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State-space realisations of linear 2-D systems with extensions to the general nD (n[greater than or equal to]2) case

This book demonstrates the newly developed Elementary Operations Algorithm (EOA). This is a systematic method for constructing a range of state-space realizations for 2-D systems. The key achievements of the monograph are as follows: - It provides a research-level introduction to the general area and undertakes a comparative critical review of previous approaches. - It gives a thorough coverage of the theoretical basis of the EOA algorithm. - It demonstrates the effectiveness of the EOA algorithm, for example, through the use of algebraic symbolic computing (using MAPLE), as well as by comparing this method with common alternatives.

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  • "This book demonstrates the newly developed Elementary Operations Algorithm (EOA). This is a systematic method for constructing a range of state-space realizations for 2-D systems. The key achievements of the monograph are as follows: - It provides a research-level introduction to the general area and undertakes a comparative critical review of previous approaches. - It gives a thorough coverage of the theoretical basis of the EOA algorithm. - It demonstrates the effectiveness of the EOA algorithm, for example, through the use of algebraic symbolic computing (using MAPLE), as well as by comparing this method with common alternatives."@en

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  • "Electronic books"@en

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  • "State-space realisations of linear 2-D systems with extensions to the general nD (n[greater than or equal to]2) case"@en
  • "State-Space Realisations of Linear 2-D Systems with Extensions to the General ND (N[o]2) Case"@en
  • "State-space realisations of linear 2-D systems with extensions to the general nD (n[>]2) case"
  • "State-space realisations of linear 2-D systems with extensions to the general nD (n>2) case"
  • "State-space realisations of linear 2-D systems with extensions to the general nD (n[>̳]2) case"
  • "State-space realisations of linear 2-D systems with extensions to the general nD (n̳2) case"@en

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