About: Oscillation of cusped Euler-Bernoulli beams and Kirchhoff-Love plates     Goto   Sponge   NotDistinct   Permalink

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Description
  • V článku jsou studovány matematické programy Eulerových-Bernoulliho nosníků a Kirchhoffových-Loveových desek s hranami a hroty. Změny v řezech nosníků a v tloušce desky mají obecně složitější charakter než ve formě mocnin. Byly formulovány kritéria přípustnosti klasických okrajových podmínek na ostrých hrotech nosníků a hranách desky. Byly nalezeny postačující podmínky pro řešitelnost frekvence vibrací. Byly sestrojeny odpovídající váhové Sobolevovy prostory. Pomocí Laxovy-Milgramovy věty byla dokázana stabilita příslušných okrajových úloh. (cs)
  • In this paper, mathematical problems of cusped Euler-Bernoulli beams and Kirchhoff-Love plates are considered. Changes in the beam cross-section area and the plate thickness are, in general, of non-power type. The criteria of admissibility of the classical bending boundary conditions [clamped end (edge), sliding clamped end (edge), and supported end (edge)] at the cusped end of the beam and on the cusped edge of the plate have been established. The cusped end of the beam and the cusped edge of the plate can always be free independent of the character of the sharpening. A sufficient conditions for the solvability of the vibration frequency have been established. The appropriate weighted Sobolev spaces have been constructed. The well-posedness of the admissible problems has been proved by means of the Lax-Milgram theorem.
  • In this paper, mathematical problems of cusped Euler-Bernoulli beams and Kirchhoff-Love plates are considered. Changes in the beam cross-section area and the plate thickness are, in general, of non-power type. The criteria of admissibility of the classical bending boundary conditions [clamped end (edge), sliding clamped end (edge), and supported end (edge)] at the cusped end of the beam and on the cusped edge of the plate have been established. The cusped end of the beam and the cusped edge of the plate can always be free independent of the character of the sharpening. A sufficient conditions for the solvability of the vibration frequency have been established. The appropriate weighted Sobolev spaces have been constructed. The well-posedness of the admissible problems has been proved by means of the Lax-Milgram theorem. (en)
Title
  • Oscillation of cusped Euler-Bernoulli beams and Kirchhoff-Love plates
  • Kmity Eulerových-Bernoulliových nosníků a Kirchhoffových-Loveových desek (cs)
  • Oscillation of cusped Euler-Bernoulli beams and Kirchhoff-Love plates (en)
skos:prefLabel
  • Oscillation of cusped Euler-Bernoulli beams and Kirchhoff-Love plates
  • Kmity Eulerových-Bernoulliových nosníků a Kirchhoffových-Loveových desek (cs)
  • Oscillation of cusped Euler-Bernoulli beams and Kirchhoff-Love plates (en)
skos:notation
  • RIV/49777513:23520/06:00000035!RIV07-GA0-23520___
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  • 7
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  • P(GA201/00/0376)
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  • 0
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  • 491079
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  • RIV/49777513:23520/06:00000035
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  • Cusped elastic plates; Cusped elastic beams; Vibration; Degenerate elliptic equations; Weighted spaces; Hardy's inequality (en)
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  • TR - Turecká republika
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  • [1D795CC3A7EF]
http://linked.open...i/riv/nazevZdroje
  • Hacettepe Journal of Mathematics and Statistics
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  • Kufner, Alois
  • Jaiani, George V.
issn
  • 1303-5010
number of pages
http://localhost/t...ganizacniJednotka
  • 23520
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