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Ultima descărcare din IBN: 2024-01-29 13:59 |
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517.91 (11) |
Differential equations. Integral equations. Other functional equations. Finite differences. Calculus of variations. Functional analysis (252) |
SM ISO690:2012 COZMA, Dumitru, MATEI, Angela. On integrability of homogeneous rational equations. In: Acta et commentationes (Ştiinţe Exacte și ale Naturii), 2020, nr. 2(10), pp. 54-67. ISSN 2537-6284. DOI: https://doi.org/10.36120/2587-3644.v10i2.54-67 |
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Acta et commentationes (Ştiinţe Exacte și ale Naturii) | ||||||||
Numărul 2(10) / 2020 / ISSN 2537-6284 /ISSNe 2587-3644 | ||||||||
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DOI:https://doi.org/10.36120/2587-3644.v10i2.54-67 | ||||||||
CZU: 517.91 | ||||||||
MSC 2010: 34C05, 37G10. | ||||||||
Pag. 54-67 | ||||||||
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We study the integrability of homogeneous rational linear and homogeneous rational quadratic differential equations. We prove that these equations can be integrated by using their algebraic solutions which are invariant straight lines. |
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Cuvinte-cheie homogeneous differential equations, algebraic solutions, integrability, ecuatii diferentiale omogene, solutii algebrice, integrabilitate |
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