Resonances of Elastic Spheroidal Bodies

Resonances of Elastic Spheroidal Bodies

α

Kleshchev Alexander

Contact

α State Marine Technical University of St. Petersburg

Article Fingerprint

ReserarchID

ZS7CM

Resonances of Elastic Spheroidal Bodies Banner

AI TAKEAWAY

Connecting with the Eternal Ground

Abstract

At the basis of the dynamic elasticity theory with the use of Debye’s potentials are found resonances of elastic spheroidal bodies (prolate and oblate) as entire so and in form of shells. In addition to analytic solutions, computer calculations are performed of moduluses of the angular characteristics of the scattering and sections of the scattering of spheroidal bodies.

References

16 Cites in Article

Reference Format

A Kleshchev (1978). Characteristics of sound scattering by elastic bodies of spheroidal form.
A Kleshchev (1975). Diffraction of pulse sound signals on elastic spheroidal shell, put in plane waveguide.
G Gaunaurd,M Werby (1985). Resonance response of submerged, acoustically excited thick and thin shells.
M Werby,G Tango (1986). Numerical study of material propertics of submerged objects using resonance response.
M Werby,L Green (1987). Correspondence between acoustical scattering from spherical andon incident spheroidal shells.
M Werby,G Gaunaurd (1987). Classification of resonances in the scattering from submerged spheroidal shells insonified at arbitrary angles of incidence.
Dmitry Sadovnikov,Marat Mavliudov (1992). Ventilated Waterjets: Design and Model Tests.
A Kleshchev,E Kuznetsova (2013). About Low Frequency Resonances of Elastic Spheroidal Shells, Irradiating and Establishing by Harmonic and Pulse Signals.
P Debye (1909). Das Verhalten von Lichtwellen in der Nähe eines Brennpunktes oder einer Brennlinie.
P Frank,R Mises (1961). Differencial and Integral Equations of Mechanics and Phisics.
W Franc (1957). Theorie der Beugung elektromagnetischer Wellen.
J Meixner (1948). Strenge Theorie der Beugung elektromagnetischer Wellen an der vollkommen leitenden Krescheibe.
V Fock (1957). Theory of Diffraction by a Paraboloid of Revolution.
V Fock (1965). Electromagnetic Diffraction and Propagation Problems.
A Hoenl,K Maue,Westpfahl (1961). Theorie der Beugung.
T Gutman,A Kleshchev (1974). Linear elastic waves.

Download References

Funding

No external funding was declared for this work.

Conflict of Interest

The authors declare no conflict of interest.

Ethical Approval

No ethics committee approval was required for this article type.

Data Availability

Not applicable for this article.

How to Cite This Article

Kleshchev Alexander. 2013. \u201cResonances of Elastic Spheroidal Bodies\u201d. Global Journal of Research in Engineering - J: General Engineering GJRE-J Volume 13 (GJRE Volume 13 Issue J3): .

More Citation Formats

Select Citation Style:

Download Citation

Download Article

GJRE Volume 13 Issue J3
Pg. 11- 19

Explore Journals Explore Volume Read This Issue

Journal Specifications

Crossref Journal DOI 10.17406/gjre

Print ISSN 0975-5861

e-ISSN 2249-4596

Keywords

boundary conditions debye’s potential diffraction elastic shell

Submission ReceivedDecember 9, 2012
Peer Review Double Blind
Handling Editor
Accepted January 2, 2013
Published January 15, 2013

Version of record

v1.2

Issue date

November 30, 2013

Language

en

Experiance in AR

Explore published articles in an immersive Augmented Reality environment. Our platform converts research papers into interactive 3D books, allowing readers to view and interact with content using AR and VR compatible devices.

View in VR

Read in 3D

Your published article is automatically converted into a realistic 3D book. Flip through pages and read research papers in a more engaging and interactive format.

View in 3D

Article Matrices

Total Score: 101

Country: Unknown

Subject: Global Journal of Research in Engineering - J: General Engineering

Authors: Kleshchev Alexander (PhD/Dr. count: 0)

View Count (all-time): 205

Total Views (Real + Logic): 4884

Total Downloads (simulated): 2443

Publish Date: 2013 11, Sat

Monthly Totals (Real + Logic):

Month 1: 38 views
Month 2: 67 views
Month 3: 45 views
Month 4: 56 views
Month 5: 33 views
Month 6: 32 views
Month 7: 35 views
Month 8: 46 views
Month 9: 55 views
Month 10: 35 views
Month 11: 38 views
Month 12: 35 views
Month 13: 37 views
Month 14: 36 views
Month 15: 34 views
Month 16: 25 views
Month 17: 23 views
Month 18: 37 views
Month 19: 40 views
Month 20: 17 views
Month 21: 46 views
Month 22: 31 views
Month 23: 16 views
Month 24: 25 views
Month 25: 23 views
Month 26: 43 views
Month 27: 47 views
Month 28: 36 views
Month 29: 19 views
Month 30: 16 views
Month 31: 23 views
Month 32: 28 views
Month 33: 16 views
Month 34: 24 views
Month 35: 32 views
Month 36: 18 views
Month 37: 34 views
Month 38: 26 views
Month 39: 25 views
Month 40: 29 views
Month 41: 21 views
Month 42: 19 views
Month 43: 16 views
Month 44: 30 views
Month 45: 29 views
Month 46: 36 views
Month 47: 24 views
Month 48: 35 views
Month 49: 42 views
Month 50: 41 views
Month 51: 43 views
Month 52: 25 views
Month 53: 23 views
Month 54: 15 views
Month 55: 38 views
Month 56: 21 views
Month 57: 19 views
Month 58: 19 views
Month 59: 27 views
Month 60: 35 views
Month 61: 26 views
Month 62: 35 views
Month 63: 35 views
Month 64: 42 views
Month 65: 50 views
Month 66: 19 views
Month 67: 24 views
Month 68: 23 views
Month 69: 33 views
Month 70: 24 views
Month 71: 30 views
Month 72: 25 views
Month 73: 38 views
Month 74: 43 views
Month 75: 49 views
Month 76: 31 views
Month 77: 31 views
Month 78: 41 views
Month 79: 21 views
Month 80: 27 views
Month 81: 20 views
Month 82: 28 views
Month 83: 18 views
Month 84: 36 views
Month 85: 35 views
Month 86: 32 views
Month 87: 26 views
Month 88: 43 views
Month 89: 42 views
Month 90: 34 views
Month 91: 35 views
Month 92: 16 views
Month 93: 20 views
Month 94: 40 views
Month 95: 33 views
Month 96: 23 views
Month 97: 35 views
Month 98: 25 views
Month 99: 37 views
Month 100: 32 views
Month 101: 32 views
Month 102: 35 views
Month 103: 30 views
Month 104: 16 views
Month 105: 39 views
Month 106: 45 views
Month 107: 24 views
Month 108: 29 views
Month 109: 25 views
Month 110: 30 views
Month 111: 35 views
Month 112: 18 views
Month 113: 21 views
Month 114: 27 views
Month 115: 35 views
Month 116: 43 views
Month 117: 28 views
Month 118: 41 views
Month 119: 19 views
Month 120: 42 views
Month 121: 37 views
Month 122: 33 views
Month 123: 36 views
Month 124: 27 views
Month 125: 32 views
Month 126: 37 views
Month 127: 41 views
Month 128: 16 views
Month 129: 26 views
Month 130: 36 views
Month 131: 36 views
Month 132: 39 views
Month 133: 30 views
Month 134: 50 views
Month 135: 30 views
Month 136: 18 views
Month 137: 30 views
Month 138: 23 views
Month 139: 39 views
Month 140: 47 views
Month 141: 11 views
Month 142: 20 views
Month 143: 34 views
Month 144: 40 views
Month 145: 39 views
Month 146: 32 views
Month 147: 39 views
Month 148: 41 views
Month 149: 44 views
Month 150: 16 views

Total Views: 4884

Total Downloads: 2443

2026 Trends

Published Article

At the basis of the dynamic elasticity theory with the use of Debye’s potentials are found resonances of elastic spheroidal bodies (prolate and oblate) as entire so and in form of shells. In addition to analytic solutions, computer calculations are performed of moduluses of the angular characteristics of the scattering and sections of the scattering of spheroidal bodies.

Our website is actively being updated, and changes may occur frequently. Please clear your browser cache if needed. For feedback or error reporting, please email [email protected]