| Articolul precedent |
| Articolul urmator |
 |
 221 2 |
| Ultima descărcare din IBN: 2023-03-20 15:19 |
 SM ISO690:2012REPEŞCO, Vadim. The multiplicity of the invariant straight line at the infinity for the quintic system. In: Conference on Applied and Industrial Mathematics: CAIM 2021, 17-18 septembrie 2021, Iași, România. Chișinău, Republica Moldova: Casa Editorial-Poligrafică „Bons Offices”, 2021, Ediţia a 28-a, pp. 23-24. |
| EXPORT metadate: Google Scholar Crossref CERIF DataCite Dublin Core |
| Conference on Applied and Industrial Mathematics Ediţia a 28-a, 2021 |
||||||
|
Conferința "Conference on Applied and Industrial Mathematics" Iași, România, Romania, 17-18 septembrie 2021 | ||||||
|
||||||
| Pag. 23-24 | ||||||
|
||||||
 Descarcă PDF |
||||||
| Rezumat | ||||||
Consider the real polynomial di erential system of degree n, i.e. a differential system. According to [1], if the system (1) has suciently many invariant straight lines considered with their multiplicities, then we can obtain a Darboux rst integral for it. There are di erent types of multiplicities of these invariant straight lines, for example: parallel multiplicity, geometric multiplicity, algebraic multiplicity, etc [2]. In this work we will use the notion of algebraic multiplicity of an invariant straight line. |
||||||
|
Google Scholar Export
<meta name="citation_title" content="The multiplicity of the invariant straight line at the infinity for the quintic system"> <meta name="citation_author" content="Repeşco Vadim"> <meta name="citation_publication_date" content="2021"> <meta name="citation_collection_title" content="Conference on Applied and Industrial Mathematics"> <meta name="citation_volume" content="Ediţia a 28-a"> <meta name="citation_firstpage" content="23"> <meta name="citation_lastpage" content="24"> <meta name="citation_pdf_url" content="https://ibn.idsi.md/sites/default/files/imag_file/23-24_43.pdf">
|
|
|
