Showing posts with label Wess-Zumino interaction. Show all posts
Showing posts with label Wess-Zumino interaction. Show all posts

Monday, June 7, 2021

Cohomology-Related Generation/Chern-Simons Invariant Dispersion -- Interactions

 The general activity, in which there is to be the processes, in which there is here to be a given arbitrary proximal local tense, of a cohomology-related generation, over the durational course of a correlative sequential series of instantons, tends here to be more likely to be associated, with a distinct genus of a Wess-Zumino Interaction, THAN of a Civita Interaction. Whereas; the general activity, in which there is to be the processes, in which there is here to be a given arbitrary proximal local tense, of an associated set of emitted Chern-Simons Invariant eigenstates of dispersion, this will consequently work to result, in effect, to thereby tend to be more likely, to be directly associated, with a distinct genus of a Civita Interaction THAN a Wess-Zumino Interaction. TO BE CONTINUED! Sincrely, SAM ROACH. (1989).

Wednesday, November 6, 2019

Scattering As Just One General Genus Of Perturbation

The difference between a Wess-Zumino interaction and a Reimman interaction (as in a Reimman scattering), is that the general idea as to what a Wess-Zumino interaction is, is that it may be any one given arbitrary general type of a Ward-Cauchy-related harmonic perturbation; whereas -- a Reimman interaction (again, as in a Reimman scattering), is the general idea as to what a Ward-Cauchy-related harmonic scattering is to be.  Furthermore, -- the difference between a Cevita interaction and a Rayleigh interaction (as in a Rayleigh scattering), is that the general idea as to what a Cevita interaction is, is that it may be any one given arbitrary general type of a Ward-Cauchy-related anharmonic perturbation; whereas -- a Rayleigh interaction (again, as in a Rayleigh scattering), is the general idea as to what a Ward-Cauchy-related anharmonic scattering is to be.  A Ward-Caucy-related scattering, is only one general genus of a Ward-Cauchy-related perturbation.  To Be Continued!  Sam Roach.