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1789 m. rugpjūčio 21 d. Augustin Louis Cauchy ( Ogiustenas Lui Koši; 1789 m. rugpjūčio 21 d. – 1857 m. gegužės 23 d.) – prancūzų matematikas, vienas matematinės analizės pradininkų, taip pat suformulavęs kelias svarbias kompleksinės analizės teoremas.
Cauchy was not a slacker in the field of algebra as well. He contributed to algebra by working on the inverse of a matrix, by formulating theorems on determinants formed by subdeterminants, and proved that if a polynomial assumes more than two values under permutations of its n variables, then it assumes at least p values, where p is the ...
Augustin Louis Cauchy Objavio radove iz raznih oblasti matematike i njenih primjena (teorija brojeva, matematička analiza, teorija diferencijalnih i parcijalnih jednačina , teorija poliedara, teorijska i nebeska mehanika , matematička fizika i dr.), postavljajući i rešavajući nove probleme i uvodeći nove pojmove i nove metode.
Augustin-Louis Cauchy. Augustin-Louis Cauchy (August 21, 1789 to May 23, 1857) Cauchy is regarded as one of the greatest and most influential mathematicians in history. He was also one of the most prolific, having written about 800 research papers. He almost single-handedly founded the theory of functions of a complex variable, which has ...
15 de oct. de 2015 · One of the key figures in the transition from 18th century analysis to modern mathematical analysis is Augustin-Louis Cauchy. Over the next several chapters we shall look at various aspects of his contributions to real and complex analysis, and we shall see that his impact is very much tied up with the complicated, and political, nature of his life.
1 de ene. de 2020 · Cauchy, Augustin Louis. Augustin Louis Baron Cauchy ( ∗ August 21, 1789, in Paris, France; †May 23, 1857, in Sceaux, France) was a mathematician and physicist who made pioneering discoveries in mathematical analysis and the theory of elasticity.
El teorema integral de Cauchy, descubierto por Augustin Louis Cauchy en 1825, es parte fundamental del cálculo integral de variable compleja. Enunciado [ editar ] El teorema se formula usualmente para caminos cerrados de la siguiente manera:
