Welcome, visitor! [ Login

 

V. I. Al’shits and A. N. Darinskii and J. Lothe, “On the Existence of Surface Waves in Half-Infinite Anisotropic Elastic Media with Piezoelectric and Piezomagnetic Properties,” Wave Motion, Vol. 16, No. 3, 1992, pp. 265-283.

  • Listed: 30 May 2026 2 h 07 min

Description

V. I. Al’shits and A. N. Darinskii and J. Lothe, “On the Existence of Surface Waves in Half-Infinite Anisotropic Elastic Media with Piezoelectric and Piezomagnetic Properties,” Wave Motion, Vol. 16, No. 3, 1992, pp. 265-283.

“V. I. Al’shits and A. N. Darinskii and J. Lothe, “On the Existence of Surface Waves in Half-Infinite Anisotropic Elastic Media with Piezoelectric and Piezomagnetic Properties,” Wave Motion, Vol. 16, No. 3, 1992, pp. 265-283.”

The study of surface waves in various media is a vital aspect of physics and engineering, with significant implications for our understanding of wave propagation and material properties. In 1992, researchers V. I. Al’shits, A. N. Darinskii, and J. Lothe made a groundbreaking contribution to this field with their paper “On the Existence of Surface Waves in Half-Infinite Anisotropic Elastic Media with Piezoelectric and Piezomagnetic Properties.” This seminal work, published in the journal Wave Motion, explored the existence of surface waves in half-infinite anisotropic elastic media, shedding light on the complex interactions between mechanical and electromagnetic fields.

The concept of surface waves is crucial in understanding various phenomena, such as seismic waves, acoustic waves, and electromagnetic waves. In anisotropic elastic media, the properties of the material vary depending on the direction, leading to complex wave propagation patterns. The introduction of piezoelectric and piezomagnetic properties adds another layer of complexity, as these materials can convert mechanical stress into electrical charge and vice versa. The research conducted by Al’shits, Darinskii, and Lothe aimed to investigate the existence and behavior of surface waves in such media, providing valuable insights into the underlying physics and potential applications.

The study employed a combination of theoretical and mathematical approaches to analyze the propagation of surface waves in half-infinite anisotropic elastic media with piezoelectric and piezomagnetic properties. The researchers developed a comprehensive framework to describe the wave motion, taking into account the anisotropic nature of the material and the coupling between mechanical and electromagnetic fields. Their findings, presented in the paper, revealed the existence of surface waves with unique properties, such as dispersion relations and polarization characteristics. These results have significant implications for the design and optimization of devices that utilize surface waves, such as sensors, actuators, and energy harvesting systems.

The work of Al’shits, Darinskii, and Lothe has had a lasting impact on the field of wave propagation and materials science. Their research has inspired numerous studies on surface waves in various media, including piezoelectric and piezomagnetic materials. The understanding of surface wave propagation has led to the development of innovative technologies, such as surface acoustic wave (SAW) devices and piezoelectric sensors. Furthermore, the study of anisotropic elastic media has contributed to the advancement of fields like seismology, materials engineering, and biomedical imaging. As researchers continue to explore the properties of surface waves and their applications, the foundation laid by Al’shits, Darinskii, and Lothe remains a crucial reference point, influencing the direction of future studies and innovations.

In conclusion, the paper “On the Existence of Surface Waves in Half-Infinite Anisotropic Elastic Media with Piezoelectric and Piezomagnetic Properties” by V. I. Al’shits, A. N. Darinskii, and J. Lothe is a landmark contribution to the field of wave propagation and materials science. The research has far-reaching implications for our understanding of surface waves, anisotropic elastic media, and the coupling between mechanical and electromagnetic fields. As we continue to advance our knowledge of wave motion and material properties, the work of these pioneers serves as a testament to the power of interdisciplinary research and its potential to drive innovation and discovery.

No Tags

5 total views, 5 today

  

Listing ID: N/A

Report problem

Processing your request, Please wait....

Sponsored Links

 

I. I. Privalov, “Introduction to the Theory of Functions of Complex Variabl...

I. I. Privalov, “Introduction to the Theory of Functions of Complex Variables,” Nauka, Moscow, 1984. Okay, let me tackle this blog post about the quote […]

No views yet

 

V. A. Trenogin, “Functional Analysis,” Nauka, Moscow ,1980.

V. A. Trenogin, “Functional Analysis,” Nauka, Moscow ,1980. None

No views yet

 

P. A. Savenko and L. P. Protsakh, “Implicit Function Method in Solving a Tw...

P. A. Savenko and L. P. Protsakh, “Implicit Function Method in Solving a Two-dimensional Nonlinear Spectral Problem,” Russian Mathematics (Izv. VUZ), Vol. 51, No. 11, […]

1 total views, 1 today

 

S. I. Solov’yev, “Preconditioned Iterative Methods for a Class of Nonlinear...

S. I. Solov’yev, “Preconditioned Iterative Methods for a Class of Nonlinear Eigenvalue Problems,” Linear Algebra and its Applications, Vol. 41, No. 1, 2006, pp. 210-229. […]

1 total views, 1 today

 

M. A. Aslanian and S. V. Kartyshev, “Updating of One Numerous Method of Sol...

M. A. Aslanian and S. V. Kartyshev, “Updating of One Numerous Method of Solution of a Nonlinear Spectral Problem,” Journal of Computational Mathematics and Mathe- […]

1 total views, 1 today

 

O. Karma, “Approximation in Eigenvalue Problems for Holomorphic Fredholm Op...

O. Karma, “Approximation in Eigenvalue Problems for Holomorphic Fredholm Operator Functions I,” Numerical Functional Analysis and Optimization, Vol. 17, No. 3-4, 1996, pp. 365-387. **O. […]

1 total views, 1 today

 

R. D. Gregorieff and H. Jeggle, “Approximation von Eigevwertproblemen bei n...

R. D. Gregorieff and H. Jeggle, “Approximation von Eigevwertproblemen bei nichtlinearer Parameterabh?ngi- keit,” Manuscript Math, Vol. 10, No. 3, 1973, pp. 245- 271. None

1 total views, 1 today

 

G. M. Vainikko, “Analysis of Discretized Methods,” Таrtus Gos. University o...

G. M. Vainikko, “Analysis of Discretized Methods,” Таrtus Gos. University of Tartu, Tartu, 1976. Okay, the user wants me to write a blog post based […]

1 total views, 1 today

 

P. O. Savenko, “Nonlinear Problems of Radiating Systems Synthesis (Theory a...

P. O. Savenko, “Nonlinear Problems of Radiating Systems Synthesis (Theory and Methods of the Solution),” Institute for Applied Problems in Mechanics and Mathematics, Lviv, 2002. […]

1 total views, 1 today

 

P. A. Savenko, “Numerical Solution of a Class of Nonlinear Problems in Synt...

P. A. Savenko, “Numerical Solution of a Class of Nonlinear Problems in Synthesis of Radiating Systems,” Computational Mathematics and Mathematical Physics, Vol. 40, No. 6, […]

1 total views, 1 today

 

I. I. Privalov, “Introduction to the Theory of Functions of Complex Variabl...

I. I. Privalov, “Introduction to the Theory of Functions of Complex Variables,” Nauka, Moscow, 1984. Okay, let me tackle this blog post about the quote […]

No views yet

 

V. A. Trenogin, “Functional Analysis,” Nauka, Moscow ,1980.

V. A. Trenogin, “Functional Analysis,” Nauka, Moscow ,1980. None

No views yet

 

P. A. Savenko and L. P. Protsakh, “Implicit Function Method in Solving a Tw...

P. A. Savenko and L. P. Protsakh, “Implicit Function Method in Solving a Two-dimensional Nonlinear Spectral Problem,” Russian Mathematics (Izv. VUZ), Vol. 51, No. 11, […]

1 total views, 1 today

 

S. I. Solov’yev, “Preconditioned Iterative Methods for a Class of Nonlinear...

S. I. Solov’yev, “Preconditioned Iterative Methods for a Class of Nonlinear Eigenvalue Problems,” Linear Algebra and its Applications, Vol. 41, No. 1, 2006, pp. 210-229. […]

1 total views, 1 today

 

M. A. Aslanian and S. V. Kartyshev, “Updating of One Numerous Method of Sol...

M. A. Aslanian and S. V. Kartyshev, “Updating of One Numerous Method of Solution of a Nonlinear Spectral Problem,” Journal of Computational Mathematics and Mathe- […]

1 total views, 1 today

 

O. Karma, “Approximation in Eigenvalue Problems for Holomorphic Fredholm Op...

O. Karma, “Approximation in Eigenvalue Problems for Holomorphic Fredholm Operator Functions I,” Numerical Functional Analysis and Optimization, Vol. 17, No. 3-4, 1996, pp. 365-387. **O. […]

1 total views, 1 today

 

R. D. Gregorieff and H. Jeggle, “Approximation von Eigevwertproblemen bei n...

R. D. Gregorieff and H. Jeggle, “Approximation von Eigevwertproblemen bei nichtlinearer Parameterabh?ngi- keit,” Manuscript Math, Vol. 10, No. 3, 1973, pp. 245- 271. None

1 total views, 1 today

 

G. M. Vainikko, “Analysis of Discretized Methods,” Таrtus Gos. University o...

G. M. Vainikko, “Analysis of Discretized Methods,” Таrtus Gos. University of Tartu, Tartu, 1976. Okay, the user wants me to write a blog post based […]

1 total views, 1 today

 

P. O. Savenko, “Nonlinear Problems of Radiating Systems Synthesis (Theory a...

P. O. Savenko, “Nonlinear Problems of Radiating Systems Synthesis (Theory and Methods of the Solution),” Institute for Applied Problems in Mechanics and Mathematics, Lviv, 2002. […]

1 total views, 1 today

 

P. A. Savenko, “Numerical Solution of a Class of Nonlinear Problems in Synt...

P. A. Savenko, “Numerical Solution of a Class of Nonlinear Problems in Synthesis of Radiating Systems,” Computational Mathematics and Mathematical Physics, Vol. 40, No. 6, […]

1 total views, 1 today