Ludolph Lehmus — Wikipedia

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Daniel Christian Ludolph Lehmus (born the to Soest, died on (at 82) in Berlin) is a German mathematician. He left his name to the Steiner-Lehmus theorem.

His grandfather is Johann Adam Lehmus, poet. His father, Christian Balthasar, director of a gymnasium, made his education at home.

From 1799 to 1802 he studied at the universities of Jena and Erlangen. He went to Berlin in 1803. After giving private lessons, he became Privatdozent at the University of Berlin of at Easter 1815.

In 1814, he began to teach at the Hauptbergwerks-Eleven Institute (a Mines School). From 1826, he also taught at the combined artillery and genius school. He received the title of professor in 1827 and his work earned him in 1836 to become a member of the Order of the Red Eagle.

Until 1837 he gave lessons at university [ first ] , [ 2 ] .

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Emilie Lehmus (in) , first female-medicine in Berlin, was his niece.

Lehmus contributed to Journal Für Die Reine und Angewandte Mathematik (Pure and Applied Mathematics Journal) , also known as Crelle Journal .

In 1836 he was the first German mathematician to make a contribution to the study of the Strophoid [ 3 ] .

He published in 1820 an elegant trigonometric solution of the problem of malfatti [ 4 ] . in the Annals of pure and applied mathematics , but a typographer error makes her name appear there as “lechmütz” [ 2 ] .

In 1840 Lehmus wrote a letter to Jacques Charles François Sturm, asking for an elementary geometric demonstration of what was going to be the theorem of Steiner-Lehmus. Sturm made the request to other mathematicians and Jakob Steiner demonstrated the theorem; Lehmus, in 1850, produced his own demonstration [ 5 ] , [ 6 ] .

Unless otherwise stated, Lehmus’ work is in German.

Related articles [ modifier | Modifier and code ]

References [ modifier | Modifier and code ]

  1. Wives
  2. a et b (of) Siegmund Günther, Lehmus, Daniel Christian Ludolph » , In General German Biography (ADB) , vol. 18, Leipzig, Duncker & Humblot, , p.  147 f
  3. In L’ Application of the higher calcul
  4. Il Due U Do IL GIAN FRANCESCO MFACT
  5. H. S. M. COXETE it S. L. GIFTER, «The Steiner Lehmm Theorem» §1, Dans Geometry Revisited , Washington, DC: Math. Assoc. Amer., p. 14–16 , 1967.
  6. Dowling.

Sources [ modifier | Modifier and code ]

This article owes its first versions to the corresponding articles of the German and English Wikipedias.

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