Abstract:
My goal for the talk is to define the Bohr Manifold—from how it came about to deriving its volume forms—Euclidean and the other Leibnizian. Thus, make connections to published literature results including de Sitter by conformal field (4,5) theory due to Juan Maldacena and at least another Juven C. Wang mentioned. Briefly, discuss progression to the YM-Mass Gap solution and other problems listed by the Clay Mathematics Institute. Highlight, current research work applying from Manturov, Nikonov, Vogan to engineering in medicine and among others, Strominger, Hong Liu, Harlow, and Wen Xiao Gang to further physics understanding of our universe invariant of scale, including mathematics made possible by Zhang Wei, Yun Zhi Wei and many others. Since, this will be my first ever talk—it will be informational, remembering the conferences and giving thanks to so many speakers presenting their works over the years contributing to my own research—with the main goal of deriving the Bohr Volume Forms and to introduce a promising framework for mathematicians. For the talk, slides will be provided and if available technology permits, instruction will be on chalkboard.
Language: English
Website:
https://us02web.zoom.us/j/81866745751?pwd=bEFqUUlZM1hVV0tvN0xWdXRsV2pnQT09
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