RUSSIAN JOURNAL OF EARTH SCIENCES, VOL. 19, ES5003, doi:10.2205/2019ES000667, 2019

Article Map

• Abstract
• 1. Introduction
• 2. The Problem Formulation and Analytic Representations of the Solutions
• 3. Numerical Results and Discussions
• 4. Conclusion
• Acknowledgments
• References

• Figure 1. Brunt-Vaisala frequency distribution.
• Figure 2. Function $\mu' (\nu)$ at different values $M$: (a) – $M...
• Figure 3. Dependences $q_i (M)$ and its approximation: line 1 –...
• Figure 4. Dependences $\varphi_i (M)$: line 1 – $\varphi_1 (M)$,...
• Figure 5. Elevation $\eta$ at $y=0.25$ km, $M=0.4 < M_0$.
• Figure 6. Elevation $\eta$ at $y = 3$ km, $M=0.4 < M_0$.
• Figure 7. Elevation $\eta$ at $y = 3$ km, $M = M_0$.
• Figure 8. Elevation $\eta$ at $y = 3$ km, $M=0.7 > M_0$.
• Figure 9. Elevation $\eta$ at $y = 3$ km, $M=1.7 > M_0$.
• Figure 10. Elevation $\eta$ at $\xi = 1$ km, $M=0.4 < M_0$.
• Figure 11. Elevation $\eta$ at $\xi = 20$ km, $M=1.7 > M_0$.

• Table 1. Wave Fronts Positions Along $x$-axis for the Different Values...
• Table 2. Wave Fronts Positions Along $y$-axis for the Different Values...

 
Citation: Bulatov V. V., Yu. V. Vladimirov, I. Yu. Vladimirov (2019), Far fields of internal gravity waves from a source moving in the ocean with an arbitrary buoyancy frequency distribution, Russ. J. Earth Sci., 19, ES5003, doi:10.2205/2019ES000667.
 

Copyright 2019 by the Geophysical Center RAS.