Z
Zhi-Wei Sun
Researcher at Nanjing University
Publications - 401
Citations - 5651
Zhi-Wei Sun is an academic researcher from Nanjing University. The author has contributed to research in topics: Prime (order theory) & Binomial coefficient. The author has an hindex of 35, co-authored 384 publications receiving 5113 citations. Previous affiliations of Zhi-Wei Sun include University of Trento.
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Super congruences and Euler numbers
TL;DR: In this article, a super congruence is defined as a p-adic series whose modulo holds modulo some higher power of p > 3, where p = 3 is a prime.
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Congruences concerning Bernoulli numbers and Bernoulli polynomials
TL;DR: Kummer's congruences are generalized by determining B k(p−1)+b (x)/(k(p)+b) ( mod p n ) , where p is an odd prime, x is a p-integral rational number and p−1∤b is the least positive solution of the congruence.
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Congruences involving Bernoulli and Euler numbers
TL;DR: In this article, it was shown that ∑ x = 1 [ p/4 ] 1 x 2 ≡ ( − 1 ) p − 1 2 ( 8 E p − 3 − 4 E 2 p − 4 ) + 14 3 p B p −3 ( mod p 2 ), where B n is the nth Euler number and E n the Bernoulli number.
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Fibonacci numbers and Fermat's last theorem
TL;DR: In this article, it was shown that the affirmative answer to Wall's question implies the first case of FLT (Fermat's last theorem) for exponents which are (odd) Fibonacci primes or Lucas primes.
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Super congruences and Euler numbers
TL;DR: In this paper, it was shown that super congruences can be derived from Bernoulli numbers or Euler numbers, where E_0,E_1,E _2 are Euler Numbers.