Website Detail Page
written by
Kostas Papamichalis
The Spatial Geometry of a Uniformly Rotating Reference Frame JS Model explores the spatial geometry of the relativistic and the Newtonian reference frames. The left window depicts a Newtonian world and the right, a relativistic. In both cases, there has been drawn a circle whose radius R can be controlled by the user. The user can drag and transfer a vector parallel to itself along the boundary of the circle. In the relativistic world, the rest plane is not Euclidean and the parallel displacing vector when returns at its initial position has a direction which is in general different from the original. By using the theoretical model (see the attached pdf-file), and the measured angles, the user can calculate the angular velocity of the rotating frame. Furthermore, the relativistic observer measures the length L of the boundary of the circle and its diameter, and he finds out that their ratio is different of pi; it depends on the angular velocity of the rotating frame and the radius of the circle.
ComPADRE is beta testing Citation Styles!
Record Link
<a href="https://www.compadre.org/relativity/items/detail.cfm?ID=15700">Papamichalis, Kostas. Spatial Geometry of a Uniformly Rotating Reference Frame JS Model. 2021.</a>
AIP Format
K. Papamichalis, (2021), WWW Document, (http://users.sch.gr/kostaspapamichalis/ejss_model_RotatingRF_KPM/index.html).
AJP/PRST-PER
K. Papamichalis, Spatial Geometry of a Uniformly Rotating Reference Frame JS Model, (2021), <http://users.sch.gr/kostaspapamichalis/ejss_model_RotatingRF_KPM/index.html>.
APA Format
Papamichalis, K. (2021). Spatial Geometry of a Uniformly Rotating Reference Frame JS Model. Retrieved August 1, 2021, from http://users.sch.gr/kostaspapamichalis/ejss_model_RotatingRF_KPM/index.html
Chicago Format
Papamichalis, Kostas. Spatial Geometry of a Uniformly Rotating Reference Frame JS Model. 2021. http://users.sch.gr/kostaspapamichalis/ejss_model_RotatingRF_KPM/index.html (accessed 1 August 2021).
MLA Format
Papamichalis, Kostas. Spatial Geometry of a Uniformly Rotating Reference Frame JS Model. 2021. 1 Aug. 2021 <http://users.sch.gr/kostaspapamichalis/ejss_model_RotatingRF_KPM/index.html>.
BibTeX Export Format
@misc{
Author = "Kostas Papamichalis",
Title = {Spatial Geometry of a Uniformly Rotating Reference Frame JS Model},
Volume = {2021},
Number = {1 August 2021},
Year = {2021}
}
Refer Export Format
%A Kostas Papamichalis %T Spatial Geometry of a Uniformly Rotating Reference Frame JS Model %D 2021 %U http://users.sch.gr/kostaspapamichalis/ejss_model_RotatingRF_KPM/index.html %O text/html
EndNote Export Format
%0 Electronic Source %A Papamichalis, Kostas %D 2021 %T Spatial Geometry of a Uniformly Rotating Reference Frame JS Model %V 2021 %N 1 August 2021 %9 text/html %U http://users.sch.gr/kostaspapamichalis/ejss_model_RotatingRF_KPM/index.html Disclaimer: ComPADRE offers citation styles as a guide only. We cannot offer interpretations about citations as this is an automated procedure. Please refer to the style manuals in the Citation Source Information area for clarifications.
Citation Source Information
The AIP Style presented is based on information from the AIP Style Manual. The APA Style presented is based on information from APA Style.org: Electronic References. The Chicago Style presented is based on information from Examples of Chicago-Style Documentation. The MLA Style presented is based on information from the MLA FAQ. Spatial Geometry of a Uniformly Rotating Reference Frame JS Model:
Is Based On
Easy Java Simulations Modeling and Authoring Tool
Use the Easy Java Simulations Modeling and Authoring Tool to edit and to explore the source code for the Spatial Geometry of a Uniformly Rotating Reference Frame JS Model. relation by Wolfgang ChristianKnow of another related resource? Login to relate this resource to it. |
ContributeRelated MaterialsSimilar Materials |