Modelling of transmission through a chiral slab using fractional curl operator

Naqvi, Sajid Abbas; Naqvi, Qaisar Abbas; Hussain, Akhtar

doi:10.1016/j.optcom.2006.05.030

Cited by 29 publications

(10 citation statements)

References 7 publications

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“…The work on this topic entered into new era when concept of fractional transmission lines, fractional waveguides, and fractional resonator in electromagnetics were introduced [31][32][33][34][35][36][37][38][39][40] and nature of the modes supported by fractional dual waveguides and impedance of the walls were addressed. Modelling of transmission of electromagnetic plane wave through a chiral slab using fractional curl operator and fractional dual solutions in bi-isotropic medium are also available [41,42].…”

Section: Previous Contributionsmentioning

confidence: 99%

Fields in Fractional Parallel Plate Db Waveguides

Hussain¹,

Naqvi²,

Illahi³

et al. 2012

PIER

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Abstract-Time harmonic electric and magnetic fields inside a parallel plate DB boundary waveguide are derived and fractional curl operator is utilized to study the fractional parallel plate DB waveguides.The DB boundary conditions are incorporated by assuming the behavior of boundary as perfect electric conductor (PEC) for transverse electric mode and perfect magnetic conductor (PMC) for transverse magnetic mode. For this purpose a general wave propagating inside the parallel plate wave waveguide is assumed and decomposed into TE and TM modes. Behavior of the fields and transverse impedances of the walls of guide are studied with respect to the fractional parameter describing the order of the fractional curl operator. The results are compared with the corresponding results for fractional waveguides with PEC walls.

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Section: Previous Contributionsmentioning

confidence: 99%

Fields in Fractional Parallel Plate Db Waveguides

Hussain¹,

Naqvi²,

Illahi³

et al. 2012

PIER

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“…The work on this topic entered into new era when concepts of fractional transmission lines, fractional waveguides, and fractional resonators were introduced [31][32][33][34][35][36][37][38][39][40]. Modelling of transmission of electromagnetic plane wave through a chiral slab using fractional curl operator and fractional dual solutions in bi-isotropic medium are also available [41,42]. After the introduction of nihility concept by Lakhtakia [43], Tretyakov et al incorporated the nihility conditions to chiral medium and proposed another metamaterial termed as chiral nihility metamaterial [44,45].…”

Section: Introductionmentioning

confidence: 99%

Fields in Fractional Parallel Plate D'b', Db' and d'B Waveguides

Gulistan¹,

Majeed²,

Syed³

2013

PIER B

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Abstract-D B , DB and D B boundary conditions are used to investigate the resulting field patterns inside a parallel plate waveguide. The D B boundary conditions are accomodated by assigning the behavior of perfect magnetic conductor (PMC) for transverse electric mode (TE) and that of perfect electric conductor (PEC) for transverse magnetic (TM) mode, to the boundary, respectively. Likewise, DB boundary conditions are incorporated by assuming the behavior of boundary as PMC for both the TE mode and TM mode. Finally D B boundary conditions are realized by assigning PEC characteristic to the boundary for both TE and TM modes. A general wave propagating inside the parallel plate waveguide is assumed and decomposed into TE and TM modes for the purpose of analysis. Fractional curl operator has been used to study the fractional parallel plate D B , DB and D B waveguides for different values of fractional parameter α. Behavior of the field patterns in the waveguides are studied with respect to the fractional parameter α describing the order of the fractionalization.

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“…[3][4][5][6][7][8][9][10][11][12][13][14][15]. Valuable contributions on this topic are given by other authors [16][17][18][19][20][21][22][23].…”

Section: Introductionmentioning

confidence: 99%

Fractional Rectangular Cavity Resonator

Maab¹,

Naqvi²

2008

PIER B

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Abstract-Fractional curl operator has been used to derive solutions to the Maxwell equations for fractional rectangular cavity resonator. These solutions to the Maxwell equations may be regarded as fractional dual solutions. Behavior of field lines and surface current density in fractional cavity resonator have been investigated with respect to the fractional parameter. Fractional parameter describes the order of fractional curl operator.

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Modelling of transmission through a chiral slab using fractional curl operator

Cited by 29 publications

References 7 publications

Fields in Fractional Parallel Plate Db Waveguides

Fields in Fractional Parallel Plate Db Waveguides

Fields in Fractional Parallel Plate D'b', Db' and d'B Waveguides

Fractional Rectangular Cavity Resonator

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