ZACCAGNINI Alessandro
 Curriculum Vitae
 Teaching
 Appointments
 Research
After my degree in Mathematics (1989) I earned my PhD in 1994 from the University of Turin, under the supervision of Alberto Perelli at Genoa. I have been a Research Fellow of the Department of Mathematics at Parma since 1993 until the end of 2005. I am currently Associate Professor of Mathematical Analysis at Parma.
In my PhD thesis I have established some approximate results for long standing conjectures of Hardy and Littlewood (1923) in the additive theory of numbers: according to their first conjecture, every large integer is either a perfect square or a sum of a perfect square and a prime number. More generally, it is conjectured that, for fixed k greater or equal to 2, every large number is either a perfect power or a sum of a prime and a kth power. My results are upper bounds for the number of exceptions to the above conjecture in the interval [1,x], when k is larger than 2. I have also studied variants of the above conjecture: for example (with A. Perelli) I determined short intervals where "almost all" integers have the expected number of representations as sums of a prime and a kth power, and upper bounds for the exceptional set under the Generalized Riemann Hypothesis. I also established similar results for sums of a prime number and a value of a polynomial with integral coefficients.
I worked on variants of the Goldbach problem, in particular to the GoldbachLinnik problem with J. Pintz and A. Languasco.
I obtained results on primes in almost all short intervals and the relationship between bounds for the Selberg integral and Density Theorems for the zeros of the Riemann zeta function. With A. Perelli and A. Languasco we studied explicit quantitative relations between the Selberg integral and precise versions of Montgomery's PairCorrelation Conjecture.
With A. Languasco we wrote a series of papers about the Mertens constant for arithmetic progressions, and another one on diophantine problems with prime variables.
Other papers concern the distribution of prime numbers in very short intervals (with D. Bazzanella and A. Languasco), and the MontgomeryHooley Theorem (with A. Languasco and A. Perelli).
I also wrote a large number of papers and essays for the general public, in particular on the distribution of primes and their applications to ctyptography, in part with A. Languasco.
Anno accademico di erogazione: 2023/2024
 Course year: 2  First cycle degree (DM 270)  MATHEMATICS  A.Y.: 2022/2023
 Course year: 1  Second cycle degree  MATHEMATICS  A.Y.: 2023/2024
 Course year: 3  First cycle degree (DM 270)  MATHEMATICS  A.Y.: 2021/2022
 Course year: 1  First cycle degree (DM 270)  COMPUTER SCIENCE  A.Y.: 2023/2024
Anno accademico di erogazione: 2022/2023
 Course year: 1  First cycle degree (DM 270)  COMPUTER SCIENCE  A.Y.: 2022/2023
 Course year: 1  Second cycle degree  MATHEMATICS  A.Y.: 2022/2023
Anno accademico di erogazione: 2021/2022
 Course year: 1   MATHEMATICS  A.Y.: 2021/2022
 Course year: 1  Second cycle degree  MATHEMATICS  A.Y.: 2021/2022
 Course year: 1  First cycle degree (DM 270)  COMPUTER SCIENCE  A.Y.: 2021/2022
Anno accademico di erogazione: 2020/2021
 Course year: 1  First cycle degree (DM 270)  COMPUTER SCIENCE  A.Y.: 2020/2021
 Course year: 1  Second cycle degree  MATHEMATICS  A.Y.: 2020/2021
Anno accademico di erogazione: 2019/2020
 Course year: 1  Second cycle degree  MATHEMATICS  A.Y.: 2019/2020
 Course year: 1  First cycle degree (DM 270)  COMPUTER SCIENCE  A.Y.: 2019/2020
Anno accademico di erogazione: 2018/2019
 Course year: 1  First cycle degree (DM 270)  COMPUTER SCIENCE  A.Y.: 2018/2019
 Course year: 1  Second cycle degree  MATHEMATICS  A.Y.: 2018/2019
Anno accademico di erogazione: 2016/2017
 Course year: 2  Second cycle degree  MATHEMATICS  A.Y.: 2016/2017
 Course year: 1  First cycle degree (DM 270)  COMPUTER SCIENCE  A.Y.: 2016/2017
Anno accademico di erogazione: 2015/2016
 Course year: 1  Second cycle degree  MATHEMATICS  A.Y.: 2015/2016
 Course year: 1  First cycle degree (DM 270)  COMPUTER SCIENCE  A.Y.: 2015/2016
Anno accademico di erogazione: 2014/2015
 Course year: 1  Second cycle degree  MATHEMATICS  A.Y.: 2014/2015
 Course year: 1  First cycle degree (DM 270)  COMPUTER SCIENCE  A.Y.: 2014/2015
 Course year: 2  Second cycle degree  MATHEMATICS  A.Y.: 2013/2014
Anno accademico di erogazione: 2013/2014
 Course year: 1  Second cycle degree  MATHEMATICS  A.Y.: 2013/2014
 Course year: 1  First cycle degree (DM 270)  COMPUTER SCIENCE  A.Y.: 2013/2014
Professor/Teacher
 First cycle degree (DM 270) COMPUTER SCIENCE A.Y. 2022/2023
 First cycle degree (DM 270) COMPUTER SCIENCE A.Y. 2021/2022
 MATHEMATICS A.Y. 2021/2022
 First cycle degree (DM 270) COMPUTER SCIENCE A.Y. 2020/2021
 MATEMATICA A.Y. 2020/2021
 First cycle degree (DM 270) COMPUTER SCIENCE A.Y. 2016/2017
 First cycle degree (DM 270) COMPUTER SCIENCE A.Y. 2015/2016
 First cycle degree (DM 270) COMPUTER SCIENCE A.Y. 2014/2015
Publications

Year: 2022Author/s: Zaccagnini A.

Year: 2022Author/s: Gambini A., Tonon R., Zaccagnini A.

Year: 2022Author/s: Cantarini Marco, Gambini Alessandro, Zaccagnini Alessandro

Year: 2021Author/s: Spreafico Mauro, Zaccagnini Alessandro

Year: 2021Author/s: Cantarini M., Gambini A., Zaccagnini A.
Contacts
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