Euich Miztani
I’m researching mathematical sciences and have Erdős number 4: Paul Erdős - Noga Alon - Jin Akiyama - Akihiro Nozaki - Euich Miztani.
Phone: +81-75-762-1522
Address: 5-14, Yoshida-honmachi, Sakyo-ku, Kyoto, 606-8317, Japan
Phone: +81-75-762-1522
Address: 5-14, Yoshida-honmachi, Sakyo-ku, Kyoto, 606-8317, Japan
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Papers by Euich Miztani
However, we are able to understand Einstein's idea much simpler and more phenomenally in chapter 1. Such a description of special relativity will facilitate researches in spintronics to consider the relativistic effect. Besides, it leads to an unknown special orthogonal group in real space, not the indefinite orthogonal group SO(1,3) in chapter 2. Furthermore, long-standing controversies of displacement current will be solved in chapter 3. In this talk, we discuss the ‘complete’ geometric special relativity and its new Lie group in real space.
is its equivalency to exponential distribution in probability theory. We could say it reinforces the adequacy of WAM as an alternative theory to LNT, if possible to verify it from a legitimate stochastic viewpoint. Before WAM for LNT by Manabe et al., Inamura had derived a solution from differential equation analogous to atomic collapse theory. It matches the data of mutated mice under low-dose rate radiation exposure. Afterward, Manabe et al. derived another similar equation and then indicated the scaling function based on the equation matching mutation data of five different
species. However, both of them have some stochastic problems. In this paper, we estimate their models and verify the relationship between the scaling function of WAM and exponential distribution in probability theory.
References
[1] Y. Manabe, T. Wada, Y. Tsunoyama, H. Nakajima, I. Nakamura, and M.
Bando, Whack-A-Mole Model: Towards unified description of biological effect
caused by radiation-exposure, Journal of the Physical Society of Japan, April
15, 2015,Vol. 84, No. 4
https://arxiv.org/abs/1411.4132
equation matching mutation data of five different species in [2]. Both of their equations are similar in terms of including the natural exponential function. Especially, the right hand side of scaling function in [2]corresponds to exponential distribution. Thus, their discussions and equations in their papers suggests us rethinking them based on legit probability theory. In this paper, we estimate their equations and especially analyze the relationship between the scaling function in [2] in probability theory.
However, we are able to understand Einstein's idea more simply and phenomenally. Such a description of special relativity will facilitate researches in spintropics to consider the relativistic effect. Besides, it leads to an unknown special orthogonal group in real space, unlike the Lorentz group SL(2, C). In this talk, we discuss so-to-speak the ‘complete’ geometric special relativity and its new Lie group in real space.