.[3]

Chinn is also an avid juggler,[3] and founded a juggling club at Humboldt State in the 1980s.[7]

References

  1. 1 2 3 4 Curriculum vitae, retrieved 2015-01-17.
  2. ↑ Phyllis Chinn at the Mathematics Genealogy Project
  3. 1 2 3 4 Twentieth Annual Louise Hay Award, Association for Women in Mathematics, retrieved 2015-01-17.
  4. ↑ Chinn, P. Z.; Chvátalová, J.; Dewdney, A. K.; Gibbs, N. E. (1982), "The bandwidth problem for graphs and matrices—a survey", Journal of Graph Theory, 6 (3): 223–254, MR 666794, doi:10.1002/jgt.3190060302.
  5. ↑ Brigham, Robert C.; Chinn, Phyllis Z.; Dutton, Ronald D. (1988), "Vertex domination-critical graphs", Networks, 18 (3): 173–179, MR 953920, doi:10.1002/net.3230180304.
  6. ↑ Chinn, P. Z.; Erdős, P.; Chung, F. R. K.; Graham, R. L. (1981), "On the bandwidths of a graph and its complement", The theory and applications of graphs (Kalamazoo, Mich., 1980), Wiley, New York, pp. 243–253, MR 634530.
  7. ↑ Tahja, Katy M. (2010), Humboldt State University, Campus History, Arcadia Publishing, p. 119, ISBN 9780738580159.
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