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  1. Bernard Morris Dwork ( Bronx, 27 de maio de 1923 — New Brunswick, 9 de maio de 1998) foi um matemático norte-americano, conhecido por sua aplicação de análise p-ádica a funções zeta local e, em particular, por uma prova da primeira parte das conjecturas de Weil: a racionalidade da função zeta de uma variedade sobre um ...

  2. Bernard Morris Dwork (May 27, 1923 – May 9, 1998) was an American mathematician, known for his application of p-adic analysis to local zeta functions, and in particular for a proof of the first part of the Weil conjectures: the rationality of the zeta-function of a variety over a finite field.

  3. 7 de dez. de 2020 · DANIEL KRIZ. Abstract. In 1959, ex-electrical engineer Bernard Dwork shocked the mathematical world by proving the rst Weil conjecture on the rationality of the zeta function. Dwork's proof introduced striking new p-adic methods, and de ed the expectation that the Weil conjectures could only be solved by developing a suitable Weil ...

  4. Bernie was perhaps the world’s greatest p-adic analyst. His proof of the rationality of the zeta func-tion of varieties over finite fields, for which he was awarded the AMS Cole Prize in Number The-ory, is one of the most unexpected combinations of ideas we know of. In this article we will try to.

  5. Home. Book. Lectures on p-adic Differential Equations. Book. © 1982. Download book PDF. Overview. Authors: Bernard Dwork. Part of the book series: Grundlehren der mathematischen Wissenschaften (GL, volume 253) 19k Accesses. 34 Citations. About this book.

    • Bernard Dwork
  6. Bernard Dwork ( 1923 – 1998 ) N. M. Katz, J. Tate. Published 1999. History. Bernard Morris Dwork, “Bernie” to those who had the privilege of knowing him, died on May 9, 1998, just weeks short of his seventyfifth birthday.

  7. Bernard Morris Dwork foi um matemático norte-americano, conhecido por sua aplicação de análise p-ádica a funções zeta local e, em particular, por uma prova da primeira parte das conjecturas de Weil: a racionalidade da função zeta de uma variedade sobre um corpo finito.