Stochastic Mechanical Systems

To understand the phenomena associated with such stochastic processes and to predict, at least qualitatively, the behavior of mechanical systems within environments which are completely random in time, new mechanical tools are necessary. Fortunately, the derivation of these tools does not necessita...

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Bibliographic Details
Main Author:	Bost, Robert Berton
Other Authors:	Ellis, Jason
Format:	Others
Language:	English
Published:	North Texas State College 1960
Subjects:	stochastic processes mechanical vibration Fourier integral transform Stochastic systems. Statistical mechanics. Machinery > Vibration.
Online Access:	https://digital.library.unt.edu/ark:/67531/metadc130453/

id	ndltd-unt.edu-info-ark-67531-metadc130453
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spelling	ndltd-unt.edu-info-ark-67531-metadc1304532019-03-20T17:09:56Z Stochastic Mechanical Systems Bost, Robert Berton stochastic processes mechanical vibration Fourier integral transform Stochastic systems. Statistical mechanics. Machinery -- Vibration. To understand the phenomena associated with such stochastic processes and to predict, at least qualitatively, the behavior of mechanical systems within environments which are completely random in time, new mechanical tools are necessary. Fortunately, the derivation of these tools does not necessitate a complete departure from existing theories. In fact, they may be considered as an extension of the well-defined theory of the integral transform, in particular, the exponential Fourier integral transform. North Texas State College Ellis, Jason Cooke, J. V. 1960-08 Thesis or Dissertation iv, 32 leaves : ill. Text call-no: 379 N81 no.2744 local-cont-no: n_02744 untcat: b2487397 https://digital.library.unt.edu/ark:/67531/metadc130453/ ark: ark:/67531/metadc130453 English Public Copyright Copyright is held by the author, unless otherwise noted. All rights reserved. Bost, Robert Berton
collection	NDLTD
language	English
format	Others
sources	NDLTD
topic	stochastic processes mechanical vibration Fourier integral transform Stochastic systems. Statistical mechanics. Machinery -- Vibration.
spellingShingle	stochastic processes mechanical vibration Fourier integral transform Stochastic systems. Statistical mechanics. Machinery -- Vibration. Bost, Robert Berton Stochastic Mechanical Systems
description	To understand the phenomena associated with such stochastic processes and to predict, at least qualitatively, the behavior of mechanical systems within environments which are completely random in time, new mechanical tools are necessary. Fortunately, the derivation of these tools does not necessitate a complete departure from existing theories. In fact, they may be considered as an extension of the well-defined theory of the integral transform, in particular, the exponential Fourier integral transform.
author2	Ellis, Jason
author_facet	Ellis, Jason Bost, Robert Berton
author	Bost, Robert Berton
author_sort	Bost, Robert Berton
title	Stochastic Mechanical Systems
title_short	Stochastic Mechanical Systems
title_full	Stochastic Mechanical Systems
title_fullStr	Stochastic Mechanical Systems
title_full_unstemmed	Stochastic Mechanical Systems
title_sort	stochastic mechanical systems
publisher	North Texas State College
publishDate	1960
url	https://digital.library.unt.edu/ark:/67531/metadc130453/
work_keys_str_mv	AT bostrobertberton stochasticmechanicalsystems
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Stochastic Mechanical Systems

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