ANALYTICAL METHODS OF REDUCING LINEAR SYSTEMS.

Y. Shamash

ANALYTICAL METHODS OF REDUCING LINEAR SYSTEMS.

Y. Shamash

Electrical Engineering

Stony Brook University

Research output: Contribution to conference › Paper › peer-review

5 Scopus citations

Abstract

Analytical methods for reducing linear time invariant systems are discussed and two methods are generalized for the reduction of discrete-time systems. The first is based on the retention of the dominant modes of the system and the use of Pade approximations. The second is based on the use of a modified Routh stability table together with Pade approximation.

Original language	English
State	Published - 1977
Event	for 8th Meet - Pittsburgh, PA, USA Duration: Apr 21 1977 → Apr 22 1977

Conference

Conference	for 8th Meet
City	Pittsburgh, PA, USA
Period	04/21/77 → 04/22/77

Cite this

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title = "ANALYTICAL METHODS OF REDUCING LINEAR SYSTEMS.",

abstract = "Analytical methods for reducing linear time invariant systems are discussed and two methods are generalized for the reduction of discrete-time systems. The first is based on the retention of the dominant modes of the system and the use of Pade approximations. The second is based on the use of a modified Routh stability table together with Pade approximation.",

author = "Y. Shamash",

year = "1977",

language = "English",

note = "for 8th Meet ; Conference date: 21-04-1977 Through 22-04-1977",

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TY - CONF

T1 - ANALYTICAL METHODS OF REDUCING LINEAR SYSTEMS.

AU - Shamash, Y.

PY - 1977

Y1 - 1977

N2 - Analytical methods for reducing linear time invariant systems are discussed and two methods are generalized for the reduction of discrete-time systems. The first is based on the retention of the dominant modes of the system and the use of Pade approximations. The second is based on the use of a modified Routh stability table together with Pade approximation.

AB - Analytical methods for reducing linear time invariant systems are discussed and two methods are generalized for the reduction of discrete-time systems. The first is based on the retention of the dominant modes of the system and the use of Pade approximations. The second is based on the use of a modified Routh stability table together with Pade approximation.

UR - https://www.scopus.com/pages/publications/0017676482

M3 - Paper

T2 - for 8th Meet

Y2 - 21 April 1977 through 22 April 1977

ER -

ANALYTICAL METHODS OF REDUCING LINEAR SYSTEMS.

Abstract

Conference

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