2 edition of electronic analogue computer representing twelve coupled linear differential equations found in the catalog.
electronic analogue computer representing twelve coupled linear differential equations
William Desmond Thomas Hicks
Published
1968
by H.M.S.O. in London
.
Written in English
Edition Notes
Bibliography: p. 18.
| Statement | by W. D. Hicks. |
| Series | Aeronautical Research Council. Reports and memoranda, no. 3495, Reports and memoranda (Aeronautical Research Council (Great Britain)) ;, no. 3495. |
| Classifications | |
|---|---|
| LC Classifications | TL526.G7 A4 no. 3495 |
| The Physical Object | |
| Pagination | [1], 52 p. |
| Number of Pages | 52 |
| ID Numbers | |
| Open Library | OL5675941M |
| LC Control Number | 68139703 |
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Twelve Coupled Linear Computer Representing Differential Equations By W. Hicks Reports and Memoranda No. * December, Summary. This paper describes the design, construction and operation of an electronic network providing an analogue of the behaviour of up to twelve coupled, second-order, linear differential equations.
It was. An analog computer or analogue computer is a type of computer that uses the continuously changeable aspects of physical phenomena such as electrical, mechanical, or hydraulic quantities to model the problem being solved.
In contrast, digital computers represent varying quantities symbolically and by discrete values of both time and amplitude. Analog computers can have a. Learn how to use linear differential equations to solve basic problems of electric circuits.
GET EXTRA HELP. An Electronic Analyser for Linear Differential Equations by J.J. Gait, hI.h. 2nd D.W. Allen * This report describes preliminary work undertaken to investigate the possibility of constructing an electronic differentisl analyser.
The basic operations required are addition, subtraction, integration and differentiation. The whole point of this is to notice that systems of differential equations can arise quite easily from naturally occurring situations.
Developing an effective predator-prey system of differential equations is not the subject of this chapter. However, systems can arise from \(n^{\text{th}}\) order linear differential equations as well.
