Tudóstér: Muzsnay Zoltán publikációi

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feltöltött közlemény: 38 Open Access: 10
2023
  1. Elgendi, S., Muzsnay, Z.: Metrizability of Holonomy Invariant Projective Deformation of Sprays.
    Can. Math. Bul.-Bul. Can. Math. 66 (3), 701-714, 2023.
    Folyóirat-mutatók:
    Q2 Mathematics (miscellaneous) (2022)
2021
  1. Hubicska, B., Matveev, V., Muzsnay, Z.: Almost All Finsler Metrics have Infinite Dimensional Holonomy Group.
    J. Geom. Anal. 31 (6), 6067-6079, 2021.
    Folyóirat-mutatók:
    Q1 Geometry and Topology
2020
  1. Hubicska, B., Muzsnay, Z.: Tangent Lie Algebra of a Diffeomorphism Group and Application to Holonomy Theory.
    J. Geom. Anal. 30 107-123, 2020.
    Folyóirat-mutatók:
    Q1 Geometry and Topology
  2. Hubicska, B., Muzsnay, Z.: The holonomy group of locally projectively flat Randers two-manifolds of constant curvature.
    Differ. Geom. Appl. 73 1-9, 2020.
    Folyóirat-mutatók:
    Q2 Analysis
    Q2 Computational Theory and Mathematics
    Q3 Geometry and Topology
  3. Figula, Á., Horváth, G., Milkovszki, T., Muzsnay, Z.: The Lie symmetry group of the general Liénard-type equation.
    J. Nonlinear Math. Phys. 27 (2), 185-198, 2020.
    Folyóirat-mutatók:
    Q2 Mathematical Physics
    Q3 Statistical and Nonlinear Physics
2019
  1. Milkovszki, T., Muzsnay, Z.: About the projective Finsler metrizability: First steps in the non-isotropic case.
    Balk. J. Geom. Appl. 24 (2), 25-41, 2019.
    Folyóirat-mutatók:
    Q3 Geometry and Topology
  2. Hubicska, B., Muzsnay, Z.: Holonomy in the quantum navigation problem.
    Quantum Inf. Process. 18 (10), 1-10, 2019.
    Folyóirat-mutatók:
    Q2 Electrical and Electronic Engineering
    Q2 Electronic, Optical and Magnetic Materials
    Q2 Modeling and Simulation
    Q2 Signal Processing
    Q2 Statistical and Nonlinear Physics
    Q2 Theoretical Computer Science
2018
  1. Muzsnay, Z.: On the linearizability of 3-webs: End of controversy.
    C. R. Math. 356 (1), 97-99, 2018.
    Folyóirat-mutatók:
    Q2 Mathematics (miscellaneous)
2017
  1. Elgendi, S., Muzsnay, Z.: Freedom of h (2)-variationality and metrizability of sprays.
    Differ. Geom. Appl. 54 (Part), 194-207, 2017.
    Folyóirat-mutatók:
    Q2 Analysis
    Q2 Computational Theory and Mathematics
    Q2 Geometry and Topology
  2. Muzsnay, Z., Nagy, P.: Holonomy theory of Finsler manifolds.
    In: Lie groups, differential equations, and geometry : advances and surveys / Giovanni Falcone, Springer International Publishing, UNIPA Springer Series, 243-285, 2017, (UNIPA Springer Series, ISSN 2366-7524, 2366-7516 ) ISBN: 9783319621807
  3. Muzsnay, Z.: Két pont között legrövidebb út az egyenes?: Kérdezzük meg Fa Nándort....
    Érintő. 3 1-3, 2017.
  4. Milkovszki, T., Muzsnay, Z.: On the projective Finsler metrizability and the integrability of Rapcsák equation.
    Czech. Math. J. 67 (2), 469-495, 2017.
    Folyóirat-mutatók:
    Q3 Mathematics (miscellaneous)
2016
  1. Dini, P., Karimi, F., Nehaniv, C., Bonivárt, Á., Horváth, G., Muzsnay, Z., Figula, Á., Milkovszki, T., Munro, A., Ruzsnavszky, F.: Further Analysis of Cellular Pathways.
    Biological and Mathematical Basis of InteractionComputing, [s.l.], 98 p., 2016.
  2. Bucataru, I., Milkovszki, T., Muzsnay, Z.: Invariant Metrizability and Projective Metrizability on Lie Groups and Homogeneous Spaces.
    Mediterr. J. Math. 13 (6), 4567-4580, 2016.
    Folyóirat-mutatók:
    Q2 Mathematics (miscellaneous)
  3. Bucataru, I., Muzsnay, Z.: Non-existence of Funk functions for Finsler spaces of non-vanishing scalar flag curvature = Non-existence de fonctions de Funk pour les espaces de Finsler de courbure scalaire non nulle.
    C. R. Math. 354 (6), 619-622, 2016.
    Folyóirat-mutatók:
    Q2 Mathematics (miscellaneous)
2015
  1. Muzsnay, Z., Nagy, P.: Finsler 2-manifolds with maximal holonomy group of infinite dimension.
    Differ. Geom. Appl. 39 1-9, 2015.
    Folyóirat-mutatók:
    Q2 Analysis
    Q2 Computational Theory and Mathematics
    Q2 Geometry and Topology
2014
  1. Muzsnay, Z., Nagy, P.: Characterization of projective Finsler manifolds of constant curvature having infinite dimensional holonomy group.
    Publ. Math.-Debr. 84 (1-2), 17-28, 2014.
    Folyóirat-mutatók:
    Q2 Mathematics (miscellaneous)
  2. Bucataru, I., Muzsnay, Z.: Finsler metrizable isotropic sprays and Hilbert's fourth problem.
    J. Aust. Math. Soc. 97 (1), 27-47, 2014.
    Folyóirat-mutatók:
    Q3 Mathematics (miscellaneous)
2013
  1. Bucataru, I., Muzsnay, Z.: Sprays metrizable by Finsler functions of constant flag curvature.
    Differ. Geom. Appl. 31 (3), 405-415, 2013.
    Folyóirat-mutatók:
    Q2 Analysis
    Q2 Computational Theory and Mathematics
    Q2 Geometry and Topology
2012
  1. Nagy, P., Muzsnay, Z.: Finsler manifolds with non-Riemannian holonomy.
    Houst. J. Math. 38 (1), 77-92, 2012.
    Folyóirat-mutatók:
    Q2 Mathematics (miscellaneous)
  2. Muzsnay, Z., Nagy, P.: Holonomy of Finsler manifolds.
    In: Proceeding of the 47th Symposium on Finsler Geometry. Szerk.: Society of Finsler Geometry, Society of Finsler Geometry, Kagoshima, 56-61, 2012.
  3. Bucataru, I., Muzsnay, Z.: Projective and Finsler metrizability: parameterization-rigidity of the geodesics.
    Int. J. Math. 23 (9), 1250099-, 2012.
    Folyóirat-mutatók:
    Q2 Mathematics (miscellaneous)
  4. Muzsnay, Z., Nagy, P.: Projectively flat Finsler manifolds with infinite dimensional holonomy.
    Forum Math. 0 (0), 1-20, 2012.
    Folyóirat-mutatók:
    Q2 Applied Mathematics
    Q1 Mathematics (miscellaneous)
  5. Nagy, P., Muzsnay, Z.: Witt algebra and the curvature of the Heisenberg group.
    Communications in Mathematics. 20 (1), 33-40, 2012.
2011
  1. Cserni, T., Takayasu, H., Muzsnay, Z., Varga, G., Murphy, F., Folaranmi, S., Rákóczy, G.: New idea of intestinal lengthening and tailoring.
    Pediatr. Surg. Int. 27 (9), 1009-1013, 2011.
    Folyóirat-mutatók:
    Q2 Medicine (miscellaneous)
    Q2 Pediatrics, Perinatology and Child Health
    Q2 Surgery
  2. Bucataru, I., Muzsnay, Z.: Projective Metrizability and Formal Integrability.
    SIGMA. 7 1-22, 2011.
    Folyóirat-mutatók:
    Q3 Analysis
    Q2 Geometry and Topology
    Q2 Mathematical Physics
  3. Nagy, P., Muzsnay, Z.: Tangent Lie algebras to the holonomy group of a Finsler manifold.
    Communications in Mathematics. 19 (2), 137-147, 2011.
2008
  1. Muzsnay, Z.: On the problem of linearizability of a 3-web.
    Nonlinear Anal. 68 (6), 1595-1602, 2008.
    Folyóirat-mutatók:
    Q2 Analysis
    Q1 Applied Mathematics
2007
  1. Grifone, J., Saab, J., Muzsnay, Z.: Linearizable 3-webs and the Gronwall conjecture.
    Publ. Math. Debrecen. 71 (1-2), 207-227, 2007.
    Folyóirat-mutatók:
    Q3 Mathematics (miscellaneous)
2006
  1. Muzsnay, Z.: The Euler-Lagrange PDE and Finsler metrizability.
    Houst. J. Math. 32 (1), 79-98, 2006.
    Folyóirat-mutatók:
    Q2 Mathematics (miscellaneous)
2005
  1. Muzsnay, Z.: An invariant variational principle for canonical flows on Lie groups.
    J. Math. Phys. 46 (11), 112902-112913, 2005.
    Folyóirat-mutatók:
    Q2 Mathematical Physics
    Q2 Statistical and Nonlinear Physics
  2. Muzsnay, Z., Nagy, P.: Invariant Shen connections and geodesic orbit spaces.
    Period Math. Hung. 51 (1), 37-51, 2005.
    Folyóirat-mutatók:
    Q4 Mathematics (miscellaneous)
  3. Muzsnay, Z., Thompson, G.: Inverse problem of the calculus of variations on Lie groups.
    Differ. geom. appl. 23 (3), 257-281, 2005.
    Folyóirat-mutatók:
    Q3 Analysis
    Q3 Computational Theory and Mathematics
    Q3 Geometry and Topology
2001
  1. Muzsnay, Z.: Graded Lie algebra associated to a SODE.
    Publ. Math.-Debr. 58 (1-2), 249-262, 2001.
    Folyóirat-mutatók:
    Q3 Mathematics (miscellaneous)
  2. Grifone, J., Muzsnay, Z., Saab, J.: On the linearizability of 3-webs.
    Nonlinear Anal. 47 (4), 2643-2654, 2001.
    Folyóirat-mutatók:
    Q3 Analysis
    Q3 Applied Mathematics
2000
  1. Grifone, J., Muzsnay, Z.: Variational principles for second-order differential equations.
    World Scientific Publishing Co., Singapore, 217 p., 2000. ISBN: 9810237340
1999
  1. Grifone, J., Muzsnay, Z.: Sur le problème inverse du calcul des variations: existence de lagrangiens associés à un spray dans le cas isotrope.
    Ann. Inst. Fourier. 49 (4), 1387-1421, 1999.
    Folyóirat-mutatók:
    Q1 Algebra and Number Theory
    Q1 Geometry and Topology
1993
  1. Szilasi, J., Muzsnay, Z.: Nonlinear connections and the problem of metrizability.
    Publ. Math. Debr. 42 (1-2), 175-192, 1993.
feltöltött közlemény: 38 Open Access: 10
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