Analysis by Multiconductor Line Method of the Piezoelectric Travelling Wave Transducer in the Form of Flat Meander with Oneside Arrangement of Piezocapacistance Loadings

2006 ◽  
Author(s):  
Yu. Zyuryukin ◽  
A. Lyamin
Keyword(s):  
Travelling Wave ◽  
Multiconductor Line ◽  
Line Method ◽  
Wave Transducer

The Travelling Wave Transducer

1975 ◽  
Author(s):  
D.J. Gunton ◽  
M.F. Lewis ◽  
E.G.S. Paige
Keyword(s):  
Travelling Wave ◽  
Wave Transducer

Multiconductor Line Method

2017 ◽  
pp. 27-89
Author(s):  
Stanislovas Staras ◽  
Romanas Martavicius ◽  
Julius Skudutis ◽  
Vytautas Urbanavicius ◽  
Vladislavas Daskevicius
Keyword(s):  
Multiconductor Line ◽  
Line Method

Analysis of Rejection Properties of Meander Systems

1970 ◽  
Vol 108 (2) ◽  
pp. 19-22 ◽  
Author(s):  
A. Katkevicius ◽  
S. Staras
Keyword(s):  
Phase Angle ◽  
Input Impedance ◽  
Stop Band ◽  
Frequency Characteristics ◽  
Multiconductor Line ◽  
Longitudinal Plane ◽  
Line Method

Influence of transverse asymmetry of meander systems on their frequency characteristics and rejection properties is considered. The model of the systems based on the multiconductor line method is used. Examples of calculated characteristics are presented. Properties of non-homogeneous meander structures, asymmetrical with respect to the longitudinal plane perpendicular to the central part of the system, are revealed. In the meander system containing electrodes with wide central parts of meander conductors and narrowed peripheral parts, the stop-band appears at q = p where q is the phase angle between voltages or current on neighbor conductors. At transverse asymmetry, the period of inhomogeneities along the meander conductor becomes two times greater with respect to the period of inhomogeneities at absence of transverse asymmetry, wherefore input impedance rapidly changes and the stop-band appears when phase angle q approaches to p/2. Increase of variation of characteristic impedances Z(0) or Z(0) or Z(p) followed by increase of the width of the stop-band. Ill. 5, bibl. 14, tabl. 3 (in English; abstracts in English and Lithuanian).http://dx.doi.org/10.5755/j01.eee.108.2.136

On the Exact Soliton Solutions of Some Nonlinear PDE by Tan-Cot Method

2018 ◽  
Vol 5 (1) ◽  
pp. 31-36
Author(s):  
Md Monirul Islam ◽  
Muztuba Ahbab ◽  
Md Robiul Islam ◽  
Md Humayun Kabir
Keyword(s):  
Solitary Wave ◽  
Acoustic Waves ◽  
Water Waves ◽  
Wave Equations ◽  
Rectangular Channel ◽  
Soliton Solutions ◽  
Boussinesq Equations ◽  
Travelling Wave ◽  
Ion Acoustic Waves ◽  
Analytical System

For many solitary wave applications, various approximate models have been proposed. Certainly, the most famous solitary wave equations are the K-dV, BBM and Boussinesq equations. The K-dV equation was originally derived to describe shallow water waves in a rectangular channel. Surprisingly, the equation also models ion-acoustic waves and magneto-hydrodynamic waves in plasmas, waves in elastic rods, equatorial planetary waves, acoustic waves on a crystal lattice, and more. If we describe all of the above situation, we must be needed a solution function of their governing equations. The Tan-cot method is applied to obtain exact travelling wave solutions to the generalized Korteweg-de Vries (gK-dV) equation and generalized Benjamin-Bona- Mahony (BBM) equation which are important equations to evaluate wide variety of physical applications. In this paper we described the soliton behavior of gK-dV and BBM equations by analytical system especially using Tan-cot method and shown in graphically. GUB JOURNAL OF SCIENCE AND ENGINEERING, Vol 5(1), Dec 2018 P 31-36

Solitary and Travelling Wave Solutions of Certain Nonlinear Diffusion-Reaction Equations

2020 ◽  
Author(s):  
Miftachul Hadi
Keyword(s):  
Nonlinear Diffusion ◽  
Travelling Wave ◽  
Diffusion Reaction ◽  
Travelling Wave Solutions ◽  
Wave Solutions ◽  
Reaction Equations

We review the work of Ranjit Kumar, R S Kaushal, Awadhesh Prasad. The work is still in progress.

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