Search Results - Hama, Rattanasak

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  1. 1
    Cosmological evolution and dark energy in osculating Barthel–Randers geometry

    Cosmological evolution and dark energy in osculating Barthel–Randers geometry by Hama, Rattanasak, Harko, Tiberiu, Sabau, Sorin V., Shahidi, Shahab

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  2. 2
    Dark energy and accelerating cosmological evolution from osculating Barthel–Kropina geometry

    Dark energy and accelerating cosmological evolution from osculating Barthel–Kropina geometry by Hama, Rattanasak, Harko, Tiberiu, Sabau, Sorin V.

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  3. 3
    Conformal gravitational theories in Barthel–Kropina-type Finslerian geometry, and their cosmological implications

    Conformal gravitational theories in Barthel–Kropina-type Finslerian geometry, and their cosmological implications by Hama, Rattanasak, Harko, Tiberiu, Sabau, Sorin V.

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  4. 4
    Cosmological tests of the osculating Barthel–Kropina dark energy model

    Cosmological tests of the osculating Barthel–Kropina dark energy model by Bouali, Amine, Chaudhary, Himanshu, Hama, Rattanasak, Harko, Tiberiu, Sabau, Sorin V., Martín, Marco San

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  5. 5
    The Geometry of a Randers Rotational Surface with an Arbitrary Direction Wind

    The Geometry of a Randers Rotational Surface with an Arbitrary Direction Wind by Hama, Rattanasak, Sabau, Sorin V.

    Published in Mathematics (Basel)
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  6. 6
    Length-preserving biconnection gravity and its cosmological implications

    Length-preserving biconnection gravity and its cosmological implications by Csillag, Lehel, Hama, Rattanasak, Józsa, Máté, Harko, Tiberiu, Sabău, Sorin V.

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  7. 7
    Randers metrics on two-spheres of revolution with simple cut locus

    Randers metrics on two-spheres of revolution with simple cut locus by Hama, Rattanasak, Sabau, Sorin V

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  8. 8
    Osteoporosis Prognosis Through Machine Learning Analysis of X-Ray Films

    Osteoporosis Prognosis Through Machine Learning Analysis of X-Ray Films by Massatith, Jiranuwat, Boonnam, Nathaphon, Hama, Rattanasak

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  9. 9
    Dark energy and accelerating cosmological evolution from osculating Barthel-Kropina geometry

    Dark energy and accelerating cosmological evolution from osculating Barthel-Kropina geometry by Hama, Rattanasak, Harko, Tiberiu, Sabau, Sorin V

    Published in arXiv.org
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  10. 10
    Cosmological evolution and dark energy in osculating Barthel-Randers geometry

    Cosmological evolution and dark energy in osculating Barthel-Randers geometry by Hama, Rattanasak, Harko, Tiberiu, Sabau, Sorin V, Shahidi, Shahab

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  11. 11
    Conformal gravitational theories in the Barthel-Kropina type Finslerian geometry, and their cosmological implications

    Conformal gravitational theories in the Barthel-Kropina type Finslerian geometry, and their cosmological implications by Hama, Rattanasak, Harko, Tiberiu, Sabau, Sorin V

    Published in arXiv.org
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  12. 12
    Cosmological tests of the osculating Barthel-Kropina dark energy model

    Cosmological tests of the osculating Barthel-Kropina dark energy model by Bouali, Amine, Chaudhary, Himanshu, Hama, Rattanasak, Harko, Tiberiu, Sabau, Sorin V, Marco San Martín

    Published in arXiv.org
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  13. 13
    The geometry of a Randers rotational surface with an arbitrary direction wind

    The geometry of a Randers rotational surface with an arbitrary direction wind by Hama, Rattanasak, Sabau, Sorin V

    Published in arXiv.org
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  14. 14
    Length-preserving biconnection gravity and its cosmological implications

    Length-preserving biconnection gravity and its cosmological implications by Csillag, Lehel, Hama, Rattanasak, Jozsa, Mate, Harko, Tiberiu, Sabau, Sorin V

    Published in arXiv.org
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  15. 15
    The cut locus of a Randers rotational 2-sphere of revolution

    The cut locus of a Randers rotational 2-sphere of revolution by Hama, Rattanasak, Kasemsuwan, Jaipong, Sabau, Sorin V

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  16. 16
    Berwald spaces of bounded curvature are Riemannian

    Berwald spaces of bounded curvature are Riemannian by Boonnam, Nathaphon, Hama, Rattanasak, Sabau, Sorin V

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  17. 17
    The geometry of a Randers rotational surface

    The geometry of a Randers rotational surface by Chitsakul, Pakkinee, Hama, Rattanasak, Sabau, Sorin V

    Published in arXiv.org
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