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- Piers_Bohl abstract "Piers Bohl (October 23, 1865 – December 25, 1921) was a Latvian mathematician, who worked in differential equations, topology and quasi-periodic functions.He was born in 1865 in Walk, Livonia, in the family of a poor Baltic German merchant. In 1884, after graduating from a German school in Viljandi, he entered the faculty of physics and mathematics at the University of Tartu. In 1893 Bohl was awarded his Master's degree. This was for an investigation of quasi-periodic functions. The notion of quasi-periodic functions was generalised still further by Harald Bohr when he introduced almost-periodic functions. He has been the first to prove the three-dimensional case of the Brouwer fixed-point theorem, but his work was not noticed at the time.".
- Piers_Bohl birthDate "1865-10-23".
- Piers_Bohl birthYear "1865".
- Piers_Bohl deathDate "1921-12-25".
- Piers_Bohl deathYear "1921".
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- Piers_Bohl wikiPageExternalLink Bohl.html.
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- Piers_Bohl dateOfBirth "1865-10-23".
- Piers_Bohl dateOfDeath "1921-12-25".
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- Piers_Bohl name "Bohl, Piers".
- Piers_Bohl shortDescription "Latvian mathematician".
- Piers_Bohl description "Latvian mathematician".
- Piers_Bohl description "Latvian mathematician".
- Piers_Bohl subject Category:1865_births.
- Piers_Bohl subject Category:1921_deaths.
- Piers_Bohl subject Category:Baltic-German_people.
- Piers_Bohl subject Category:Latvian_mathematicians.
- Piers_Bohl subject Category:People_from_Valka.
- Piers_Bohl subject Category:People_from_the_Governorate_of_Livonia.
- Piers_Bohl subject Category:University_of_Tartu_faculty.
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- Piers_Bohl comment "Piers Bohl (October 23, 1865 – December 25, 1921) was a Latvian mathematician, who worked in differential equations, topology and quasi-periodic functions.He was born in 1865 in Walk, Livonia, in the family of a poor Baltic German merchant. In 1884, after graduating from a German school in Viljandi, he entered the faculty of physics and mathematics at the University of Tartu. In 1893 Bohl was awarded his Master's degree. This was for an investigation of quasi-periodic functions.".
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