Search Results - "Fedele Dell'Oste, M."

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  1. 1

    Recovering added mass in nanoresonator sensors from finite axial eigenfrequency data by Dilena, M., Fedele Dell’Oste, M., Fernández-Sáez, J., Morassi, A., Zaera, R.

    Published in Mechanical systems and signal processing (01-09-2019)
    “…•We reconstruct a mass distribution in nanorods from finite axial eigenfre-quencies.•The modified strain gradient theory has been used to model the…”
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    Journal Article
  2. 2

    The role of boundary conditions in resonator-based mass identification in nanorods by Dilena, M., Fedele Dell'Oste, M., Morassi, A., Zaera, R.

    “…The identification of distributed mass added to a nanosensor requires the adoption of suitable inverse techniques that must be sufficiently precise to identify…”
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    Journal Article
  3. 3

    Hearing distributed mass in nanobeam resonators by Dilena, M., Fedele Dell’Oste, M., Fernández-Sáez, J., Morassi, A., Zaera, R.

    “…•We reconstruct the mass distribution in nanobeams from bending eigenfrequency data.•The modified strain gradient theory has been used to describe the…”
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    Journal Article
  4. 4

    Mass detection in nanobeams from bending resonant frequency shifts by Dilena, M., Fedele Dell’Oste, M., Fernández-Sáez, J., Morassi, A., Zaera, R.

    Published in Mechanical systems and signal processing (01-02-2019)
    “…•The transverse vibrations of nanobeam resonators with a single point mass have been addressed.•The modified strain gradient theory has been used to account…”
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    Journal Article
  5. 5

    Identification of general added mass distribution in nanorods from two-spectra finite data by Dilena, M., Dell’Oste, M. Fedele, Fernández-Sáez, J., Morassi, A., Zaera, R.

    Published in Mechanical systems and signal processing (01-12-2019)
    “…•We reconstruct a mass distribution in nanorods from finite axial eigenfrequencies.•The modified strain gradient theory has been used to model the nanorod.•The…”
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    Journal Article