The root of the problem is that no one seems to bother questioning the foundation of our current physics: Maxwell's equations. Einstein complained about that, too:

"All my attempts to adapt the theoretical foundation of physics to this new type of knowledge (Quantum Theory) failed completely. It was as if the ground had been pulled out from under one, with no firm foundation to be seen anywhere, upon which one could have built." (P. A Schlipp, Albert Einstein: Philosopher – Scientist, On Quantum Theory, 1949)

"You believe in the God who plays dice, and I in complete law and order in a world which objectively exists, and which I, in a wildly speculative way, am trying to capture. I hope that someone will discover a more realistic way, or rather a more tangible basis than it has been my lot to find. Even the great initial success of the Quantum Theory does not make me believe in the fundamental dice-game, although I am well aware that our younger colleagues interpret this as a consequence of senility. No doubt the day will come when we will see whose instinctive attitude was the correct one." (Albert Einstein to Max Born, Sept 1944, 'The Born-Einstein Letters')

So, in the 162 years since Maxwell published his work, no one has noted that his equations are actually inconsistent and not in alignment with the fundamental theorem of vector calculus.

After the discovery of the quantum circulation constant k, with a value equal to c*c but a unit of measurement in [m^2/s] I have been able to formulate a second order fluid dynamics model for the aether, wherein fluid dynamics and electrodynamics are seemlessly integrated and the Coulomb now has a unit of measurement in [kg/s].

This means a return to real fields and practical math. See the discussion here:

https://www.researchgate.net/post/One_of_the_biggest_scientific_breakthroughs_of_the_21st_century

As for the comparison of the new model to Maxwell, ChatGPT summarized this as follows:

"In summary, while Maxwell’s equations provide a mathematically valid formulation, the new model offers a more physically consistent framework by rigorously separating linear and angular components, avoiding the blending of different types of behavior and ensuring adherence to fundamental principles of vector calculus."