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  1. Augustin Louis Cauchy (August 21, 1789 – May 23,1857) was a French mathematician who initiated the movement to introduce rigor into the theorems of the infinitesimal calculus. He also applied higher mathematics to the solution of problems in optics and mechanics . Contents. 1 Biography. Early life. Later life. 2. 3 Character and legacy.

  2. Augustin-Louis Cauchy was one of the greatest mathematicians during the nineteenth century. In fact, there are sixteen concepts and theorems named after him, more than any other mathematician. His life began in Paris, France on August 21, 1789, and ended at Sceaux, France on May 22, 1857.

  3. The French mathematician Augustin Louis Cauchy (1789-1857) provided the foundation for the modern period of rigor in analysis. He launched the theory of functions of a complex variable and was its authoritative pioneer developer.

  4. Baron Augustin-Louis Cauchy was a French mathematician, engineer, and physicist. He was one of the first to rigorously state and prove the key theorems of calculus, pioneered the field complex analysis, and the study of permutation groups in abstract algebra.

  5. Quick Reference. (1789–1857) One of the most important mathematicians of the early nineteenth century and a dominating figure in French mathematics. His work ranged over vast areas of mathematics, in almost 800 papers, but he is chiefly remembered as one of the founders of rigorous mathematical analysis.

  6. www.encyclopedia.com › mathematics-biographies › augustin-louis-cauchyAugustin-louis Cauchy | Encyclopedia.com

    May 9, 2018 · mathematics, mathematical physics, celestial mechanics. Life . Cauchy’s father, Louis-François Cauchy, was born in Rouen in 1760. A brilliant student of classics at Paris University, after graduating he established himself as a barrister at the parlement of Normandy.

  7. His subject stands out as one of the most brilliant, versatile, and prolific fig ures in the annals of science. Nearly two hundred years have now passed since the young Cauchy set about his task of clarifying mathematics, extending it, applying it wherever possible, and placing it on a firm theoretical footing.

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