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Invariant integrability conditions for ternary differential systems with quadratic nonlinearities
Authors: Natalia Neagu
– 0.16 Mb
Abstract
The general integral for ternary differential system with quadratic nonlinearities of the Darboux form was constructed by using the Lie theorem on integrating factor. The case is achieved when the comitant of the linear part of differential system, which is a $GL(3, \mathbb{R})$-invariant particular integral, describes an invariant variety.Tiraspol State University
Ion Creangă State Pedagogical University
Chisinau, Republic of Moldova
E-mail:
Ion Creangă State Pedagogical University
Chisinau, Republic of Moldova
E-mail:
Fulltext
– 0.16 Mb
Contents
- On (σ-δ)-rings over Noetherian rings
- On invariants and canonical form of matrices of second order with respect to semiscalar equivalence
- Resonant Riemann-Liouville Fractional Differential Equations with Periodic Boundary Conditions
- Cubic systems with degenerate infinity and invariant straight lines of total parallel multiplicity five
- Invariant integrability conditions for ternary differential systems with quadratic nonlinearities
- Nontrivial convex covers of trees
- An investment problem under multicriteriality, uncertainty and risk
- Uniqueness of certain power of a meromorphic function sharing a set with its differential monomial
- On a solution to equation with discrete multiplicative-additive derivative
