සරල අනුවර්තී චලිතය සඳහා මුලාශ්‍රය නරඹන්න

[[File:Simple Harmonic Motion Orbit.gif|thumb|upright=1.5|Simple harmonic motion shown both in real space and [[phase space]]. The [[orbit (dynamics)|orbit]] is [[periodic function|periodic]]. (Here the [[velocity]] and [[position (vector)|position]] axes have been reversed from the standard convention to align the two diagrams)]]
{{Classical mechanics}}

'''සරල අනුවර්තී චලිතය''' ({{en|simple harmonic motion}}) යනු, [[mechanics|යන්ත්‍රවේදයේ]] සහ [[physics|භෞතිකවේදයේ]] භාවිතා වන යෙදුමකි

== අමතර අවධානයට ==
{{cmn|colwidth=18em|
* [[Newtonian mechanics]]
* [[Small-angle approximation]]
* [[Lorentz oscillator model#Dielectric function|Lorentz oscillator model]]
* [[Rayleigh–Lorentz pendulum]]
* [[Isochronous]]
* [[Uniform circular motion]]
* [[Complex harmonic motion]]
* [[Damping ratio]]
* [[Harmonic oscillator|අනුවර්තී දෝලකය]]
* [[Pendulum (mathematics)]]
* [[Circle group]]
* [[String vibration]]

}}

== සටහන් ==
{{Cnote2 Begin|liststyle=upper-alpha|colwidth=40em}}
{{Cnote2|A|The choice of using a cosine in this equation is a convention. Other valid formulations are:
<math display="block"> x(t) = A\sin\left(\omega t +\varphi'\right),</math>
where
<math display="block"> \tan \varphi' = \frac{c_1}{c_2},</math>
since {{math|cos ''θ'' {{=}} sin({{sfrac|π|2}} − ''θ'')}}.}}
{{Cnote2|B|The maximum displacement (that is, the amplitude), {{math|''x''<sub>max</sub>}}, occurs when {{math|cos(''ωt'' ± ''φ'') {{=}} 1}}, and thus when {{math|''x''<sub>max</sub> {{=}} ''A''}}.}}
{{Cnote2 End}}<br />

== මූලාශ්‍ර ==
{{reflist}}

== භාහිර සබැඳි ==
{{Commonscat|Simple harmonic motion}}
{{වික්ෂණරිය}}
*[http://hyperphysics.phy-astr.gsu.edu/hbase/shm.html Simple Harmonic Motion] from [[HyperPhysics]]
*[http://www.phy.hk/wiki/englishhtm/SpringSHM.htm Java simulation of spring-mass oscillator]
*[https://www.geogebra.org/m/jwq5gucu Geogebra applet for spring-mass, with 3 attached PDFs on SHM, driven/damped oscillators, spring-mass with friction]

[[Category:Classical mechanics]]
[[Category:Pendulums]]
[[Category:Motion (physics)]]

{{අසම්පූර්ණ}}