ŠTUBŇA, Igor ;TRNÍK, Anton . Correction Coefficients for Calculating the Youngs Modulus from the Resonant Flexural Vibration. Strojniški vestnik - Journal of Mechanical Engineering, [S.l.], v. 52, n.5, p. 317-322, august 2017. ISSN 0039-2480. Available at: <https://www.sv-jme.eu/article/correction-coefficients-for-calculating-the-young%c2%92s-modulus-from-the-resonant-flexural-vibration/>. Date accessed: 23 nov. 2024. doi:http://dx.doi.org/.
Štubňa, I., & Trník, A. (2006). Correction Coefficients for Calculating the Youngs Modulus from the Resonant Flexural Vibration. Strojniški vestnik - Journal of Mechanical Engineering, 52(5), 317-322. doi:http://dx.doi.org/
@article{., author = {Igor Štubňa and Anton Trník}, title = {Correction Coefficients for Calculating the Youngs Modulus from the Resonant Flexural Vibration}, journal = {Strojniški vestnik - Journal of Mechanical Engineering}, volume = {52}, number = {5}, year = {2006}, keywords = {flexural vibrations; resonant frequencies; Youngs modulus; calculations; }, abstract = {A simple formula derived from the simplified differential equation of flexural vibration of a sample with a uniform cross-section does not give exact values for the Youngs modulus or the velocity of sound if the ratio of the length to the diameter (or the length to the thickness) of the sample is less than 20. The error can be eliminated by multiplying the measured resonant frequency or the calculated Youngs modulus by a correction coefficient. Some formulae for the correction coefficients as well as a new formula are presented and compared with the ASTM formulae.}, issn = {0039-2480}, pages = {317-322}, doi = {}, url = {https://www.sv-jme.eu/article/correction-coefficients-for-calculating-the-young%c2%92s-modulus-from-the-resonant-flexural-vibration/} }
Štubňa, I.,Trník, A. 2006 August 52. Correction Coefficients for Calculating the Youngs Modulus from the Resonant Flexural Vibration. Strojniški vestnik - Journal of Mechanical Engineering. [Online] 52:5
%A Štubňa, Igor %A Trník, Anton %D 2006 %T Correction Coefficients for Calculating the Youngs Modulus from the Resonant Flexural Vibration %B 2006 %9 flexural vibrations; resonant frequencies; Youngs modulus; calculations; %! Correction Coefficients for Calculating the Youngs Modulus from the Resonant Flexural Vibration %K flexural vibrations; resonant frequencies; Youngs modulus; calculations; %X A simple formula derived from the simplified differential equation of flexural vibration of a sample with a uniform cross-section does not give exact values for the Youngs modulus or the velocity of sound if the ratio of the length to the diameter (or the length to the thickness) of the sample is less than 20. The error can be eliminated by multiplying the measured resonant frequency or the calculated Youngs modulus by a correction coefficient. Some formulae for the correction coefficients as well as a new formula are presented and compared with the ASTM formulae. %U https://www.sv-jme.eu/article/correction-coefficients-for-calculating-the-young%c2%92s-modulus-from-the-resonant-flexural-vibration/ %0 Journal Article %R %& 317 %P 6 %J Strojniški vestnik - Journal of Mechanical Engineering %V 52 %N 5 %@ 0039-2480 %8 2017-08-18 %7 2017-08-18
Štubňa, Igor, & Anton Trník. "Correction Coefficients for Calculating the Youngs Modulus from the Resonant Flexural Vibration." Strojniški vestnik - Journal of Mechanical Engineering [Online], 52.5 (2006): 317-322. Web. 23 Nov. 2024
TY - JOUR AU - Štubňa, Igor AU - Trník, Anton PY - 2006 TI - Correction Coefficients for Calculating the Youngs Modulus from the Resonant Flexural Vibration JF - Strojniški vestnik - Journal of Mechanical Engineering DO - KW - flexural vibrations; resonant frequencies; Youngs modulus; calculations; N2 - A simple formula derived from the simplified differential equation of flexural vibration of a sample with a uniform cross-section does not give exact values for the Youngs modulus or the velocity of sound if the ratio of the length to the diameter (or the length to the thickness) of the sample is less than 20. The error can be eliminated by multiplying the measured resonant frequency or the calculated Youngs modulus by a correction coefficient. Some formulae for the correction coefficients as well as a new formula are presented and compared with the ASTM formulae. UR - https://www.sv-jme.eu/article/correction-coefficients-for-calculating-the-young%c2%92s-modulus-from-the-resonant-flexural-vibration/
@article{{}{.}, author = {Štubňa, I., Trník, A.}, title = {Correction Coefficients for Calculating the Youngs Modulus from the Resonant Flexural Vibration}, journal = {Strojniški vestnik - Journal of Mechanical Engineering}, volume = {52}, number = {5}, year = {2006}, doi = {}, url = {https://www.sv-jme.eu/article/correction-coefficients-for-calculating-the-young%c2%92s-modulus-from-the-resonant-flexural-vibration/} }
TY - JOUR AU - Štubňa, Igor AU - Trník, Anton PY - 2017/08/18 TI - Correction Coefficients for Calculating the Youngs Modulus from the Resonant Flexural Vibration JF - Strojniški vestnik - Journal of Mechanical Engineering; Vol 52, No 5 (2006): Strojniški vestnik - Journal of Mechanical Engineering DO - KW - flexural vibrations, resonant frequencies, Youngs modulus, calculations, N2 - A simple formula derived from the simplified differential equation of flexural vibration of a sample with a uniform cross-section does not give exact values for the Youngs modulus or the velocity of sound if the ratio of the length to the diameter (or the length to the thickness) of the sample is less than 20. The error can be eliminated by multiplying the measured resonant frequency or the calculated Youngs modulus by a correction coefficient. Some formulae for the correction coefficients as well as a new formula are presented and compared with the ASTM formulae. UR - https://www.sv-jme.eu/article/correction-coefficients-for-calculating-the-young%c2%92s-modulus-from-the-resonant-flexural-vibration/
Štubňa, Igor, AND Trník, Anton. "Correction Coefficients for Calculating the Youngs Modulus from the Resonant Flexural Vibration" Strojniški vestnik - Journal of Mechanical Engineering [Online], Volume 52 Number 5 (18 August 2017)
Strojniški vestnik - Journal of Mechanical Engineering 52(2006)5, 317-322
© The Authors, CC-BY 4.0 Int. Change in copyright policy from 2022, Jan 1st.
A simple formula derived from the simplified differential equation of flexural vibration of a sample with a uniform cross-section does not give exact values for the Youngs modulus or the velocity of sound if the ratio of the length to the diameter (or the length to the thickness) of the sample is less than 20. The error can be eliminated by multiplying the measured resonant frequency or the calculated Youngs modulus by a correction coefficient. Some formulae for the correction coefficients as well as a new formula are presented and compared with the ASTM formulae.