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Integration of Differential Equations by C∞-Structures

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URI: http://hdl.handle.net/10498/32088

DOI: 10.3390/math11183897

ISSN: 2227-7390

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OA_2023_0424.pdf (582.4Kb)
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Author/s
Pan Collantes, Antonio JesúsAuthority UCA; Muriel Patino, María ConcepciónAuthority UCA; Ruiz Serván, AdriánAuthority UCA
Date
2023
Department
Matemáticas
Source
Mathematics - 2023, Vol. 11 n. 18, artículo número 3897
Abstract
Several integrability problems of differential equations are addressed using the concept of a (Formula presented.) -structure, a recent generalization of the notion of solvable structure. Specifically, the integration procedure associated with (Formula presented.) -structures is used to integrate a Lotka–Volterra model and several differential equations that lack sufficient Lie point symmetries and cannot be solved using conventional methods.
Subjects
C∞-structure; C∞-symmetry of a distribution; differential equations; integrating factor; solvable structure; symmetry of a distribution
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  • Artículos Científicos [11595]
  • Articulos Científicos Matemáticas [506]
Atribución 4.0 Internacional
This work is under a Creative Commons License Atribución 4.0 Internacional

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