Periodic crack-model of comb transducers: efficiency and optimization

• Autorzy: Danicki E.
• Języki publikacji: EN

Abstrakty

EN

A model for a comb transducer is investigated in which the comb-sample interface is modeled by a periodic system of cracks. Leaky interface crack waves are generated by a normal incident shear bulk wave beam or by an equivalent excitation of the comb teeth at the interface. The generation efficiency is analyzed in systems where both the comb and the sample halfspaces are from the same material, steel or aluminium, for different teeth width and period, and for the case of solid contact between the two halfspaces between cracks; the other case of sliding contact is discussed briefly. Numerical results show that up to 25% of the incident power can be transformed into interface crack waves by a comb tooth. Optimal number of comb teeth is estimated, and the transducer frequency response is discussed. Approximated relationships are presented that may help designing a comb.

• Wydawca: Instytut Podstawowych Problemów Techniki PAN ; Komitet Akustyki PAN ; Polskie Towarzystwo Akustyczne
• Czasopismo: Archives of Acoustics
• Rocznik: 2000
• Tom: Vol. 25, no. 4
• Strony: 487--507
• Opis fizyczny: Bibliogr. 9 poz., wykr.

Twórcy

autor

Danicki E.

• Polish Academy of Sciences Institute of Fundamental Technological Research

Bibliografia

• [1] E.J. Danicki, Resonant phenomena in bulk wave scattering by in-plane periodic cracks, J. Acoust. Soc. Am., 105, 84-92 (1999).
• [2] E.J. Danicki, Periodic crack model of comb transducers: excitation of interface waves, Arch. Acoust., 25, 213-227 (2000).
• [3] S. Hirose and J.D. Achenbach, Higher harmonics in the far field due to dynamics crack-face contacting, J. Acoust. Soc. Am., 93, 142-147 (1993).
• [4] D.C. Hurley, Measurements of surface-wave harmonic generation in nonpiezoelectric materials, J. Acoust. Soc. Am., 103, 2923(A) (1998).
• [5] E.J. Danicki, Generation and Bragg reflection of surface acoustic waves in nearly periodic system of elastic metal strips on piezoelectric half-space, J. Acoust. Soc. Am., 93, 116-131 (1993); and further relations in: Spectral theory for IDTs, 1994 IEEE Ultras. Symp. Proc., 213-222 (1994).
• [6] R. Mittra and S.W. Lee, Analytical techniques in the theory of guided waves, Ch. 3, Macmillan, New York 1971.
• [7] R.E. Collin, Field theory of guided waves, Ch. 9, McGraw-Hill, New York 1960.
• [8] R.F. Humphryes and E.A. Ash, Acoustic bulk-surface wave transducer, Electr. Lett., 5, 175-176 (1969).
• [9] E.J. Danicki, An approximation to the planar harmonic Green’s function at branch points in wave-number domain, J. Acoust. Soc. Am., 104, 651-663 (1998).