Jennifer McLoud-Mann | |
---|---|
Nationality | American |
Alma mater | East Central University (B.S., 1997); University of Arkansas (M.S., 1998); University of Arkansas (PhD, 2002) |
Scientific career | |
Thesis | On a Certain Family of Determinantal-Like Ideals |
Doctoral advisor | Mark Ray Johnson |
Website | https://faculty.washington.edu/jmcloud/ |
Jennifer McLoud-Mann is an American [1] [2] [3] mathematician known for her 2015 discovery, with Casey Mann and undergraduate student David Von Derau, of the 15th and last class of convex pentagons to tile the plane. [2] [4] [5] [6] [7] She is a professor of mathematics at the University of Washington Bothell, where she is currently the Vice Dean of Curriculum & Instruction of the School of STEM. Beyond tiling, her research interests include knot theory and combinatorics. [8]
McLoud-Mann is a 1997 graduate of East Central University in Oklahoma with a B.S. degree in Mathematics. She then completed a M.S. in Mathematics at the University of Arkansas in 1998. [9]
McLoud-Mann completed her Ph.D. in 2002 from the University of Arkansas. Her dissertation in commutative algebra, supervised by Mark Ray Johnson, was titled On a Certain Family of Determinantal-Like Ideals. [9] [10]
Upon completing her doctorate, McLoud-Mann joined the University of Texas at Tyler faculty. In addition, she was associate dean of arts and sciences from 2009 to 2013.
In 2013, she moved to the University of Washington Bothell where she chaired the School of STEM's Engineering & Mathematics division for three years. In September 2020, she became the Associate Dean of Curriculum & Instruction for the School of STEM. [8]
After two years of research, McLoud-Mann and research co-director Casey Mann found the 15th kind of pentagon that can tile a plane. [11] [12] This discovery was facilitated by undergraduate researcher David Von Derau, who automated an algorithm developed by McLoud-Mann and Mann. [11] It was the first tile discovery in 30 years. [13]
McLoud-Mann won the Henry L. Alder Award for Distinguished Teaching by a Beginning College or University Mathematics Faculty Member of the Mathematical Association of America in 2008. [14] In 2016, she was the recipient of the Distinguished Research, Scholarship, and Creative Activity award, which recognizes scholarly or creative achievement exemplifying the research-intensive education environment of the University of Washington Bothell. [15]
Mcloud-Mann identifies as Cherokee. [3] She was the first in her family to obtain a college degree. [1] [2]
In Euclidean geometry, a kite is a quadrilateral with reflection symmetry across a diagonal. Because of this symmetry, a kite has two equal angles and two pairs of adjacent equal-length sides. Kites are also known as deltoids, but the word deltoid may also refer to a deltoid curve, an unrelated geometric object sometimes studied in connection with quadrilaterals. A kite may also be called a dart, particularly if it is not convex.
A tessellation or tiling is the covering of a surface, often a plane, using one or more geometric shapes, called tiles, with no overlaps and no gaps. In mathematics, tessellation can be generalized to higher dimensions and a variety of geometries.
Marjorie Ruth Rice was an American amateur mathematician most famous for her discoveries of pentagonal tilings in geometry.
Branko Grünbaum was a Croatian-born mathematician of Jewish descent and a professor emeritus at the University of Washington in Seattle. He received his Ph.D. in 1957 from Hebrew University of Jerusalem in Israel.
In geometry, the elongated triangular tiling is a semiregular tiling of the Euclidean plane. There are three triangles and two squares on each vertex. It is named as a triangular tiling elongated by rows of squares, and given Schläfli symbol {3,6}:e.
In geometry, a Cairo pentagonal tiling is a tessellation of the Euclidean plane by congruent convex pentagons, formed by overlaying two tessellations of the plane by hexagons and named for its use as a paving design in Cairo. It is also called MacMahon's net after Percy Alexander MacMahon, who depicted it in his 1921 publication New Mathematical Pastimes. John Horton Conway called it a 4-fold pentille.
In geometry, a pentagonal tiling is a tiling of the plane where each individual piece is in the shape of a pentagon.
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