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Works cited by this work

17 works

Work: Equivalence of Paths under the Action of the Real Representation of <i>Sp</i>(<i>n</i>)

  1. The complete system of global differential and integral invariants of a curve in Euclidean geometry

    R. G. Aripov, Dzh Khadzhiev

    ArticleAdvanced Numerical Analysis TechniquesRussian Mathematics200712 citations
    ABI

  2. The complete system of global integral and differential invariants for equi-affine curves

    Djavvat Khadjiev, Ömer Pekşen

    Article200311 citations
    ABI

  3. On Invariants of Immersions of an <i>n</i>-Dimensional Manifold in an <i>n</i>-Dimensional Pseudo-Euclidean Space*

    Djavvat Khadjiev

    Article20106 citations
    ABI

  4. Equivalence of Paths in Galilean Geometry

    Vladimir Chilin, K. K. Muminov

    ArticleAdvanced Theoretical and Applied Studies in Material Sciences and GeometryJournal of Mathematical Sciences20205 citations
    ABI

  5. Equivalence of curves with respect to the action of the symplectic group

    K. K. Muminov

    ArticleGeometric and Algebraic TopologyRussian Mathematics20094 citations
    ABI

  6. The complete system of differential invariants of a curve in pseudo-euclidean space

    Vladimir Chilin, K. K. Muminov

    Preprint20124 citations
    ABI

  7. A Transcendence Basis in the Differential Field of Invariants of Pseudo-Galilean Group

    K. K. Muminov, Vladimir Chilin

    ArticlePolynomial and algebraic computationRussian Mathematics20193 citations
    ABI

  8. Differential Galois theory

    J.-F. Pommaret

    Chapter19803 citations
    ABI

  9. Global invariants of paths and curves for the group of orthogonal transformations in the two-dimensional Euclidean space

    Djavvat Khadjiev, İdri̇s Ören

    ArticleMathematics and ApplicationsAnalele Universităţii "Ovidius" Constanţa. Seria Matematică20192 citations
    ABI

  10. Cramer's rule for quaternionic systems of linear equations

    Ivan Kyrchei

    Article20082 citations
    ABI

  11. Some remarks on tensor invariants of $O(\mathfrak{n}),$ $U(n), Sp(n)$ .

    Nagayoshi Iwahori

    Article19582 citations
    ABI

  12. Theory of Lie Groups (PMS-8)

    Claude Chevalley

    Book19462 citations
    ABI

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    Other2 citations
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    Other1 citations
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    Other1 citations
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    Other1 citations
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    Other1 citations
    ABI