Tuesday, 14 March 2023

General Formulation of Topos Many-Node Theory | Chapter 8 | New Frontiers in Physical Science Research Vol. 9

 We analyze the created entities (occurrences) in the first moments of cosmos creation. It is assumed that skilled exists a causal forceful relationship between all occurrences (nodes) aforementioned that all nodes are placed on a planet line and each node occupies a domain (instead of a point) precede-time, called setting, in mathematical terms. The set of setting nodes form a topos many-node order. Using some elementary assumptions, we introduce two types of Hamiltonians. By attributing a general fundamental Hamiltonian to the system, it is shown that bureaucracy has an optimized fault-finding dimension with a apparent Raman and infrared spectrums. Also, we consider a accepted nonstructural Hamiltonian which contains a set of commutative self-adjoint operators and an interplay terms due to the spin, charge, or different kinds of probable scopes of freedoms each nth optimized graph. For judgment the state-space, honesty values and size valued objects of the many-bud system, a general process is introduced. The set of these values is a chaste snapshot of the nth reformed graph which forms allure kinematic. We show that the dynamic of the system maybe explained by defining a linked map middle from two points the nth -state-space belongs to the nth -graph and the (n + 1)th -state-room belong to (n + 1)th  -graph. Finally, by providing an understanding of the general expression of many-node theory, we confer and explain how individual can use the data of the cosmic history radiations and cosmic beams for finding a detailed model of two together general structural and nonstructural made acquainted Hamiltonian. Here, time is merely the change in truth value all the while comparison between nth and (n + 1)th-diagram.

Author(s) Details:

Hamidreza Simchi,
Department of Physics, Iran University of Science and Technology, Narmak, Tehran 16844, Iran.

Please see the link here: https://stm.bookpi.org/NFPSR-V9/article/view/9857

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