Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
Quartic differential systems with an invariant straight line of maximal multiplicity
Authors: Şubă Alexandru, Vacaraş Olga
– 0.21 Mb
Abstract
In this work we show that in the class of quartic differential systems the maximal algebraic multiplicity $M_a$ of an invariant straight line is equal to 10.Institute of Mathematics and Computer Science
Academy of Sciences of Moldova
5 Academiei str., Chi¸ sin˘ au, MD 2028
Moldova
E-mail: ,
Academy of Sciences of Moldova
5 Academiei str., Chi¸ sin˘ au, MD 2028
Moldova
E-mail: ,
Fulltext
– 0.21 Mb
Contents
- Shape dimension of maps
- Semi-integral filters and semi-integral BL-algebras
- Orthogonality and retract orthogonality of operations
- An Approach for Determining the Optimal Strategies for an Average Markov Decision Problem with Finite State and Action Spaces
- The Center of the Lattice of Factorization Structures
- Properties of finite unrefinable chains of ring topologies for nilpotent rings
- Quartic differential systems with an invariant straight line of maximal multiplicity
- Distances on Free Semigroups and Their Applications
- Integrability conditions for a class of cubic differential systems with a bundle of two invariant straight lines and one invariant cubic
