MathSciDoc: An Archive for Mathematician ∫

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Dugac P. Elments d\u0027analyse de Karl Weierstrass[J]. Archive for History of Exact Sciences, 1973: 41-174.

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Neuenschwander E. Studies in the history of complex function theory. II: Interactions among the French school, Riemann, and Weierstrass[J]. Bulletin of the American Mathematical Society, 1981, 5(2): 87-105.

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Neuenschwander E. ber die Wechselwirkungen zwischen der franzsischen Schule, Riemann und Weierstra. Eine bersicht mit zwei Quellenstudien[J]. Archive for History of Exact Sciences, 1981, 24(3): 221-255.

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Hawkins T. Frobenius, Cartan, and the Problem of Pfaff[J]. Archive for History of Exact Sciences, 2005, 59(4): 381-436.

5

Kopfermann K. Weierstraß’ Vorlesung zur Funktionentheorie[C]., 1966: 75-96.

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Jeremy Gray · David E Rowe. Episodes in the Berlin-Göttingen Rivalry, 1870-1930. 2009.

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Rappaport K D. S. KOVALEVSKY: A MATHEMATICAL LESSON[J]. American Mathematical Monthly, 2016, 88(8).

8

Bottazzini U. \

9

Reinhard Siegmundschultze. Der Beweis des Weierstraßschen approximationssatzes 1885 vor dem hintergrund der entwicklung der fourieranalysis. 1988.

10

Hormander L. The First Woman Professor and Her Male Colleague[C]., 1991: 195-211.

1

Dugac P. Elments d\u0027analyse de Karl Weierstrass[J]. Archive for History of Exact Sciences, 1973: 41-174.

2

Jose Ferreiros. ‘O Θɛòζ’ Aριθμηίíξɛι: The Rise of Pure Mathematics as Arithmetic with Gauss. 2007.

1

Agrawal M, Kayal N, Saxena N, et al. PRIMES is in P[J]. Annals of Mathematics, 2004, 160(2): 781-793.

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Green B, Tao T. The primes contain arbitrarily long arithmetic progressions[J]. Annals of Mathematics, 2004, 167(2): 481-547.

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Barry Mazur. Rational points of abelian varieties with values in towers of number fields. 1972.

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Green B, Tao T. Linear Equations in Primes[J]. Annals of Mathematics, 2010, 171(3): 1753-1850.

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Klapper A, Goresky M. Feedback shift registers, 2-adic span, and combiners with memory[J]. Journal of Cryptology, 1997, 10(2): 111-147.

6

Goldston D A, Pintz J, Yildirim C Y, et al. Primes in tuples I[J]. Annals of Mathematics, 2009, 170(2): 819-862.

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Blomer J, Otto M, Seifert J, et al. A new CRT-RSA algorithm secure against bellcore attacks[C]. computer and communications security, 2003: 311-320.

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Miller S J, Takloobighash R. An Invitation to Modern Number Theory[C]., 2006.

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Maurer U. Fast generation of prime numbers and secure public-key cryptographic parameters[J]. Journal of Cryptology, 1995, 8(3): 123-155.

10

Gallagher P X. On the distribution of primes in short intervals[J]. Mathematika, 1976, 23(01): 4-9.