The Yang-Mills Existence and Mass Gap Problem: A Fractional Non-local Approach via the Quantized Fractal…

Abstract

have further refined the argument.

ベゾフ位相とボニーパラ積は、ループ自己エネルギーを厳密に制限する。

(QFE8:ベゾフ空間とボニーパラ積を用いた1ループ自己エネルギーの有限性の証明)

• 変形スラヴノフ・テイラー恒等式は、閉じ込めのコホモロジー的証明を提供する。

(QFE8:変形スラヴノフ・テイラー恒等式を用いたカラークォーク閉じ込めのコホモロジー的証明)

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BibTeX

@misc{numa2026yangmills,
  title = {{The Yang-Mills Existence and Mass Gap Problem: A Fractional Non-local Approach via the Quantized Fractal Equation (QFE)}},
  author = {Norio Numa},
  howpublished = {Zenodo},
  year = {2026},
  month = oct,
  doi = {10.5281/zenodo.23416063},
  url = {https://zenodo.org/records/23416063},
  note = {CC BY 4.0},
}

RIS

TY  - UNPB
TI  - The Yang-Mills Existence and Mass Gap Problem: A Fractional Non-local Approach via the Quantized Fractal Equation (QFE)
AU  - Norio Numa
PY  - 2026
DA  - 2026/10/16
PB  - Zenodo
DO  - 10.5281/zenodo.23416063
UR  - https://zenodo.org/records/23416063
AB  - have further refined the argument.  ベゾフ位相とボニーパラ積は、ループ自己エネルギーを厳密に制限する。  (QFE8:ベゾフ空間とボニーパラ積を用いた1ループ自己エネルギーの有限性の証明)  &bull; 変形スラヴノフ・テイラー恒等式は、閉じ込めのコホモロジー的証明を提供する。  (QFE8:変形スラヴノフ・テイラー恒等式を用いたカラークォーク閉じ込めのコホモロジー的証明)
ER  -

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