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Bettina Richmond

German-American mathematician and murder victim From Wikipedia, the free encyclopedia

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Martha Bettina Richmond (née Zoeller, January 30, 1958 – November 22, 2009) was a German-American mathematician, mathematics textbook author, professor at Western Kentucky University, and murder victim.

Life

Richmond was born in Dresden on January 30, 1958,[1] earned a vordiplom (the German equivalent of a bachelor's degree) from the University of Würzburg,[E] and completed her Ph.D. at Florida State University in 1985.[2] Her doctoral dissertation, Freeness of Hopf algebras over grouplike subalgebras, was supervised by Warren Nichols, a student of Irving Kaplansky.[3]

She became a professor at Western Kentucky University, teaching there for 23 years.[2] Topics in her mathematical research included abstract algebra, transformation semigroups, ring theory, and Hopf algebra,[A][B] including the proof of the Nichols–Zoeller freeness theorem in Hopf algebra.[A][4] With her husband, Thomas Richmond, she was the author of a mathematics textbook, A Discrete Transition to Advanced Mathematics.[C] She also published works in recreational mathematics.[D][E]

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Murder

Richmond was stabbed to death on November 22, 2009, in the parking lot of a racquetball facility in downtown Bowling Green, Kentucky. According to the FBI, her murder was likely an opportunistic crime motivated by armed robbery.[5] At the time of her death, she had been on leave from her faculty position to assist her father in Germany. The murder is still unsolved.[6]

Selected publications

A.
Nichols, Warren D.; Zoeller, M. Bettina (1989), "A Hopf algebra freeness theorem", American Journal of Mathematics, 111 (2): 381–385, doi:10.2307/2374514, JSTOR 2374514, MR 0987762
B.
Nichols, Warren D.; Richmond, M. Bettina (1996), "The Grothendieck group of a Hopf algebra", Journal of Pure and Applied Algebra, 106 (3): 297–306, doi:10.1016/0022-4049(95)00023-2, MR 1375826
C.
Richmond, Bettina; Richmond, Thomas (2004), A Discrete Transition To Advanced Mathematics, Thomson/Brooks/Cole; reprinted by American Mathematical Society, Pure and Applied Undergraduate Texts 3, 2009; 2nd ed., Pure and Applied Undergraduate Texts 63, 2023[7]
D.
Richmond, Bettina; Richmond, Tom (December 2009), "How to recognize a parabola", The American Mathematical Monthly, 116 (10): 910–922, doi:10.4169/000298909x477023, S2CID 14700430
E.

References

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