Quantum Field Theory is based on an assumption that all subatomic particles are made of the surges of fields. These fields are known as “Quantum Fields”. Like gravitational field, most scientists believe that quantum fields are long range forces over the entire universe. However, according to Yangton and Yington Theory, quantum fields are only short range fields with a normal distribution.
Scientists also believed that quantum fields preexist in the universe. This concept was first proposed to explain that the remote gravitational force derived from Newton’s Law of Universal Gravitation is preexisted instead of that produced by propagation. However, according to Yangton and Yington Theory, the remote gravitational force is caused by graviton flux which is generated through graviton propagation based on Graviton Radiation and Contact Interaction Theory. In fact, remote gravitational field obeys Inverse Square Law (1/r2) but quantum field follows a normal distribution.
In contrast, according to Yangton and Yington Theory, subatomic particles are made of a group of Wu’s Pairs with string structures and short range forces including String Force and Four Basic Forces in a normal distribution. Although, these short range forces are generated after the existence of the particles, they can be considered equivalent to the Quantum Fields in Quantum Field Theory.
Furthermore, based on Quantum Field Theory and Yang Mills Theory, Standard Model is a group of subatomic particles that is derived by a mathematical model of non-abelian symmetry with a quantum field in a normal distribution. As a result, considering that string structures and short range forces including string force and four basic forces in a normal distribution are equivalent to the quantum fields in Quantum Field Theory, Yangton and Yington Theory can serve as the backbones of Quantum Field Theory, as well as Quantum Gravity Theory and Standard Model.
My questions are:
1. Is it true that quantum fields in Quantum Field Theory have to be long range fields or even infinitive continuous fields?
2. Can it be short range fields? Any problems?