(∫∫∫∑Wavefront Surface Area_a - ∫∫∫∑Wavefront Surface Area_b ) / ∫∫∫ Volume Designated

This is a simple metric for wave density of a given volume for two given wave fronts within it, which can be used as a value for mass-energy and mass-volume.

As the number of separate wave fronts can be infinite within a given volume, a method for describing wave density is useful, and can also be used to distinguish between the presence of different massive particles - the changing volumes between the surface areas of wave fronts indicates both particle type and  number.

9 minutes ago, metacogitans said:

(∫∫∫∑Wavefront Surface Area_a - ∫∫∫∑Wavefront Surface Area_b ) / ∫∫∫ Volume Designated

This is a simple metric for wave density of a given volume for two given wave fronts within it, which can be used as a value for mass-energy and mass-volume.

As the number of separate wave fronts can be infinite within a given volume, a method for describing wave density is useful, and can also be used to distinguish between the presence of different massive particles - the changing volumes between the surface areas of wave fronts indicates both particle type and  number.

Would you like to elaborate in this, perhaps with a simple worked example?

 

In particular I am interested in this part of the statement

Quote

As the number of separate wave fronts can be infinite within a given volume,

What exactly do you mean by it and how does it fit with the idea that the wavelength = distance between adjacent wavefronts?