Welcome to the Riemann Lab

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Riemann Lab - News

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Paper news

Our paper on Riemann zeta has just been accepted !

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Riemann Lab - Research

Science 2

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Science 1

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Science 2

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Science 1

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Riemann Lab - Team

Georg Friedrich Bernhard Riemann was a German mathematician who made contributions to analysis, number theory, and differential geometry. In the field of real analysis, he is mostly known for the first rigorous formulation of the integral, the Riemann integral, and his work on Fourier series. His contributions to complex analysis include most notably the introduction of Riemann surfaces, breaking new ground in a natural, geometric treatment of complex analysis. His famous 1859 paper on the prime-counting function, containing the original statement of the Riemann hypothesis, is regarded as one of the most influential papers in analytic number theory. Through his pioneering contributions to differential geometry, Riemann laid the foundations of the mathematics of general relativity. He is considered by many to be one of the greatest mathematicians of all time.[3][4]

Download my CV:

All / Master student / PhD student

Eduard Selling

Gustav Roch

Alumni
  • Gotthold Eisenstein: 

Visiting Scientist (1846-1848)

All / Master student / PhD student

Eduard Selling

Gustav Roch

Alumni
  • Gotthold Eisenstein: 

Visiting Scientist (1846-1848)

Join us

Postdoctoral position on differential geometry 

Type: Postdoc
Expected start: 21/07/2021
Duration: 12 months
Location: Paris
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We are continuously looking for motivated and talented students.

If you think that your CV could match the group activities, don’t hesitate to contact us.

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Full Publication List

Ueber die anzahl der primzahlen unter einer gegebenen grosse
Riemann Bernhard
Ges. Math. Werke Und Wissenschaftlicher Nachlass (1859)
E-string theory on riemann surfaces
Kim Hee-cheol, Razamat Shlomo S, Vafa Cumrun, Zafrir Gabi
Fortschritte Der Physik (2018)

 - PDF download:

Riemann-hilbert correspondence and blown up surface defects
Jeong Saebyeok, Nekrasov Nikita
Journal Of High Energy Physics (2020)
The n-coupled higher-order nonlinear schrödinger equation: riemann-hilbert problem and multi-soliton solutions
Yang Jin-jie, Tian Shou-fu, Peng Wei-qi, Zhang Tian-tian
Mathematical Methods In The Applied Sciences (2020)
On relation of the riemann zeta function to its partial product definitions
Rahmati Vahid
Applied Mathematics E-notes (2020)
- Open access link 

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Coadjoint representation of the bms group on celestial riemann surfaces
Barnich Glenn, Ruzziconi Romain
Journal Of High Energy Physics (2021)