Anharmonic Perturbation Of Spin-Orbital Momentum Of A Hamiltonian Operator

An anharmonic perturbation in the spin-orbital momentum, of a given arbitrary Hamiltonian Operator, may often tend to spontaneously lead, to a perturbation in the respective angular momentum, that is of this self-same stated Hamiltonian Operator. TO BE CONTINUED! SINCERELY, SAMUEL ROACH. 

Two different and distinct p-Adic cohomology-related Ward-Cauchy structures, that are here to intersect, in an orthogonal manner, may often tend to work to bear a covariant tense, when in a retrospective relation to one another, of a Nijenhuis inverse Bessel-related physical attribute.  

A super string that vibrates, in a manner that is not akin, to that of a soliton, may often tend to not be gauge-invariant. 

A given arbitrary, kinematically propagated, Kahler Hamiltonian Topological Manifold, that is strongly gauged, both spontaneously in a heuristic, &, in a metric-related manner, may often tend to exhibit an eminently corroborative (co)homology-based structure, that works to show, an externally delineated field, that has a relatively high elastic modulus, while spontaneously working to show, an internally delineated field, that has a relatively high fractal modulus, as it is tugged, over the course of time. 

A kinetically transferred Kahler Hamiltonian Topological Manifold, that works to consistently exhibit, a harmonic recursively stable resonant pulsation, over the durational course, that is eminently corroborative, with the Fourier-Related-Progression, of its Lagrangian-Based Expansion, may often tend to work to spontaneously bear, a Chern-Simons involved spin-orbital momentum, in eminent conjunction, with the spontaneous proximal local presence, of a hermitian angular momentum, as the implicitly considered team of cohesive mass-bearing energy eigenstates, is here to be kinematically propagated.