Difference between revisions of "Analysis of a simple nonlinear oscillating system"
From Department of Theoretical and Applied Mechanics
(Created page with "Virtual laboratory > Analysis of a simple nonlinear oscillating system <HR> At this stand is shown the dependence of the speed of movement of the sinker on a nonlinea...") |
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+ | [[Virtual laboratory]] > Analysis of a simple nonlinear oscillating system <HR> | ||
− | + | This demonstration stand shows a dependence of the velocity of a mass on a nonlinear spring. There are a few nonlinear equations that can be selected in "Configuration" window. | |
− | + | If you want to define your own non-linear spring, use "Add" button at the bottom of the program frame. To the right of the button you can set the parameters of the spring in the format <math>k x^s</math>, where <math>k</math> is the coefficient of a nonlinear term, <math>s</math> is the degree of nonlinearity. Each term of the equation is displayed as a button. By clicking the button you can remove a part of the equation. | |
{{#widget:Iframe |url=http://tm.spbstu.ru/htmlets/Tcvetkov/Spring/New_spring_v1.3_constructor/draw_spring.html |width=830 |height=550 |border=0 }} | {{#widget:Iframe |url=http://tm.spbstu.ru/htmlets/Tcvetkov/Spring/New_spring_v1.3_constructor/draw_spring.html |width=830 |height=550 |border=0 }} | ||
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Developers: [[D.V. Tsvetkov]], [[A.M. Krivtsov]]. | Developers: [[D.V. Tsvetkov]], [[A.M. Krivtsov]]. | ||
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[[Category: Programming]] | [[Category: Programming]] | ||
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Latest revision as of 18:33, 18 January 2017
Virtual laboratory > Analysis of a simple nonlinear oscillating systemThis demonstration stand shows a dependence of the velocity of a mass on a nonlinear spring. There are a few nonlinear equations that can be selected in "Configuration" window.
If you want to define your own non-linear spring, use "Add" button at the bottom of the program frame. To the right of the button you can set the parameters of the spring in the format
, where is the coefficient of a nonlinear term, is the degree of nonlinearity. Each term of the equation is displayed as a button. By clicking the button you can remove a part of the equation.
Developers: D.V. Tsvetkov, A.M. Krivtsov.