Transmission Line Theory

14,000,000 Leading Edge Experts on the ideXlab platform

Scan Science and Technology

Contact Leading Edge Experts & Companies

Scan Science and Technology

Contact Leading Edge Experts & Companies

The Experts below are selected from a list of 11028 Experts worldwide ranked by ideXlab platform

Sergey Tkachenko - One of the best experts on this subject based on the ideXlab platform.

  • Transmission Line super Theory as antenna Theory for Linear structures
    2014
    Co-Authors: Ronald Rambousky, J Nitsch, Sergey Tkachenko
    Abstract:

    A new generalized Transmission-Line Theory is presented to treat multiconductor as well as antenna systems. Maxwell’s equations are cast into the form of classical telegrapher’s equations. Two quite different examples are calculated to illustrate the wide use of this Theory.

  • High-Frequency Multiconductor Transmission-Line Theory
    2010
    Co-Authors: Jurgen Nitsch, Sergey Tkachenko
    Abstract:

    This work presents a thorough derivation of the full-wave Transmission-Line equations on the basis of Maxwell’s Theory. The multiconductor system is assumed to be composed of nonuniform thin wires. It is shown that the mixed potential integral equations are equivalent to generalized telegrapher equations. Novel, exact, and compact expressions for the multiconductor Transmission-Line parameters are derived, and their connection to radiation effects is shown. Iteration and perturbation procedures are proposed for the solution of the generalized Transmission-Line equations.

  • full wave Transmission Line Theory for thick cylindrical wires
    2009
    Co-Authors: J Nitsch, Sergey Tkachenko
    Abstract:

    The Full Wave Transmission Line Theory (FWTL) describes the propagation of high-frequency signals along conductors. It is represented in the modal and global representation. In the present paper we generalize the FWTL for an electrically thick wire, when besides the axial also the azimuthal component of the current and the proximity effect become important.

  • physical interpretation of the parameters in the full wave Transmission Line Theory
    2009
    Co-Authors: J Nitsch, Sergey Tkachenko
    Abstract:

    The Full Wave Transmission Line Theory (FWTL) generalizes the classical Transmission Line approximation (TL) for high frequencies when radiation effects occur. In the present paper we develop the FWTL for a homogeneous Line with two lumped sources. For this case the calculation can be curried out in explicit form, and it becomes possible to install the connection between the parameters of the FWTL and the current modes (TEM mode, leaky modes and radiation mode) which arise near the Line non-uniformities (lumped sources).

  • newest developments in Transmission Line Theory and applications
    2007
    Co-Authors: Jurgen Nitsch, Sergey Tkachenko
    Abstract:

    For a finite thin wire of arbitrary form near the ground we generalized the concept of modal parameters for a full-wave Transmission-Line Theory, investigated earlier for Lines with high symmetries (straight wire1,2 and circle wire3). These parameters are contained in the coupling equations for each mode. They are complex-valued, frequency and gauge dependent, and they depend on the modal number. With the concept of generalized Transmission-Line (TL) parameters it is shown that a thick wire can be treated as a multiconductor Transmission Line.

Kenji Sato - One of the best experts on this subject based on the ideXlab platform.

  • multiconductor Transmission Line Theory with electromagnetic radiation
    2012
    Co-Authors: H Toki, Kenji Sato
    Abstract:

    We have constructed a new multiconductor Transmission-Line (MTL) Theory with electromagnetic radiation starting from the Maxwell equations. We express scalar and vector potentials in terms of retardation charges and currents and complete a set of MTL integro-differential equations by using the continuity equation and the ohmic-conductor equation with resistance. We naturally obtain coefficients of potential P and inductance L in the transverse electromagnetic (TEM) mode as singular terms of the retardation scalar and vector potentials. We first analyze a Linear one-Line antenna system and show that the remaining scalar and vector potentials after the removal of the TEM mode terms are responsible for electromagnetic radiation. We then discuss the MTL equation for a two-conductor Transmission-Line system. As a realistic case, we discuss a three-conductor Transmission-Line system to enable the inclusion of the effect of circumstances. We demonstrate that a three-conductor Transmission-Line system with a symm...

  • three conductor Transmission Line Theory and origin of electromagnetic radiation and noise
    2009
    Co-Authors: H Toki, Kenji Sato
    Abstract:

    We construct a new multiconductor Transmission-Line Theory with coefficients of potential and inductance. We provide coupled differential equations for potential and electric current with coefficients that are given by geometrical configurations of a Transmission-Line system. We provide a general solution to coupled differential equations explicitly for three-conductor Transmission-Lines. We derive coupled differential equations for the normal and common modes of Lines 1 and 2, where common-mode current goes through Line 3. The common mode acts as an antenna for radiating electromagnetic waves and any electromagnetic devices and conductors placed around the major conductor Transmission-Lines (Lines 1 and 2) act as receivers of electromagnetic waves. This is the source of electromagnetic noise in the circumstance around the Transmission-Line system. The Transmission-Line system receives noise from the circumstance through the common mode.

J Nitsch - One of the best experts on this subject based on the ideXlab platform.

Shuzhang Zhang - One of the best experts on this subject based on the ideXlab platform.

  • modal Transmission Line Theory of multilayered grating structures
    1996
    Co-Authors: T Tamir, Shuzhang Zhang
    Abstract:

    Solutions to problems involving the scattering and guiding of waves by multilayered grating configurations can be phrased in rigorous modal terms. We show that such a modal solution can be represented by electrical Transmission-Line networks, which are generalized forms of simpler conventional circuits. This approach brings considerable physical insight into the grating diffraction process and facilitates the derivation of the fields everywhere. In particular, the Transmission-Line representation can serve as a template for computational algorithms that systematically evaluate dispersion properties, radiation effects, wave coupling and other characteristics that are not readily obtained by other methods. Examples illustrating the application of the present approach are given for waves guided by grating configurations encountered in optoelectronic devices.

Jurgen Nitsch - One of the best experts on this subject based on the ideXlab platform.

  • High-Frequency Multiconductor Transmission-Line Theory
    2010
    Co-Authors: Jurgen Nitsch, Sergey Tkachenko
    Abstract:

    This work presents a thorough derivation of the full-wave Transmission-Line equations on the basis of Maxwell’s Theory. The multiconductor system is assumed to be composed of nonuniform thin wires. It is shown that the mixed potential integral equations are equivalent to generalized telegrapher equations. Novel, exact, and compact expressions for the multiconductor Transmission-Line parameters are derived, and their connection to radiation effects is shown. Iteration and perturbation procedures are proposed for the solution of the generalized Transmission-Line equations.

  • newest developments in Transmission Line Theory and applications
    2007
    Co-Authors: Jurgen Nitsch, Sergey Tkachenko
    Abstract:

    For a finite thin wire of arbitrary form near the ground we generalized the concept of modal parameters for a full-wave Transmission-Line Theory, investigated earlier for Lines with high symmetries (straight wire1,2 and circle wire3). These parameters are contained in the coupling equations for each mode. They are complex-valued, frequency and gauge dependent, and they depend on the modal number. With the concept of generalized Transmission-Line (TL) parameters it is shown that a thick wire can be treated as a multiconductor Transmission Line.

  • generalized Transmission Line Theory for the treatment of nonuniform multiconductor Transmission Lines
    2003
    Co-Authors: Heiko Haase, Jurgen Nitsch
    Abstract:

    This paper presents a generalized Transmission-Line Theory which is useful to describe the wave propagation along almost arbitrary three-dimensional wire structures. In contrast to the classical Transmission-Line Theory this new approach is an approximate full-wave description based on generalized telegrapher's equations. Whereas the mathematical structure of the classical telegrapher's equations is preserved, the coefficients (the per-unit-length parameters) are generalized in order to represent the intrinsic behavior of the wire structure. MoM simulations were performed to validate the predicted data.