Quartic differential systems with an affine real invariant straight line of algebraic multiplicity four
Închide
Articolul precedent
Articolul urmator
218 1
Ultima descărcare din IBN:
2023-01-23 19:00
SM ISO690:2012
SUBA, Alexandru, VACARAŞ, Olga. Quartic differential systems with an affine real invariant straight line of algebraic multiplicity four. In: Conference on Applied and Industrial Mathematics: CAIM 2017, 14-17 septembrie 2017, Iași. Chișinău: Casa Editorial-Poligrafică „Bons Offices”, 2017, Ediţia 25, pp. 24-25. ISBN 978-9975-76-247-2.
EXPORT metadate:
Google Scholar
Crossref
CERIF

DataCite
Dublin Core
Conference on Applied and Industrial Mathematics
Ediţia 25, 2017
Conferința "Conference on Applied and Industrial Mathematics"
Iași, Romania, 14-17 septembrie 2017

Quartic differential systems with an affine real invariant straight line of algebraic multiplicity four


Pag. 24-25

Suba Alexandru, Vacaraş Olga
 
Institute of Mathematics and Computer Science ASM
 
 
Disponibil în IBN: 22 septembrie 2022


Rezumat

We consider the di erential system of the fourth degree x_ = P0 + P1(x; y) + P2(x; y) + P3(x; y) + P4(x; y)  P(x; y); y_ = Q0 + Q1(x; y) + Q2(x; y) + Q3(x; y) + Q4(x; y)  Q(x; y); (1) where Pk and Qk; k = 1; 2; 3; 4 are homogeneous polynomials in x and y of degree k.

DataCite XML Export

<?xml version='1.0' encoding='utf-8'?>
<resource xmlns:xsi='http://www.w3.org/2001/XMLSchema-instance' xmlns='http://datacite.org/schema/kernel-3' xsi:schemaLocation='http://datacite.org/schema/kernel-3 http://schema.datacite.org/meta/kernel-3/metadata.xsd'>
<creators>
<creator>
<creatorName>Şubă, A.S.</creatorName>
<affiliation>Institutul de Matematică şi Informatică al AŞM, Moldova, Republica</affiliation>
</creator>
<creator>
<creatorName>Vacaraş, O.V.</creatorName>
<affiliation>Institutul de Matematică şi Informatică al AŞM, Moldova, Republica</affiliation>
</creator>
</creators>
<titles>
<title xml:lang='en'>Quartic differential systems with an affine real invariant straight line of algebraic multiplicity four</title>
</titles>
<publisher>Instrumentul Bibliometric National</publisher>
<publicationYear>2017</publicationYear>
<relatedIdentifier relatedIdentifierType='ISBN' relationType='IsPartOf'> 978-9975-76-247-2</relatedIdentifier>
<dates>
<date dateType='Issued'>2017</date>
</dates>
<resourceType resourceTypeGeneral='Text'>Conference Paper</resourceType>
<descriptions>
<description xml:lang='en' descriptionType='Abstract'><p>We consider the di erential system of the fourth degree x_ = P0 + P1(x; y) + P2(x; y) + P3(x; y) + P4(x; y)  P(x; y); y_ = Q0 + Q1(x; y) + Q2(x; y) + Q3(x; y) + Q4(x; y)  Q(x; y); (1) where Pk and Qk; k = 1; 2; 3; 4 are homogeneous polynomials in x and y of degree k.</p></description>
</descriptions>
<formats>
<format>application/pdf</format>
</formats>
</resource>