1. Editor of Proceedings

1.

H. R. S. Sastry, D. D. Ebenezer, and T. V. S. Sundaram (Editors) Proc. International Conference on Sonar - Sensors & Systems (ICONS-2002), Dec. 11-13, 2002, Kochi, India,  (Academic Press, New Delhi).

2. Publications in Refereed International Journals

22.

D. D. Ebenezer, K. Nirnimesh, Rahul Barman, Rajnish Kumar, and Shashi Bhushan Singh, "Analysis of solid elastic cylinders with internal losses using complete sets of functions," J. Sound and Vibration Vol. 310 pp 197-216 (2008).

21.

D. D. Ebenezer, D. Thomas, and M. S. Sivakumar, "Non-uniform heat generation in rods with hysteretic damping," J. Sound and Vibration Vol. 302 No 4-5 pp 892 - 902 (2007).
 

20.

D. D. Ebenezer, K. Ravichandran, R. Ramesh, and Chandramouli Padmanaban, "Forced responses of solid axially polarized piezoelectric ceramic finite cylinders with internal losses," J. Acoustical Society of America, Vol. 117 No. 7 pp 3645-3656 (2005).
 

19.

D. D. Ebenezer, K. Ravichandran and Chandramouli Padmanaban, "Forced vibrations of solid elastic cylinders," J. Sound and Vibration 282 pp. 991-1007 (2005).
 

18.

R. Ramesh and D. D. Ebenezer, "Analysis of axially polarized piezoelectric ceramic rings," Ferroelectrics Vol. 323 pp 17 - 23 (2005).
 

17.

D. D. Ebenezer, "Determination of complex coefficients of radially polarized piezoelectric ceramic cylindrical shells using thin shell theory," IEEE Trans. on Ultrasonics Ferroelectrics Frequency Control Vol. 51 No. 10 pp 1209-1215 (2004).
 

16.

D. D. Ebenezer and R. Ramesh, Analysis of axially polarized piezoceramic cylinders with arbitrary boundary conditions on the flat surfaces, J. Acoustical Society of America, Vol. 113 No. 4 pp 1900-1908 (2003).
 

15.

D. D. Ebenezer and Pushpa Abraham, “Analysis of axially polarized piezoelectric ceramic cylindrical shells of finite length with internal losses,” J. Acoustical Society of America, Vol. 112 No. 5 pp 1953-1960 (2002).
 

14.

D. D. Ebenezer and Laly Joseph, “Frequency-dependent open-circuit acoustic sensitivity of fluid-filled, coated, radially polarized piezoelectric ceramic cylindrical shells of arbitrary thickness and infinite length,” IEEE Trans. on Ultrasonics Ferroelectrics Frequency Control Vol. 48 No. 4 pp 914-921 (2001).
 

13.

D. D. Ebenezer and Pushpa Abraham, Piezoelectric thin shell theoretical model and eigenfunction analysis of radially polarized ceramic cylinders, J. Acoustical Society of America Vol. 105 No. 1 pp 154-163 (1999).
 

12.

D. D. Ebenezer and A. J. Sujatha, New methods to characterize radially polarized piezoelectric ceramic cylindrical shells of finite length, J. Acoustical Society of America Vol. 102 No. 3 pp 1540-1548 (1997).
 

11.

D. D. Ebenezer and Pushpa Abraham, Eigenfunction analysis of radially polarized piezoelectric cylindrical shells of finite length, J. Acoustical Society of America Vol. 102 No. 3 pp 1549-1558 (1997).
 

10.

D. D. Ebenezer, Three-port parameters and equivalent circuit of radially polarized piezoelectric ceramic cylinders of finite length, J. Acoustical Society of America Vol. 99 No. 5 pp 2908-2912 (1996).
 

9.

D. D. Ebenezer and Pushpa Abraham, Effect of multi-layer baffles and domes on hydrophone response, J. Acoustical Society of America Vol. 99 No. 4 pp 1883-1893 (1996).
 

8.

P. R. Stepanishen and D. D. Ebenezer, A joint wavenumber - time domain technique to determine the transient acoustic radiation loading on planar vibrators, J. Sound and Vibration Vol. 157 No. 3 pp 451-465 (1992).

7.

P. R. Stepanishen and D. D. Ebenezer, An in-vacuo modal expansion method to determine the transient response of fluid-loaded planar vibrators, J. Sound and Vibration Vol. 153 No. 3 pp 453-472 (1992).

6.

D. D. Ebenezer and P. R. Stepanishen, Wave-vector-time domain and Kirchhoff integral equation methods to determine the transient acoustic radiation loading on circular cylinders, J. Acoustical Society of America Vol. 89 No. 6 pp 2532-2544 (1991).

5.

P. R. Stepanishen and D. D. Ebenezer, An eigenvector method to determine the transient response of cylindrical shells in a fluid with uniform axial flow, J. Acoustical Society of America Vol. 89 No. 2 pp 565-573 (1991).

4.

D. D. Ebenezer and P. R. Stepanishen, “A wave-vector-time-domain technique to determine the transient acoustic radiation loading on cylindrical vibrators in an inviscid fluid with axial flow,” J. Acoustical Society of America Vol. 89 No. 1 pp 39-51 (1991).

3.

P. R. Stepanishen and D. D. Ebenezer, Transient vibratory response of fluid-loaded shells with axisymmetric excitations, J. Acoustical Society of America Vol. 82 No. 5 pp 1811-1817 (1987).

2.

D. D. Ebenezer and P. R. Stepanishen, “Transient response of fluid-loaded elastic plates via an impulse response method,” J. Acoustical Society of America Vol. 82 No. 2 pp 659-666 (1987).

1.

D. D. Ebenezer and P. R. Stepanishen, An impulse response method to evaluate time-dependent acoustic radiation loading on elastic vibrators, J. Acoustical Society of America Vol. 81 No. 4 pp 854-860 (1987).

3. Publications in Refereed National Journals  

4.

D. D. Ebenezer, "Characterisation of piezoelectric ceramics," Def. Science Journal, 2007.

3.

D. D. Ebenezer and R. Ramesh, Exact analytical model of axially polarized piezoceramic cylinders with certain uniform boundary conditions,  Current Science Vol. 85 No.8 pp 1173-1179 (2003). Featured in "In This Issue" pp 1112.

2.

D. D. Ebenezer and Pushpa Abraham, Closed-form analysis of thin radially polarized piezoelectric ceramic cylindrical shells with loss, Current Science Vol. 83 No.8 pp 981-988 (2002).

1.

H. R. S. Sastry and D. D. Ebenezer, A peep into underwater acoustic transducer analysis, IETE Tech. Rev. Vol. 9 No. 2 pp151-157 (1992).

4. Publications in International Conference Proceedings

8.

R. Ramesh and D. D. Ebenezer, "Analysis of axially polarized piezoceramic rings," Fourth Asian Meeting on Ferroelectrics  12 - 15  December, Bangalore, India (2003), p 38.

7.

D. D. Ebenezer and M. R. S. C. Bose, Wideband tonpilz transducers, Proc. of Intl. Conf. Sonar – Sensors and Systems (Kochi, India, 2002).

6.

D. D. Ebenezer and A. Sujatha, Errors in the characterization of piezoelectric ceramics, Proc. of ISSS-SPIE Intl. Conf. on Smart Materials, Structures and Systems (Bangalore, India, 2002).

5.

D. D. Ebenezer and Murali M. Kunchi, Finite element analysis of the frequency-dependent acoustic sensitivity of radially polarized piezoelectric cylindrical shells, Proc. of Intl. Conf. and Exhibit. on Ultrasonics pp 132-135 (New Delhi, India, 1999).

4.

R. Ramesh and D. D. Ebenezer, Concentric tube model of 1-3 piezoceramic/polymer composite transducers, Proc. of Intl. Conf. and Exhibit. on Ultrason. pp 140-143 (New Delhi, India, 1999).

3.

D.D. Ebenezer, “Effect of cylindrical baffles on directivity pattern and bandwidth of underwater communication transducer arrays,” Undersea Defence Technology, Pacific '98 pp 174-178 (Sydney, Australia, 1998).

2.

D. D. Ebenezer and Ralph Sebastian, “A new approach to active sound absorption for tube reciprocity calibration of transducers,” Proc. SPIE, Vol. 3321, pp 624-634 (Bangalore, 1996).

1.

D. D. Ebenezer, “Acceleration sensitivity of radially polarized piezoceramic cylinders,” 3^rd Intl. Congress on Air-and Structure-Borne Sound and Vibration Vol. 2, pp 883-890 (Montreal, Canada, 1994).

5. Publications in National Conference Proceedings & Unrefereed Journals  

6.

D. D. Ebenezer, "Characterisation of piezoelectric ceramics," Proc. Natl. Symp. Advances Electroceramics pp 372-379 (Pune, 2006).

5.

M. R. S. C. Bose and D. D. Ebenezer, “Pre-stress in Class IV flextensional sonar transducers,” Proc. Natl. Symp. Ocean Electronics pp 22-29 (Kochi, 2001).

4.

M. R. S.C. Bose and D.D. Ebenezer, “Design curves for sonar Class IV piezoceramic flextensional transducers,” J. Acoustical Society of India Vol. 29 No. 1pp  (2001).

3.

D. D. Ebenezer, R. M. R. Vishnubhatla and S. Vasudevan, “On the stress limited power handling capacity of piezoceramic Tonpilz transducers,” J. Acoustical Society of India, Vol. 24, pp II-3.1-II-3.7 (Hyderabad, 1996).

2.

D. D. Ebenezer, “A comparative study of analytical models of tonpilz projectors,” J. Acoustical Society of India Vol. 23, No. 2 pp 13-18 (1995).

1.

D. D. Ebenezer and Nirmala Ravi, “An equivalent circuit approach to determine the in-situ radiation impedance of underwater electroacoustic projectors,” J. Acoustical Society of India Vol. 21, No. 2, pp 110-115 (1993).

6. Presentations at International and National Meetings  

4.

D. D. Ebenezer, “Model of fluid-loaded Tonpilz projectors with internal losses,” Meeting of the Madras-India Regional Chapter of Acoustical Society of America (Madras, 1996).

3.

D. D. Ebenezer and P. R. Stepanishen, “Vibratory response of heavily fluid-loaded plates to convecting pressure excitations via impulse response methods,” J. Acoustical Society of America Suppl. 1, Vol. 85, (1989).

2.

P. R. Stepanishen and D. D. Ebenezer, “Impulse responses and radiation loading of cylindrical vibrators using wavevector-time domain methods,” J. Acoustical Society of America Suppl. 1, Vol. 82 (1987).

1.

D. D. Ebenezer and P. R. Stepanishen, “Transient acoustic radiation and scattering from one-dimensional fluid-loaded vibrators via impulse response methods,” J. Acoustical Society of America Suppl. 1, Vol. 78 (1985).

7. Some Publications that Refer to My Publications

J. F. Scott, et al “Recent material characterizations of 2D and 3D thin film ferroelectric structures,” J. American Ceramic Soc. (2005).

16.

J. L. Butler, A. L. Butler, and J. A. Rice, "A tri-modal directional transducer," J. Acoustical Soc. America Vol. 115 pp 658 (2004).

V. E. Glazanov and A. V. Mikhailov, "Sound radiation from a cylindrical transducer filled with a fluid medium," Acoustical Physics Vol. 50 No. 4 pp 381 - 87 (2004).

14.

J. O. Kim et al, "Radial vibration characteristics of piezoelectric cylindrical transducers," J. Sound and Vibration Vol. 276 pp 1135 - 1144 (2004).

13.

E. K. Weitzel, R. Tasker, and W. E. Brownell, “Outer hair cell piezoelectricity: frequency response enhancement and resonance behavior,” J. Acoustical Soc. America Vol. 144 No. 3 pp 1462-1466 (2003).

12.

Y. H. Kim and S. K. Ha, "Analysis of a disk-type stator for the piezoelectric ultrasonic motor using impedance matrix," J. Sound and Vibration Vol. 263, pp. 643-663 (2003).

11.

S. K. Ha and Y. H. Kim, "Analysis of piezoelectric multimorph in extensional and flexural motions," J. Sound and Vibration Vol. 253(5) pp. 1001-1014 (2002).

10.

H. J. Ding, R. Q. Xu, and W. Q. Chen, "Free vibration of transversely isotropic piezoelectric circular cylindrical panels," Intl. J. Mechanical Sciences Vol. 44, pp. 191-206 (2002).

9.

R. V. N. Melnik, "Computational analysis of coupled physical fields in piezothermoelastic media," Computer Physics Communications Vol. 142, pp. 231-237 (2001). 

8.

S. K. Ha, "Analysis of the asymmetric triple-layered piezoelectric bimorph using equivalent circuit models," J. Acoustical Soc. America Vol.110 No. 2 pp 856 (2001).

7.

S. K. Ha, "Admittance matrix of asymmetric piezoelectric bimorph with two separate electrical ports under general distributed loads," IEEE Ultrasonics, Ferroelectrics, and Frequency Control Vol. 48, No. 2, pp. 976-984 (2001).

6.

K. G. Manoj and S. K. Bhattacharyya, "Transient acoustic radiation from impulsively accelerated bodies by the finite element method," J. Acoustical Society of America Vol. 107, No. 3, pp. 1179 - 1188 (2000). 

5.

4.

Q. Hu and S. F. Wu, "An explicit integral formulation for transient acoustic radiation," J. Acoustical Soc. America 104 pp 3251 (1998).

3.

E. L. Shenderov, "Comments on "Effect of multilayer baffles and domes on hydrophone response," J. Acoustical Society of America Vol. 102 No. 3 pp 1898 - 1899 (1997).

2.

P. R. Stepanishen, "Transient vibratory response of fluid-loaded shells using convolution integral equations," J. Acoustical Soc. America 102 pp 110 (1997).

1.