Search engine for discovering works of Art, research articles, and books related to Art and Culture
ShareThis
Javascript must be enabled to continue!

Carl Friedrich Gauss and the Gauss Society: a brief overview

View through CrossRef
Abstract. Carl Friedrich Gauss (1777–1855) was one of the most eminent scientists of all time. He was born in Brunswick, studied in Göttingen, passed his doctoral examination in Helmstedt, and from 1807 until his death, was the director of the Göttingen Astronomical Observatory. As a professor of astronomy, he worked in the fields of astronomy, mathematics, geodesy, and physics, where he made world-famous and lasting contributions. In his honour, and to preserve his memory, the Gauss Society was founded in Göttingen in 1962. The present paper aims to give nonspecialists a brief introduction into the life of Gauss and an introduction into the Gauss Society and its history.
Title: Carl Friedrich Gauss and the Gauss Society: a brief overview
Description:
Abstract.
Carl Friedrich Gauss (1777–1855) was one of the most eminent scientists of all time.
He was born in Brunswick, studied in Göttingen, passed his doctoral examination in Helmstedt, and from 1807 until his death, was the director of the Göttingen Astronomical Observatory.
As a professor of astronomy, he worked in the fields of astronomy, mathematics, geodesy, and physics, where he made world-famous and lasting contributions.
In his honour, and to preserve his memory, the Gauss Society was founded in Göttingen in 1962.
The present paper aims to give nonspecialists a brief introduction into the life of Gauss and an introduction into the Gauss Society and its history.

Related Results

CARL FRIEDRICH GAUSS
CARL FRIEDRICH GAUSS
O presente trabalho tem o objetivo de relatar as principais contribuições matemáticas desenvolvidas pelo matemático e astrônomo alemão Carl Friedrich Gauss. Para isso, foi realizad...
Carl Friedrich Gauss
Carl Friedrich Gauss
At an early age, Gauss showed unusual ability in mathematics. In fact, some say that he was only three when he corrected his father's calculations of the pay due men working under ...
Implicit Runge-Kutta Methods Based on Gauss-Kronrod-Lobatto Quadrature Formulae
Implicit Runge-Kutta Methods Based on Gauss-Kronrod-Lobatto Quadrature Formulae
In this paper, four new implicit Runge-Kutta methods which based on 7-point Gauss-Kronrod-Lobatto quadrature formula were developed. The resulting implicit methods were 7-stage ten...
ANALISIS METODE GAUSS-JORDAN DALAM PENENTUAN ARUS PADA RANGKAIAN LISTRIK
ANALISIS METODE GAUSS-JORDAN DALAM PENENTUAN ARUS PADA RANGKAIAN LISTRIK
Persamaan simultan sering dijumpai di bidang teknik termasuk pada bidang elektro khususnya pada rangkaian listrik. Salah satu metode untuk menentukan arus listrik dalam sebuah rang...
Henry Lives! Learning from Lawson Fandom
Henry Lives! Learning from Lawson Fandom
Since his death in 1922, Henry Lawson’s “spirit” has been kept alive by admirers across Australia. Over the last century, Lawson’s reputation in the academy has fluctuated yet fan ...
From the Alchemist Johann Samuel Carl to the Statesman Struensee
From the Alchemist Johann Samuel Carl to the Statesman Struensee
<p><span>Johann Samuel Carl (1676-1757) studied medicine and chemistry in Halle under the famous pietist physicians Friedrich Hoffmann and Georg Ernst Stahl (known for ...
The Gauss–Bonnet theorem
The Gauss–Bonnet theorem
The Gauss–Bonnet theorem is a crowning result of surface theory that gives a fundamental connection between geometry and topology. Roughly speaking, geometry refers to the “local” ...
Gauss-Simpson Quadrature Algorithm for Calcaulting Additional Stress in Foundation Soils
Gauss-Simpson Quadrature Algorithm for Calcaulting Additional Stress in Foundation Soils
Abstract The additional pressure at the bottom of a building’s foundation produces an additional stress in the foundation soils under the building’s foundation. In order to...

Back to Top