Publication result detail

Straddled numbers: numbers equal to the sum of powers of consecutive primes from the least prime factor to the largest prime factor

KUREŠ, M.

Original Title

Straddled numbers: numbers equal to the sum of powers of consecutive primes from the least prime factor to the largest prime factor

English Title

Straddled numbers: numbers equal to the sum of powers of consecutive primes from the least prime factor to the largest prime factor

Type

WoS Article

Original Abstract

Positive integers equal to the sum of powers of consecutive primes from the least prime factor to the largest prime factor are studied. They are called the straddled numbers and their properties are derived. There are also presented some findings of such numbers and asymptotic expansions are used, too.

English abstract

Positive integers equal to the sum of powers of consecutive primes from the least prime factor to the largest prime factor are studied. They are called the straddled numbers and their properties are derived. There are also presented some findings of such numbers and asymptotic expansions are used, too.

Keywords

additive number theory, prime factors, asymptotic expansions

Key words in English

additive number theory, prime factors, asymptotic expansions

Authors

KUREŠ, M.

RIV year

2020

Released

02.07.2019

Publisher

Bulgarian Academy of Sciences

Location

Sofia

ISBN

1310-5132

Periodical

Notes on Number Theory and Discrete Mathematics

Volume

25

Number

2

State

Republic of Bulgaria

Pages from

8

Pages to

15

Pages count

8

URL

Full text in the Digital Library

BibTex

@article{BUT156519,
  author="Miroslav {Kureš}",
  title="Straddled numbers: numbers equal to the sum of powers of consecutive primes from the least prime factor to the largest prime factor",
  journal="Notes on Number Theory and Discrete Mathematics",
  year="2019",
  volume="25",
  number="2",
  pages="8--15",
  doi="10.7546/nntdm.2019.25.2.8-15",
  issn="1310-5132",
  url="http://nntdm.net/papers/nntdm-25/NNTDM-25-2-008-015.pdf"
}

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