Invariant conditions of stability of unperturbed motion governed by critical differential systems s(1, 2, 3)
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2020-01-09 15:54
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517.9 (244)
Differential equations. Integral equations. Other functional equations. Finite differences. Calculus of variations. Functional analysis (242)
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NEAGU, Natalia, ORLOV, Victor, POPA, Mihail. Invariant conditions of stability of unperturbed motion governed by critical differential systems s(1, 2, 3). In: Buletinul Academiei de Ştiinţe a Republicii Moldova. Matematica, 2019, nr. 2(90), pp. 137-153. ISSN 1024-7696.
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Buletinul Academiei de Ştiinţe a Republicii Moldova. Matematica
Numărul 2(90) / 2019 / ISSN 1024-7696 /ISSNe 2587-4322

Invariant conditions of stability of unperturbed motion governed by critical differential systems s(1, 2, 3)

CZU: 517.9
JEL: 34C14, 34C20, 34D20.

Pag. 137-153

Neagu Natalia1, Orlov Victor12, Popa Mihail2
 
1 Tiraspol State University,
2 Vladimir Andrunachievici Institute of Mathematics and Computer Science
 
 
Disponibil în IBN: 4 ianuarie 2020


Rezumat

The center-affine invariant conditions of stability of unperturbed motion governed by critical differential systems s(1, 2, 3) were obtained.

Cuvinte-cheie
Differential systems, stability of unperturbed motion, center-affine comitant and invariant, transvectant

Dublin Core Export

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<dc:creator>Neagu, N.</dc:creator>
<dc:creator>Orlov, V.M.</dc:creator>
<dc:creator>Popa, M.N.</dc:creator>
<dc:date>2019-12-27</dc:date>
<dc:description xml:lang='en'><p>The center-affine invariant conditions of stability of unperturbed motion governed by critical differential systems s(1, 2, 3) were obtained.</p></dc:description>
<dc:source>Buletinul Academiei de Ştiinţe a Republicii Moldova. Matematica 90 (2) 137-153</dc:source>
<dc:subject>Differential systems</dc:subject>
<dc:subject>stability of unperturbed motion</dc:subject>
<dc:subject>center-affine comitant and invariant</dc:subject>
<dc:subject>transvectant</dc:subject>
<dc:title>Invariant conditions of stability of unperturbed motion governed by critical differential systems s(1, 2, 3)</dc:title>
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