Your browser does not support JavaScript!
http://iet.metastore.ingenta.com
1887

Solution of a periodic boundary-value problem by direct application of Floquet's theorem

Solution of a periodic boundary-value problem by direct application of Floquet's theorem

For access to this article, please select a purchase option:

Buy article PDF
£12.50
(plus tax if applicable)
Add to cart
Buy Knowledge Pack
10 articles for £75.00
(plus taxes if applicable)
Add to cart

IET members benefit from discounts to all IET publications and free access to E&T Magazine. If you are an IET member, log in to your account and the discounts will automatically be applied.

Learn more about IET membership 

Recommend Title Publication to library

You must fill out fields marked with: *

Librarian details
Name:*
Email:*
Your details
Name:*
Email:*
Department:*
Why are you recommending this title?
Select reason:
 
 
 
 
 
Electronics Letters — Recommend this title to your library

Thank you

Your recommendation has been sent to your librarian.

© The Institution of Electrical Engineers
Published

Laplace's equation is solved under periodic-boundary conditions, by consideration of one period, by direct use of Floquet's theorem. Successive point over-relaxation computer techniques are used. Such solutions require the use of complex mesh points, and convergence is rapid. Analytical results are compared.

Inspec keywords: stability; analysis and synthesis methods

Subjects: Control system analysis and synthesis methods

References

    1. 1)
      • A. Leblond , G. Mourier . A study of bar lines of periodic structure for u.m.f. tubes. Ann. Radioelect.
    2. 2)
      • J.H. Collins , P. Daly . Calculations for guided electromagnetic waves using finite difference methods. J. Electronics Control , 361 - 380
    3. 3)
      • R.C. Fletcher . A broadband interdigital circuit for use in traveling-wave-tube amplifiers. Proc. Inst. Radio Engrs.
    4. 4)
      • J. Walling . Interdigital and other slow-wave structures. J. Electronics Control
    5. 5)
      • J.B. Davies , C.A. Muilwyk . Numerical solution of uniform hollow waveguides with boundaries of arbitrary shape. Proc. IEE , 2 , 277 - 284
    6. 6)
      • E.A. Ash , A. Pearson , A.W. Horsley , J. Froom . Dispersion and impedance of dielectric-supported ring-and-bar slow-wave circuits. Proc. IEE , 4 , 629 - 641
    7. 7)
      • M.V. Schneider . Computation of impedance and attenuation of TEM lines by finite difference methods. IEEE Trans. , 793 - 800
    8. 8)
      • A.S. Householder . (1953) , Principles of numerical analysis.
    9. 9)
      • WALLING, J.: ‘Characteristic admittance of an array of rectangular conductors’ (see pp. 481–483).
http://iet.metastore.ingenta.com/content/journals/10.1049/el_19670382
Loading

Related content

content/journals/10.1049/el_19670382
pub_keyword,iet_inspecKeyword,pub_concept
6
6
Loading
Print this page
This is a required field
Please enter a valid email address