Publication result detail

Number theoretical views on resonant Rossby wave triads: graphs with vertices on quartics

KUREŠ, M.

Original Title

Number theoretical views on resonant Rossby wave triads: graphs with vertices on quartics

English Title

Number theoretical views on resonant Rossby wave triads: graphs with vertices on quartics

Type

WoS Article

Original Abstract

The paper provides new insights and new results for resonance triads of Rossby waves which are described as solutions of a Diophantine equation: we have derived a new description using undirected graphs and we have proven their most essential properties as well as a suitably complementary description by fourth degree curves - bicircular quartics.

English abstract

The paper provides new insights and new results for resonance triads of Rossby waves which are described as solutions of a Diophantine equation: we have derived a new description using undirected graphs and we have proven their most essential properties as well as a suitably complementary description by fourth degree curves - bicircular quartics.

Keywords

Rossby wave; Charney-Hasegawa-Mima equation; resonant triad; Diophantine equation; undirected graph; bicircular quartic

Key words in English

Rossby wave; Charney-Hasegawa-Mima equation; resonant triad; Diophantine equation; undirected graph; bicircular quartic

Authors

KUREŠ, M.

RIV year

2020

Released

29.10.2019

Publisher

"Education and Upbringing" Publishing

Location

Minsk

ISBN

1561-4085

Periodical

Nonlinear Phenomena in Complex Systems

Volume

22

Number

3

State

Republic of Belarus

Pages from

285

Pages to

291

Pages count

7

URL

BibTex

@article{BUT158453,
  author="Miroslav {Kureš}",
  title="Number theoretical views on resonant Rossby wave triads: graphs with vertices on quartics",
  journal="Nonlinear Phenomena in Complex Systems",
  year="2019",
  volume="22",
  number="3",
  pages="285--291",
  issn="1561-4085",
  url="http://www.j-npcs.org/abstracts/vol2019/v22no3/v22no3p285.html"
}