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  1. Weierstrass, Karl (1815-1897) Karl Weierstrass was one of the leaders in rigor in analysis and was known as the "father of modern analysis." In addition, he is considered one of the greatest mathematics teachers of all-time. Karl Wilhelm Theodor Weierstrass was born October 31, 1815, in Ostenfelde, Westphalia, Germany.

  2. Karl Theodor Wilhelm Weierstrass (1815-1897) nació en Ostenfelde (dentro del Reino de Prusia y del Reino Alemán). Aun habiendo abandonado sus estudios universitarios de matemáticas, es conocido por dar la primera definición formal de continuidad de una función y por demostrar el Teorema de Bolzano-Weierstrass y el Teorema de Weierstrass.

  3. Karl Weierstrass. Karl Theodor Wilhelm Weierstrass ( Weierstraß) (n. 31 octombrie 1815, Ostenfelde ⁠ (d), Confederația Germană, Germania – d. 19 februarie 1897, Berlin, Regatul Prusiei, Imperiul German) a fost un matematician german, considerat părintele analizei matematice. A continuat lucrările lui Cauchy privind numerele iraționale ...

  4. Karl Weierstrass’ Bicentenary G.I. Sinkevich Saint Petersburg State University of Architecture and Civil Engineering Vtoraja Krasnoarmejskaja ul. 4, St. Petersburg, 190005, Russia galina.sinkevich@gmail.com Abstract. Academic biography of Karl Weierstrass, his basic works, influence of his doctrine on the development of mathematics.

  5. paginas.matem.unam.mx › weierstrass-karlWeierstrass, Karl

    Karl Theodor Wilhelm Weierstrass. Nació el 31 de octubre de 1815 en Ostenfelde, Westfalia (ahora Alemania) y murió el 19 de febrero 1897 en Berlín, Alemania. El padre de Karl Weierstrass, Wilhelm Weierstrass, era secretario del alcalde de Ostenfelde cuando Karl nació. Wilhelm Weierstrass era una persona culta, con un amplio conocimiento de ...

  6. Karl Weierstraß. Karl Theodor Wilhelm Weierstraß (31 October 1815 - 19 February 1897) was a German mathematician. Most of his work is about using logic as a thorough foundation of analysis. He mainly used power series for this. He also provided foundations for the theory of elliptic functions, differential geometry and the calculus of variations.

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