Quantum state: Difference between revisions
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{{Infobox writer <!-- for more information see [[:Template:Infobox writer/doc]] --> | |||
| name = Teresa Cohen | |||
| image = Cohen, Teresa.jpg | |||
| imagesize = | |||
| caption = Teresa Cohen at a Goucher College Commencement ceremony | |||
| birth_date = {{birth date|1892|02|14}} | |||
| birth_place = [[Baltimore]], [[Maryland]], [[United States|U.S.]] | |||
| death_date = {{death date and age|1992|08|10|1892|02|14|mf=y}} | |||
| occupation = [[Mathematician]] | |||
| nationality = [[United States|American]] | |||
| website = | |||
}} | |||
'''Teresa Cohen''' (February 14, 1892 – August 10, 1992) was an American mathematician. She was born in [[Baltimore]], [[Maryland]]. She attended the Friends School in Baltimore whose teachers she credited with her interest in [[mathematics]] and teaching. She earned her bachelor of arts degree in mathematics and physics at [[Goucher College]] in 1912. She earned her PhD in 1918 at Johns Hopkins University.<ref name="Teresa Cohen">[http://www.agnesscott.edu/lriddle/women/cohen.htm Teresa Cohen Biography].</ref> | |||
She became a professor in 1945, one of only a handful of women to have [[full professor]] status. Due to university regulations she officially retired in 1961 but tutored maths students for free until 1985 at the age of 94, when an accident forced her to move into a Baltimore nursing home. | |||
Teresa Cohen died in Baltimore in 1992 at the age of 100. She had been a member of the [[American Mathematical Society]], the Mathematical Association of America, [[Pi Mu Epsilon]], and Sigma Delta Epsilon, the national honour society for women in science. | |||
The papers she published included four papers on investigations of the plane quartic, and a co-authored paper with William Knight about the convergence and divergence of the [[Harmonic series (mathematics)#P-series|p-series]] | |||
: <math> \sum_{n=1}^\infty n^{-p}, </math> | |||
in which they gave proofs that could be understood by persons not familiar with the [[integral test]] for convergence of a series. | |||
==References== | |||
{{reflist}} | |||
{{Persondata <!-- Metadata: see [[Wikipedia:Persondata]]. --> | |||
| NAME = Cohen, Teresa | |||
| ALTERNATIVE NAMES = | |||
| SHORT DESCRIPTION = American mathematician | |||
| DATE OF BIRTH = February 14, 1892 | |||
| PLACE OF BIRTH = [[Baltimore]], [[Maryland]], [[United States|U.S.]] | |||
| DATE OF DEATH = August 10, 1992 | |||
| PLACE OF DEATH = | |||
}} | |||
{{DEFAULTSORT:Cohen, Teresa}} | |||
[[Category:1892 births]] | |||
[[Category:1992 deaths]] | |||
[[Category:American centenarians]] | |||
[[Category:American mathematicians]] | |||
[[Category:People from Baltimore, Maryland]] | |||
[[Category:Goucher College alumni]] | |||
[[Category:Johns Hopkins University alumni]] | |||
{{US-mathematician-stub}} |
Revision as of 14:58, 12 January 2014
Template:Infobox writer Teresa Cohen (February 14, 1892 – August 10, 1992) was an American mathematician. She was born in Baltimore, Maryland. She attended the Friends School in Baltimore whose teachers she credited with her interest in mathematics and teaching. She earned her bachelor of arts degree in mathematics and physics at Goucher College in 1912. She earned her PhD in 1918 at Johns Hopkins University.[1] She became a professor in 1945, one of only a handful of women to have full professor status. Due to university regulations she officially retired in 1961 but tutored maths students for free until 1985 at the age of 94, when an accident forced her to move into a Baltimore nursing home. Teresa Cohen died in Baltimore in 1992 at the age of 100. She had been a member of the American Mathematical Society, the Mathematical Association of America, Pi Mu Epsilon, and Sigma Delta Epsilon, the national honour society for women in science.
The papers she published included four papers on investigations of the plane quartic, and a co-authored paper with William Knight about the convergence and divergence of the p-series
in which they gave proofs that could be understood by persons not familiar with the integral test for convergence of a series.
References
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