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      Response of a finite beam on a tensionless Pasternak foundation under symmetric and asymmetric loading

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      https://www.riss.kr/link?id=A104817825

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      다국어 초록 (Multilingual Abstract)

      The static response of a finite beam resting on a tensionless Pasternak foundation and subjected to a concentrated vertical load is assessed in this study. The concentrated vertical load may be applied at the center of the beam, or it may be offset fr...

      The static response of a finite beam resting on a tensionless Pasternak foundation and subjected to a concentrated vertical load is assessed in this study. The concentrated vertical load may be applied at the center of the beam, or it may be offset from the center. The tensionless character of the

      foundation results in the creation of lift-off regions between the beam and the foundation. An analytical/ numerical solution is obtained from the governing equations of the contact and lift-off regions to determine the extent of the contact region. Although there is no nonlinear term in the equations, the

      problem shows a nonlinear character since the contact region is not known in advance. Due to that nonlinearity, the essentials of the problem (the coordinates of the lift-off points) are calculated numerically using the Newton-Raphson technique. The numerical results are presented in figures to illustrate the behaviours of the free-free and pinned-pinned beams under symmetric or asymmetric loading. The figures illustrate the effects of the shear foundation parameter and the symmetric and asymmetric loading options

      on the variation of the contact lengths and the displacement of the beam.

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      참고문헌 (Reference)

      1 Co kun, "The response of a finite beam on a tensionless Pasternak foundation subjected to a harmonic load" 22 : 151-161, 2003

      2 De Rosa, M.A., "The influence of concentrated masses and Pasternak soil on the free vibrations of Euler beams-exact solution" 212 (212): 573-581, 1998

      3 Celep, Z., "Symmetrically loaded beam on a two-parameter tensionless foundation" 27 (27): 555-574, 2007

      4 Filonenko-Borodich, M.M., "Some approximate theories of the elastic foundation" (46) : 3-18, 1940

      5 Maheshwari, P., "Response of beams on a tensionless extensible geosynthetic-reinforced earth bed subjected to moving loads" 31 : 537-548, 2004

      6 Zhang, Y., "Response of a finite beam in contact with a tensionless foundation under symmetric and asymmetric loading" 41 : 6745-6758, 2004

      7 Rao, N.V.S.K., "Onset of separation betwen a beam and tensionless elastic foundation due to moving loads" 41 : 303-305, 1974

      8 Weitsman, Y., "Onset of separation between a beam and tensionless elastic foundation under a moving load" 13 : 707-711, 1971

      9 Weitsman, Y., "On foundations that react in compression only" 37 (37): 1019-1030, 1970

      10 Pasternak, P.L., "On a New Method of Analysis of an Elastic Foundation by Means of Two Foundation Constants (in Russian), Gosudarstvennoe Izdatelstvo Literaturi po Stroitelstvu i Arkhitekture, Moscow, USSR"

      1 Co kun, "The response of a finite beam on a tensionless Pasternak foundation subjected to a harmonic load" 22 : 151-161, 2003

      2 De Rosa, M.A., "The influence of concentrated masses and Pasternak soil on the free vibrations of Euler beams-exact solution" 212 (212): 573-581, 1998

      3 Celep, Z., "Symmetrically loaded beam on a two-parameter tensionless foundation" 27 (27): 555-574, 2007

      4 Filonenko-Borodich, M.M., "Some approximate theories of the elastic foundation" (46) : 3-18, 1940

      5 Maheshwari, P., "Response of beams on a tensionless extensible geosynthetic-reinforced earth bed subjected to moving loads" 31 : 537-548, 2004

      6 Zhang, Y., "Response of a finite beam in contact with a tensionless foundation under symmetric and asymmetric loading" 41 : 6745-6758, 2004

      7 Rao, N.V.S.K., "Onset of separation betwen a beam and tensionless elastic foundation due to moving loads" 41 : 303-305, 1974

      8 Weitsman, Y., "Onset of separation between a beam and tensionless elastic foundation under a moving load" 13 : 707-711, 1971

      9 Weitsman, Y., "On foundations that react in compression only" 37 (37): 1019-1030, 1970

      10 Pasternak, P.L., "On a New Method of Analysis of an Elastic Foundation by Means of Two Foundation Constants (in Russian), Gosudarstvennoe Izdatelstvo Literaturi po Stroitelstvu i Arkhitekture, Moscow, USSR"

      11 Shen, H.-S., "Nonlinear bending behavior of Reissner-Mindlin plates with free edges resting on tensionless elastic foundations" 41 : 4809-4825, 2004

      12 Co kun, "Non-linear vibrations of a beam resting on a tensionless Winkler fundation" 236 (236): 401-411, 2000

      13 Co kun, "Non-linear vibrations of a beam on an elastic foundation" 223 (223): 335-354, 1999

      14 Rao, G.V., "Large-amplitude free vibrations of uniform beams on Pasternak foundation" 263 : 954-960, 2003

      15 Horibe, T., "Large deflection analysis of beams on two-parameter elastic foundation using the boundary integral equation method" 44 (44): 231-236, 2001

      16 Scott, R.F., "Foundation Analysis." Prentice-Hall 1981

      17 Celep, Z., "Forced vibrations of a beam on a tensionless foundation" 128 : 235-246, 1989

      18 Lancioni, G., "Forced nonlinear oscillations of a semi-infinite beam resting on a unilateral elastic soil:Analytical and numerical solutions" 2 (2): 155-166, 2007

      19 Kerr, A.D., "Elastic and viscoelastic foundation models" 31 : 491-498, 1964

      20 Kargarnovin, D., "Dynamics of Timoshenko beams on Pasternak foundation under moving load" 31 : 713-723, 2004

      21 Yu, L., "Dynamic responses of Reissner-Mindlin plates with free edges resting on tensionless elastic foundations" 299 : 212-228, 2007

      22 Celep, Z., "Circular rigid beam on a tensionless two-parameter elastic foundation" 85 (85): 431-439, 2005

      23 Güler, K., "Circular elastic plate resting on tensionless Pasternak foundation" 130 (130): 1251-1254, 2004

      24 Vlasov, V.Z., "Beams, Plates and Shells on Elastic Foundations (Translated from Russian), Israel Program for Scientific Translation, Jerusalem, Israel"

      25 Tsai, N.C., "Beams on tensionless foundation" 93 : 1-12, 1967

      26 Ioakimidis, N.I., "Beams on tensionless elastic foundation:Approximate quantifier elimination with Chebyshev series" 39 (39): 663-686, 1996

      27 Kerr, A.D., "Beams on a two-dimensional Pasternak base subjected to loads that cause lift-off" 28 (28): 413-422, 1991

      28 Hetényi, M., "Beams on Elastic Foundation" The University of Michigan Press 1946

      29 Lin, L., "Beam on tensionless elastic foundation" 113 (113): 542-553, 1987

      30 Zhaohua, F., "Beam elements on two-parameter elastic foundations" 109 : 1390-1402, 1983

      31 Celep, Z., "Axisymmetric forced vibrations of an elastic free circular plate on a tensionless two parameter foundation" 301 : 495-509, 2007

      32 Weitsman, Y., "A tensionless contact between a beam and an elastic half-space" 10 : 73-81, 1972

      33 Choros, J., "A steadily moving load on an elastic beam resting on a tensionless Winkler foundation" 46 (46): 175-180, 1979

      34 Chen, W.Q., "A mixed method for bending and free vibration of beams resting on a Pasternak elastic foundation" 28 : 877-890, 2004

      35 Filipich, C.P., "A further study about the behaviour of foundation piles and beams in a Winkler-Pasternak soil" 44 : 21-36, 2002

      36 Dutta, S.C., "A critical review on idealization and modeling for interaction among soilfoundation-structure system" 80 : 1579-1594, 2002

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