In this paper, a new algebraic test proposed to check the aperiodic stability of a multi-dimensional linear discrete system. These systems are represented in the form of the characteristic equation. Initially, these multi-dimensional characteristic equations are transformed into the equivalent one-dimensional characteristic equation. Further, by applying the fuller's technique routh table is formed by using the coefficients of the one-dimensional characteristic equation. Finally to analyze the aperiodic stability by check the sign changes in the first column of the routh table. Examples were given to illustrate the proposed method


    Access

    Check access

    Check availability in my library

    Order at Subito €


    Export, share and cite



    Title :

    Procedures for the aperiodic stability analysis in multi dimensional linear discrete system


    Contributors:
    Ramesh, P. (author) / Vasudevan, K (author)


    Publication date :

    2017-04-01


    Size :

    226795 byte




    Type of media :

    Conference paper


    Type of material :

    Electronic Resource


    Language :

    English




    Dimensional Reduction Technique for Analysis of Aperiodic Inhomogeneous Structures

    Gupta, Mohit / Sarojini, Darshan / Shah, Aarohi et al. | AIAA | 2018



    Aperiodic multi-core fibers for lens-less endoscopy

    Stephan, R. / Scharf, E. / Zolnacz, K. et al. | SPIE | 2023


    Dimensional Reduction Technique for Analysis of Aperiodic Inhomogeneous Structures (AIAA 2018-0698)

    Gupta, Mohit / Sarojini, Darshan / Shah, Aarohi et al. | British Library Conference Proceedings | 2018