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  1. en.wikipedia.org › wiki › Peter_LaxPeter Lax - Wikipedia

    Peter David Lax (born Lax Péter Dávid; 1 May 1926) is a Hungarian-born American mathematician and Abel Prize laureate working in the areas of pure and applied mathematics.

  2. Peter David Lax (nacido el 1 de mayo de 1926, en Budapest, Hungría) es un matemático que trabaja en áreas de matemática pura y aplicada. Ha realizado importantes contribuciones a sistemas integrables, dinámica de fluidos y ondas de choques, física de solitones, leyes de conservación hiperbólica, y computación científica y matemática ...

    • Anneli Cahn Lax (1948-1999)
  3. 30 de abr. de 2024 · Peter Lax (born May 1, 1926, Budapest, Hung.) is a Hungarian-born American mathematician awarded the 2005 Abel Prize “for his groundbreaking contributions to the theory and applications of partial differential equations and to the computation of their solutions.”

  4. Peter Lax is a Hungarian mathematician who works on scattering theory. View six larger pictures. Biography. Peter Lax was born into a Jewish family in Budapest. His mother was Klara Kornfeld and his father was Henry Lax who was a medical doctor.

  5. www.wikiwand.com › es › Peter_LaxPeter Lax - Wikiwand

    Peter David Lax es un matemático que trabaja en áreas de matemática pura y aplicada. Ha realizado importantes contribuciones a sistemas integrables, dinámica de fluidos y ondas de choques, física de solitones, leyes de conservación hiperbólica, y computación científica y matemática, entre otras áreas.

  6. Peter D. Lax es también uno de los fundadores de las matemáticas computacionales modernas. Entre sus aportaciones al círculo de computación de alto rendimiento y comunicación (HPCC) destaca su labor en la National Science Board de Estados Unidos entre 1980 y 1986.

  7. Peter D. Lax has been described as the most versatile mathematician of his generation. The impressive list above by no means states all of his achievements. His use of geometric optics to study the propagation of singularities inaugurated the theory of Fourier Integral Operators.