Author:
Stoyan I. Dimitrov Faculty of Applied Mathematics and Informatics, Technical University of Sofia, Blvd. St.Kliment Ohridski 8, Bulgaria

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Let [ · ] be the fioor function. In this paper, we show that when 1 < c < 37/36, then every sufficiently large positive integer N can be represented in the form

N=P1c+P2c+P3c,

where p1, p2, p3 are primes close to squares.

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    R. Baker. Some diophantine equations and inequalities with primes. Funct. Approx. Com-ment. Math., 64(2):203250, 2021.

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    K. Buriev. Additive problems with prime numbers. Ph.D. Thesis, Moscow State University, 1989. (In Russian.)

  • [3]

    Y. Cai. On a Diophantine equation involving primes. Ramanujan J., 50:151162, 2019.

  • [4]

    S. I. Dimitrov. A ternary diophantine inequality by primes near to squares. to appear in J. Ramanujan Math. Soc., 2022.

  • [5]

    A. Karatsuba. Principles of the Analytic Number Theory. Nauka, Moscow, 1983. (In Russian.)

  • [6]

    A. Kumchev and D. Tolev. An additive problem with prime numbers from a thin set. Acta Math. Hungarica, 76:3143, 1997.

  • [7]

    A. Kumchev and T. Nedeva. On an equation with prime numbers. Acta Arith., 83:117126, 1998.

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    M. Laporta and D. Tolev. On an equation with prime numbers. Mat. Zametki, 57:926929, 1995.

  • [9]

    D. Tolev. On a diophantine inequality involving prime numbers. Acta Arith., 61:289306, 1992.

  • [10]

    W. Zhai and X. Cao. A Diophantine equation with prime numbers. Acta Math. Sinica, Chinese Series, 45:443454, 2002.

  • [11]

    M. Zhang and J. Li. On a Diophantine equation with three prime variables. Integers, 19:A39, 2019.

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Studia Scientiarum Mathematicarum Hungarica
Language English
French
German
Size B5
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Foundation
1966
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per Year
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per Year
4
Founder Magyar Tudományos Akadémia  
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ISSN 0081-6906 (Print)
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