Search Results - "Kocsis, Attila"

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  1. 1

    Higher-order gradient elasticity models applied to geometrically nonlinear discrete systems by Challamel, Noël, Kocsis, Attila, Wang, C.M.

    “…The buckling and post-buckling behavior of a nonlinear discrete repetitive system, the discrete elastica, is studied herein. The nonlinearity essentially comes…”
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  2. 2

    An equilibrium method for the global computation of critical configurations of elastic linkages by Kocsis, Attila

    Published in Computers & structures (01-05-2013)
    “…•An equilibrium method is developed for computing critical equilibrium states.•Non-linearly elastic linkages are studied considering large…”
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  3. 3

    Geometrically exact bifurcation and post-buckling analysis of the granular elastica by Challamel, Noël, Kocsis, Attila

    “…The nonlinear behaviour of a simply supported granular column loaded by an axial force is studied in this paper. The granular column is composed of rigid…”
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  4. 4

    Discrete and nonlocal models of Engesser and Haringx elastica by Kocsis, Attila, Challamel, Noël, Károlyi, György

    “…In this paper, a generalized discrete elastica including both bending and shear elastic interactions is developed and its possible link with nonlocal beam…”
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  5. 5

    DNA stretching modeled at the base pair level: Overtwisting and shear instability in elastic linkages by Kocsis, Attila, Swigon, David

    “…Stretching experiments on single DNA molecules indicate that, counterintuitive to expectations, DNA overwinds when stretched and, at large forces, undergoes a…”
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  6. 6

    Bielastic web of links: A discrete model of Csonka׳s beam by Németh, Róbert K., Kocsis, Attila

    “…In this paper a discrete model, the bielastic web of links, is introduced and analyzed with respect to its static equilibrium states, buckling and stability…”
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  7. 7

    Discrete and non-local elastica by Challamel, Noël, Kocsis, Attila, Wang, C.M.

    “…In this paper, the buckling and post-buckling behavior of an elastic lattice system referred to as the discrete elastica problem is investigated using an…”
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  8. 8

    Vehicle-Guideway Interaction in Maglev Systems Using a Continuously Coupled, Deformable Model by Lengyel, Gábor, Kocsis, Attila

    Published in Journal of engineering mechanics (01-01-2014)
    “…AbstractMagnetic levitation (maglev)-based high-speed trains are one of the most promising means of transport for the near future. To optimize the relatively…”
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  9. 9

    Dynamic analysis of a beam on block-and-tackle suspension system: A continuum approach by Kocsis, Attila, Németh, Róbert K., Turmunkh, Baigalimaa

    Published in Engineering structures (15-10-2015)
    “…•The non-linear dynamics of an innovative model of a suspension footbridge is studied.•The dimensionless modal shape functions and natural frequencies are…”
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  10. 10

    On the post-buckling of distributed microstructured system: The finite element elastica by Kocsis, Attila, Challamel, Noël

    “…The buckling and post-buckling behavior of a simply supported lattice column with distributed microstructure is theoretically and numerically investigated…”
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  11. 11

    From Ziegler to Beck’s column: a nonlocal approach by Challamel, Noël, Kocsis, Attila, Wang, C. M., Lerbet, Jean

    Published in Archive of applied mechanics (1991) (01-06-2016)
    “…This paper is concerned with the dynamic stability of a microstructured elastic column loaded by circulatory forces. This nonconservative lattice (or discrete)…”
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  12. 12

    Bielastic web of links: A discrete model of Csonka's beam by Nemeth, Robert K, Kocsis, Attila

    “…In this paper a discrete model, the bielastic web of links, is introduced and analyzed with respect to its static equilibrium states, buckling and stability…”
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  13. 13

    Conservative spatial chaos of buckled elastic linkages by Kocsis, Attila, Károlyi, György

    Published in Chaos (Woodbury, N.Y.) (01-09-2006)
    “…Buckling of an elastic linkage under general loading is investigated. We show that buckling is related to an initial value problem, which is always a…”
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