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توهين صوتي (Arabic Wikipedia)

Analysis of information sources in references of the Wikipedia article "توهين صوتي" in Arabic language version.

refsWebsite
Global rank Arabic rank
28doi.org
2nd place
5th place
20harvard.edu
18th place
33rd place
12nih.gov
4th place
6th place
4arxiv.org
69th place
207th place
2web.archive.org
1st place
1st place
2worldcat.org
5th place
4th place
1zenodo.org
621st place
1,331st place
1sciencedirect.com
149th place
233rd place
1archive.org
6th place
3rd place

archive.org

arxiv.org

doi.org

  • Kirchhoff، G. (1868). "Ueber den Einfluss der Wärmeleitung in einem Gase auf die Schallbewegung". Annalen der Physik und Chemie. ج. 210 ع. 6: 177–193. Bibcode:1868AnP...210..177K. DOI:10.1002/andp.18682100602. مؤرشف من الأصل في 2021-01-30.
  • "Acoustic Attenuation - an overview". ScienceDirect Topics. 1 يناير 2016. DOI:10.1016/B978-0-444-53632-7.00217-3. مؤرشف من الأصل في 2021-11-23. اطلع عليه بتاريخ 2021-11-22.
  • Garrett، Steven L. (2020). "Attenuation of Sound". Understanding Acoustics. Cham: Springer International Publishing. ص. 673–698. DOI:10.1007/978-3-030-44787-8_14. ISSN:1868-4513.
  • Szabo، Thomas L. (1995). "Causal theories and data for acoustic attenuation obeying a frequency power law". The Journal of the Acoustical Society of America. Acoustical Society of America (ASA). ج. 97 ع. 1: 14–24. DOI:10.1121/1.412332. ISSN:0001-4966.
  • Chen، Yangkang؛ Ma، Jitao (مايو–يونيو 2014). "Random noise attenuation by f-x empirical-mode decomposition predictive filtering". Geophysics. ج. 79 ع. 3: V81–V91. Bibcode:2014Geop...79...81C. DOI:10.1190/GEO2013-0080.1.
  • Chen، Yangkang؛ Zhang، Guoyin؛ Gan، Shuwei؛ Zhang، Chenglin (2015). "Enhancing seismic reflections using empirical mode decomposition in the flattened domain". Journal of Applied Geophysics. ج. 119: 99–105. Bibcode:2015JAG...119...99C. DOI:10.1016/j.jappgeo.2015.05.012.
  • Chen، Yangkang (2016). "Dip-separated structural filtering using seislet transform and adaptive empirical mode decomposition based dip filter". Geophysical Journal International. ج. 206 ع. 1: 457–469. Bibcode:2016GeoJI.206..457C. DOI:10.1093/gji/ggw165.
  • Szabo، Thomas L.؛ Wu، Junru (2000). "A model for longitudinal and shear wave propagation in viscoelastic media". The Journal of the Acoustical Society of America. ج. 107 ع. 5: 2437–2446. Bibcode:2000ASAJ..107.2437S. DOI:10.1121/1.428630. PMID:10830366.
  • Szabo، Thomas L. (1994). "Time domain wave equations for lossy media obeying a frequency power law". The Journal of the Acoustical Society of America. ج. 96 ع. 1: 491–500. Bibcode:1994ASAJ...96..491S. DOI:10.1121/1.410434.
  • Chen، W.؛ Holm، S. (2003). "Modified Szabos wave equation models for lossy media obeying frequency power law". The Journal of the Acoustical Society of America. ج. 114 ع. 5: 2570–4. arXiv:math-ph/0212076. Bibcode:2003ASAJ..114.2570C. DOI:10.1121/1.1621392. PMID:14649993.
  • Szabo، Thomas L.؛ Wu، Junru (2000). "A model for longitudinal and shear wave propagation in viscoelastic media". The Journal of the Acoustical Society of America. ج. 107 ع. 5: 2437–2446. Bibcode:2000ASAJ..107.2437S. DOI:10.1121/1.428630. PMID:10830366.Szabo, Thomas L.; Wu, Junru (2000). "A model for longitudinal and shear wave propagation in viscoelastic media". The Journal of the Acoustical Society of America. 107 (5): 2437–2446. Bibcode:2000ASAJ..107.2437S. doi:10.1121/1.428630. PMID 10830366.
  • Szabo، Thomas L. (1994). "Time domain wave equations for lossy media obeying a frequency power law". The Journal of the Acoustical Society of America. ج. 96 ع. 1: 491–500. Bibcode:1994ASAJ...96..491S. DOI:10.1121/1.410434.Szabo, Thomas L. (1994). "Time domain wave equations for lossy media obeying a frequency power law". The Journal of the Acoustical Society of America. 96 (1): 491–500. Bibcode:1994ASAJ...96..491S. doi:10.1121/1.410434.
  • Chen، W.؛ Holm، S. (2004). "Fractional Laplacian time-space models for linear and nonlinear lossy media exhibiting arbitrary frequency power-law dependency". The Journal of the Acoustical Society of America. ج. 115 ع. 4: 1424–1430. Bibcode:2004ASAJ..115.1424C. DOI:10.1121/1.1646399. PMID:15101619.
  • Carcione، J. M.؛ Cavallini، F.؛ Mainardi، F.؛ Hanyga، A. (2002). "Time-domain Modeling of Constant- Q Seismic Waves Using Fractional Derivatives". Pure and Applied Geophysics. ج. 159 ع. 7–8: 1719–1736. Bibcode:2002PApGe.159.1719C. DOI:10.1007/s00024-002-8705-z.
  • dAstous، F.T.؛ Foster، F.S. (1986). "Frequency dependence of ultrasound attenuation and backscatter in breast tissue". Ultrasound in Medicine & Biology. ج. 12 ع. 10: 795–808. DOI:10.1016/0301-5629(86)90077-3. PMID:3541334.
  • Chen، W.؛ Holm، S. (2004). "Fractional Laplacian time-space models for linear and nonlinear lossy media exhibiting arbitrary frequency power-law dependency". The Journal of the Acoustical Society of America. ج. 115 ع. 4: 1424–1430. Bibcode:2004ASAJ..115.1424C. DOI:10.1121/1.1646399. PMID:15101619.Chen, W.; Holm, S. (2004). "Fractional Laplacian time-space models for linear and nonlinear lossy media exhibiting arbitrary frequency power-law dependency". The Journal of the Acoustical Society of America. 115 (4): 1424–1430. Bibcode:2004ASAJ..115.1424C. doi:10.1121/1.1646399. PMID 15101619.
  • Holm، Sverre؛ Näsholm، Sven Peter (2011). "A causal and fractional all-frequency wave equation for lossy media". The Journal of the Acoustical Society of America. ج. 130 ع. 4: 2195–2202. Bibcode:2011ASAJ..130.2195H. DOI:10.1121/1.3631626. PMID:21973374.
  • Pritz، T. (2004). "Frequency power law of material damping". Applied Acoustics. ج. 65 ع. 11: 1027–1036. DOI:10.1016/j.apacoust.2004.06.001.
  • Waters، K.R.؛ Mobley، J.؛ Miller، J.G. (2005). "Causality-imposed (Kramers-Kronig) relationships between attenuation and dispersion". IEEE Transactions on Ultrasonics, Ferroelectrics and Frequency Control. ج. 52 ع. 5: 822–823. DOI:10.1109/TUFFC.2005.1503968. PMID:16048183.
  • Nachman، Adrian I.؛ Smith، James F.؛ Waag، Robert C. (1990). "An equation for acoustic propagation in inhomogeneous media with relaxation losses". The Journal of the Acoustical Society of America. ج. 88 ع. 3: 1584–1595. Bibcode:1990ASAJ...88.1584N. DOI:10.1121/1.400317.
  • Caputo، M.؛ Mainardi، F. (1971). "A new dissipation model based on memory mechanism". Pure and Applied Geophysics Pageoph. ج. 91 ع. 1: 134–147. Bibcode:1971PApGe..91..134C. DOI:10.1007/BF00879562.
  • Holm، Sverre؛ Näsholm، Sven Peter (2014). "Comparison of Fractional Wave Equations for Power Law Attenuation in Ultrasound and Elastography". Ultrasound in Medicine & Biology. ج. 40 ع. 4: 695–703. arXiv:1306.6507. DOI:10.1016/j.ultrasmedbio.2013.09.033. PMID:24433745.
  • Holm، Sverre؛ Näsholm، Sven Peter (2011). "A causal and fractional all-frequency wave equation for lossy media". The Journal of the Acoustical Society of America. ج. 130 ع. 4: 2195–2202. Bibcode:2011ASAJ..130.2195H. DOI:10.1121/1.3631626. PMID:21973374.Holm, Sverre; Näsholm, Sven Peter (2011). "A causal and fractional all-frequency wave equation for lossy media". The Journal of the Acoustical Society of America. 130 (4): 2195–2202. Bibcode:2011ASAJ..130.2195H. doi:10.1121/1.3631626. PMID 21973374.
  • Nachman، Adrian I.؛ Smith، James F.؛ Waag، Robert C. (1990). "An equation for acoustic propagation in inhomogeneous media with relaxation losses". The Journal of the Acoustical Society of America. ج. 88 ع. 3: 1584–1595. Bibcode:1990ASAJ...88.1584N. DOI:10.1121/1.400317.Nachman, Adrian I.; Smith, James F.; Waag, Robert C. (1990). "An equation for acoustic propagation in inhomogeneous media with relaxation losses". The Journal of the Acoustical Society of America. 88 (3): 1584–1595. Bibcode:1990ASAJ...88.1584N. doi:10.1121/1.400317.
  • Näsholm، Sven Peter؛ Holm، Sverre (2011). "Linking multiple relaxation, power-law attenuation, and fractional wave equations". The Journal of the Acoustical Society of America. ج. 130 ع. 5: 3038–3045. Bibcode:2011ASAJ..130.3038N. DOI:10.1121/1.3641457. PMID:22087931.
  • Sven Peter Nasholm؛ Holm، Sverre (2012). "On a Fractional Zener Elastic Wave Equation". Fractional Calculus and Applied Analysis. ج. 16. arXiv:1212.4024. DOI:10.2478/s13540-013-0003-1.
  • Näsholm، Sven Peter (2013). "Model-based discrete relaxation process representation of band-limited power-law attenuation". The Journal of the Acoustical Society of America. ج. 133 ع. 3: 1742–1750. arXiv:1301.5256. Bibcode:2013ASAJ..133.1742N. DOI:10.1121/1.4789001. PMID:23464043.
  • Müller، Tobias M.؛ Gurevich، Boris؛ Lebedev، Maxim (سبتمبر 2010). "Seismic wave attenuation and dispersion resulting from wave-induced flow in porous rocks — A review". Geophysics. ج. 75 ع. 5: 75A147–75A164. Bibcode:2010Geop...75A.147M. DOI:10.1190/1.3463417.

harvard.edu

ui.adsabs.harvard.edu

  • Kirchhoff، G. (1868). "Ueber den Einfluss der Wärmeleitung in einem Gase auf die Schallbewegung". Annalen der Physik und Chemie. ج. 210 ع. 6: 177–193. Bibcode:1868AnP...210..177K. DOI:10.1002/andp.18682100602. مؤرشف من الأصل في 2021-01-30.
  • Chen، Yangkang؛ Ma، Jitao (مايو–يونيو 2014). "Random noise attenuation by f-x empirical-mode decomposition predictive filtering". Geophysics. ج. 79 ع. 3: V81–V91. Bibcode:2014Geop...79...81C. DOI:10.1190/GEO2013-0080.1.
  • Chen، Yangkang؛ Zhang، Guoyin؛ Gan، Shuwei؛ Zhang، Chenglin (2015). "Enhancing seismic reflections using empirical mode decomposition in the flattened domain". Journal of Applied Geophysics. ج. 119: 99–105. Bibcode:2015JAG...119...99C. DOI:10.1016/j.jappgeo.2015.05.012.
  • Chen، Yangkang (2016). "Dip-separated structural filtering using seislet transform and adaptive empirical mode decomposition based dip filter". Geophysical Journal International. ج. 206 ع. 1: 457–469. Bibcode:2016GeoJI.206..457C. DOI:10.1093/gji/ggw165.
  • Szabo، Thomas L.؛ Wu، Junru (2000). "A model for longitudinal and shear wave propagation in viscoelastic media". The Journal of the Acoustical Society of America. ج. 107 ع. 5: 2437–2446. Bibcode:2000ASAJ..107.2437S. DOI:10.1121/1.428630. PMID:10830366.
  • Szabo، Thomas L. (1994). "Time domain wave equations for lossy media obeying a frequency power law". The Journal of the Acoustical Society of America. ج. 96 ع. 1: 491–500. Bibcode:1994ASAJ...96..491S. DOI:10.1121/1.410434.
  • Chen، W.؛ Holm، S. (2003). "Modified Szabos wave equation models for lossy media obeying frequency power law". The Journal of the Acoustical Society of America. ج. 114 ع. 5: 2570–4. arXiv:math-ph/0212076. Bibcode:2003ASAJ..114.2570C. DOI:10.1121/1.1621392. PMID:14649993.
  • Szabo، Thomas L.؛ Wu، Junru (2000). "A model for longitudinal and shear wave propagation in viscoelastic media". The Journal of the Acoustical Society of America. ج. 107 ع. 5: 2437–2446. Bibcode:2000ASAJ..107.2437S. DOI:10.1121/1.428630. PMID:10830366.Szabo, Thomas L.; Wu, Junru (2000). "A model for longitudinal and shear wave propagation in viscoelastic media". The Journal of the Acoustical Society of America. 107 (5): 2437–2446. Bibcode:2000ASAJ..107.2437S. doi:10.1121/1.428630. PMID 10830366.
  • Szabo، Thomas L. (1994). "Time domain wave equations for lossy media obeying a frequency power law". The Journal of the Acoustical Society of America. ج. 96 ع. 1: 491–500. Bibcode:1994ASAJ...96..491S. DOI:10.1121/1.410434.Szabo, Thomas L. (1994). "Time domain wave equations for lossy media obeying a frequency power law". The Journal of the Acoustical Society of America. 96 (1): 491–500. Bibcode:1994ASAJ...96..491S. doi:10.1121/1.410434.
  • Chen، W.؛ Holm، S. (2004). "Fractional Laplacian time-space models for linear and nonlinear lossy media exhibiting arbitrary frequency power-law dependency". The Journal of the Acoustical Society of America. ج. 115 ع. 4: 1424–1430. Bibcode:2004ASAJ..115.1424C. DOI:10.1121/1.1646399. PMID:15101619.
  • Carcione، J. M.؛ Cavallini، F.؛ Mainardi، F.؛ Hanyga، A. (2002). "Time-domain Modeling of Constant- Q Seismic Waves Using Fractional Derivatives". Pure and Applied Geophysics. ج. 159 ع. 7–8: 1719–1736. Bibcode:2002PApGe.159.1719C. DOI:10.1007/s00024-002-8705-z.
  • Chen، W.؛ Holm، S. (2004). "Fractional Laplacian time-space models for linear and nonlinear lossy media exhibiting arbitrary frequency power-law dependency". The Journal of the Acoustical Society of America. ج. 115 ع. 4: 1424–1430. Bibcode:2004ASAJ..115.1424C. DOI:10.1121/1.1646399. PMID:15101619.Chen, W.; Holm, S. (2004). "Fractional Laplacian time-space models for linear and nonlinear lossy media exhibiting arbitrary frequency power-law dependency". The Journal of the Acoustical Society of America. 115 (4): 1424–1430. Bibcode:2004ASAJ..115.1424C. doi:10.1121/1.1646399. PMID 15101619.
  • Holm، Sverre؛ Näsholm، Sven Peter (2011). "A causal and fractional all-frequency wave equation for lossy media". The Journal of the Acoustical Society of America. ج. 130 ع. 4: 2195–2202. Bibcode:2011ASAJ..130.2195H. DOI:10.1121/1.3631626. PMID:21973374.
  • Nachman، Adrian I.؛ Smith، James F.؛ Waag، Robert C. (1990). "An equation for acoustic propagation in inhomogeneous media with relaxation losses". The Journal of the Acoustical Society of America. ج. 88 ع. 3: 1584–1595. Bibcode:1990ASAJ...88.1584N. DOI:10.1121/1.400317.
  • Caputo، M.؛ Mainardi، F. (1971). "A new dissipation model based on memory mechanism". Pure and Applied Geophysics Pageoph. ج. 91 ع. 1: 134–147. Bibcode:1971PApGe..91..134C. DOI:10.1007/BF00879562.
  • Holm، Sverre؛ Näsholm، Sven Peter (2011). "A causal and fractional all-frequency wave equation for lossy media". The Journal of the Acoustical Society of America. ج. 130 ع. 4: 2195–2202. Bibcode:2011ASAJ..130.2195H. DOI:10.1121/1.3631626. PMID:21973374.Holm, Sverre; Näsholm, Sven Peter (2011). "A causal and fractional all-frequency wave equation for lossy media". The Journal of the Acoustical Society of America. 130 (4): 2195–2202. Bibcode:2011ASAJ..130.2195H. doi:10.1121/1.3631626. PMID 21973374.
  • Nachman، Adrian I.؛ Smith، James F.؛ Waag، Robert C. (1990). "An equation for acoustic propagation in inhomogeneous media with relaxation losses". The Journal of the Acoustical Society of America. ج. 88 ع. 3: 1584–1595. Bibcode:1990ASAJ...88.1584N. DOI:10.1121/1.400317.Nachman, Adrian I.; Smith, James F.; Waag, Robert C. (1990). "An equation for acoustic propagation in inhomogeneous media with relaxation losses". The Journal of the Acoustical Society of America. 88 (3): 1584–1595. Bibcode:1990ASAJ...88.1584N. doi:10.1121/1.400317.
  • Näsholm، Sven Peter؛ Holm، Sverre (2011). "Linking multiple relaxation, power-law attenuation, and fractional wave equations". The Journal of the Acoustical Society of America. ج. 130 ع. 5: 3038–3045. Bibcode:2011ASAJ..130.3038N. DOI:10.1121/1.3641457. PMID:22087931.
  • Näsholm، Sven Peter (2013). "Model-based discrete relaxation process representation of band-limited power-law attenuation". The Journal of the Acoustical Society of America. ج. 133 ع. 3: 1742–1750. arXiv:1301.5256. Bibcode:2013ASAJ..133.1742N. DOI:10.1121/1.4789001. PMID:23464043.
  • Müller، Tobias M.؛ Gurevich، Boris؛ Lebedev، Maxim (سبتمبر 2010). "Seismic wave attenuation and dispersion resulting from wave-induced flow in porous rocks — A review". Geophysics. ج. 75 ع. 5: 75A147–75A164. Bibcode:2010Geop...75A.147M. DOI:10.1190/1.3463417.

nih.gov

pubmed.ncbi.nlm.nih.gov

sciencedirect.com

web.archive.org

  • Kirchhoff، G. (1868). "Ueber den Einfluss der Wärmeleitung in einem Gase auf die Schallbewegung". Annalen der Physik und Chemie. ج. 210 ع. 6: 177–193. Bibcode:1868AnP...210..177K. DOI:10.1002/andp.18682100602. مؤرشف من الأصل في 2021-01-30.
  • "Acoustic Attenuation - an overview". ScienceDirect Topics. 1 يناير 2016. DOI:10.1016/B978-0-444-53632-7.00217-3. مؤرشف من الأصل في 2021-11-23. اطلع عليه بتاريخ 2021-11-22.

worldcat.org

  • Garrett، Steven L. (2020). "Attenuation of Sound". Understanding Acoustics. Cham: Springer International Publishing. ص. 673–698. DOI:10.1007/978-3-030-44787-8_14. ISSN:1868-4513.
  • Szabo، Thomas L. (1995). "Causal theories and data for acoustic attenuation obeying a frequency power law". The Journal of the Acoustical Society of America. Acoustical Society of America (ASA). ج. 97 ع. 1: 14–24. DOI:10.1121/1.412332. ISSN:0001-4966.

zenodo.org

  • Kirchhoff، G. (1868). "Ueber den Einfluss der Wärmeleitung in einem Gase auf die Schallbewegung". Annalen der Physik und Chemie. ج. 210 ع. 6: 177–193. Bibcode:1868AnP...210..177K. DOI:10.1002/andp.18682100602. مؤرشف من الأصل في 2021-01-30.