Tensor Invariants of Geodesic, Potential, and Dissipative Systems on Tangent Bundles of Two-Dimensional Manifolds

被引：0

作者：

M. V. Shamolin

机构：

[1] Lomonosov Moscow State University,

来源：

Doklady Mathematics | 2021年 / 104卷

关键词：

dynamical system; integrability; dissipation; transcendental first integral; invariant differential form;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：394 / 398

页数：4

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[1] Tensor Invariants of Geodesic, Potential, and Dissipative Systems on Tangent Bundles of Two-Dimensional Manifolds
Shamolin, M., V
[J]. DOKLADY MATHEMATICS, 2021, 104 (03) : 394 - 398
[2] Invariant Forms of Geodesic, Potential, and Dissipative Systems on Tangent Bundles of Finite-Dimensional Manifolds
M. V. Shamolin
[J]. Doklady Mathematics, 2023, 108 : 248 - 255
[3] Invariant Forms of Geodesic, Potential, and Dissipative Systems on Tangent Bundles of Finite-Dimensional Manifolds
Shamolin, M. V.
[J]. DOKLADY MATHEMATICS, 2023, 108 (01) : 248 - 255
[4] New Cases of Integrability of Systems of Geodesics and Potential and Dissipative Systems on Tangent Bundles of Finite-Dimensional Manifolds
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[J]. Doklady Mathematics, 2021, 104 : 285 - 292
[5] New Cases of Integrability of Systems of Geodesics and Potential and Dissipative Systems on Tangent Bundles of Finite-Dimensional Manifolds
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[J]. DOKLADY MATHEMATICS, 2021, 104 (02) : 285 - 292
[6] New Cases of Homogeneous Integrable Systems with Dissipation on Tangent Bundles of Two-Dimensional Manifolds
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[J]. Doklady Mathematics, 2020, 102 : 443 - 448
[7] New Cases of Homogeneous Integrable Systems with Dissipation on Tangent Bundles of Two-Dimensional Manifolds
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[J]. DOKLADY MATHEMATICS, 2020, 102 (02) : 443 - 448
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[J]. DIFFERENTIAL EQUATIONS, 2024, 60 (03) : 296 - 320
[9] Invariant Volume Forms of Geodesic, Potential, and Dissipative Systems on a Tangent Bundle of a Four-Dimensional Manifold
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[J]. DOKLADY MATHEMATICS, 2023, 107 (01) : 57 - 63
[10] Invariant Volume Forms of Geodesic, Potential, and Dissipative Systems on a Tangent Bundle of a Four-Dimensional Manifold
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[J]. Doklady Mathematics, 2023, 107 : 57 - 63

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