Figure 5 - uploaded by Christopher C. O'Neill
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A four-dimensional representation of the vector field, with the absence of the interior structure of gravity.
Source publication
This paper looks at how the meniscus associated with surface tension can be used to model the normal curvature of spacetime due to the presence of a gravitational body. Earlier research has tried to formulate equations for tangential pressure of a normal curvature in curved spacetime using the concept of surface tension. However, this research was...
Contexts in source publication
Context 1
... results of equation (4) are to be found in Figure 5, but are somewhat difficult to discern without the indiscriminate ability to rotate and view the graph from all angles. Nevertheless, the reader can just about make out the vector bunching effect on the boundary, which was also apparent in Figure 3, as well as the fact that no vectors appear to transgress the boundary. ...
Context 2
... Fig. 5, we saw that the graphing library was not able to handle the rendering of the higher dimensional interior data, but our intuition about geometry and mathematics tells us it must be there and so we can dispense with the visualisation and force the outputting of the profile from the data by simply applying the same process as in Fig. 4. ...
Context 3
... results of equation (4) are to be found in Figure 5 but are somewhat difficult to discern without the indiscriminate ability to rotate and view the graph from all angles. Nevertheless, the reader can just about make out the vector bunching effect on the boundary, which was also apparent in Figure 3, as well as the fact that no vectors appear to transgress the boundary. ...
Context 4
... Fig. 5, we saw that the graphing library was not able to handle the rendering of the higher dimensional interior data, but our intuition about geometry and mathematics tells us it must be there and so we can dispense with the visualisation and force the outputting of the profile from the data by simply applying the same process as in Fig. 4. ...
Context 5
... results of equation (4) are to be found in Figure 5 but are somewhat difficult to discern without the indiscriminate ability to rotate and view the graph from all angles. Nevertheless, the reader can just about make out the vector bunching effect on the boundary, which was also apparent in Figure 3, as well as the fact that no vectors appear to transgress the boundary. ...
Context 6
... Fig. 5, we saw that the graphing library was not able to handle the rendering of the higher dimensional interior data, but our intuition about geometry and mathematics tells us it must be there and so we can dispense with the visualisation and force the outputting of the profile from the data by simply applying the same process as in Fig. 4. ...
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