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Georges Henri Halphen

Georges-Henri Halphen

French mathematician (1844-1889).

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Statements about Georges Henri Halphen

Place of Birth

Rouen
Country
:
July Monarchy

Occupation

Mathematician
University Teacher

Field of Work

Algebraic Geometry
Differential Geometry
Mathematics
Geometry
Abstract Algebra
Ordinary Differential Equation
Mathematical Analysis

Award Received

Officer of the Legion of Honour
(1888)
Point in Time
: 1888
Poncelet Prize
(1883)
Point in Time
: 1883
Grand Prix Des Sciences Mathématiques
(1880)
Point in Time
: 1880
Jean Reynaud Prize
(1891)
Point in Time
: 1891
Knight of the Legion of Honour
(1870)
Point in Time
: 1870

Place of Death

Versailles
Country
:
French Third Republic

Country of Citizenship

France

Member Of

Société Philomathique De Paris
French Academy of Sciences
Accademia Nazionale Dei Lincei
Royal Danish Academy of Sciences and Letters

Instance Of

Human

Educated At

École Polytechnique
(1862 - 1866)
Start Time
: 1862
End Time
: 1866
Lycée Saint-Louis
( - 1862)
End Time
: 1862
École D'application De L'artillerie Et Du Génie in Metz
(1866 - )
Start Time
: 1866
University of Paris
( - 1878)
Academic Degree
:
Doctor
End Time
: 1878

Date of Birth

10/30/1844

Date of Death

5/21/1889

Given Name

Georges
Series Ordinal
:1
Henri
Series Ordinal
:2

Image

Name in Native Language

Georges Henri Halphen

Described by Source

Jewish Encyclopedia of Brockhaus and Efron
Meyers Konversations-Lexikon, 4th Edition (1885–1890)
Complete Dictionary of Scientific Biography

Family Name

Child

Languages Spoken, Written or Signed

French

Sex or Gender

Male

Position Held

President of the Mathematical Society of France
(1882 - 1882)
Replaces
:
Edmond Laguerre
Replaced By
:
Eugène Rouché
Start Time
: 1882
End Time
: 1882

Place of Burial

Montparnasse Cemetery
Sourcing Circumstances
:
Presumably

Academic Thesis

Employer

École Polytechnique
(1872 - 1889)
Start Time
: 1872
End Time
: 1889

Family

Powered byWikidataWikidata
Statement Is Subject Of
:
Q133548889
Halphen Family
Louis Halphen
Sur Les Invariants Différentiels
Q131600224
Halphen
Statement Is Subject Of
:
Q24977572