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Mass Constituents of a Flat Lattice Multiverse: Conclusion from Similarity between Two Universal Numbers, the Rocksalt-Type 2<i>D</i>Madelung Constant and the Golden Mean 被引量:2
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作者 Hans Hermann Otto 《Journal of Modern Physics》 2018年第1期1-13,共13页
In fairly good agreement with the consensus range of dark energy to matter this ratio of the critical density is suggested to be connected with the golden mean &phi;=0.6180339887, yielding for dark energy to matte... In fairly good agreement with the consensus range of dark energy to matter this ratio of the critical density is suggested to be connected with the golden mean &phi;=0.6180339887, yielding for dark energy to matter mass fractions .?Assuming the baryonic matter to be only 4.432%, the ratio of matter to baryonic matter would be , and further the ratio of dark matter to baryonic one . If one subtracts from the dark matter a contribution of antimatter with the same mass of baryonic matter, according to the antigravity theories of Villata respectively Hajdukovic, the remaining mass ratio would yield . Replacing the “Madelung” constant α of Villata’s “lattice universe” by &phi;, one reaches again 1 + &phi;as the ratio of the repulsive mass contribution to the attractive one. Assuming instead of a 3D lattice a flat 2D one of rocksalt type, the numerical similarity between the Madelung constant and φ&minus;1 could not be just coincidence. The proposed scaling of the cosmological mass fractions with the square of the most irrational universal number &phi;may indicate that the chaotic cosmological processes have reached a quite stable equilibrium. This may be confirmed by another, but similar representation of the mass constituents by the Archimedes’ constant &pi;, giving for respectively for the dark components . However, the intimate connection of φ with its reciprocal may ignite the discussion whether our universe is intertwined with another universe or even part of a multiverse with the dark constituents contributed from there. 展开更多
关键词 UNIVERsAL NUMBERs Fractal NUMBERs Golden mean Archimedes CONsTANT Fibonacci NUMBERs Madelung Constants sommerfeld’s Fine structure CONsTANT Euler Number lattice UNIVERsE Reciprocal UNIVERsE Cosmological MAss Fractions Hubble CONsTANT Gyromagnetic Factor
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Boltzmann熵函数的LBM分解及其应用
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作者 许友生 《浙江师大学报(自然科学版)》 CAS 2001年第4期353-355,共3页
运用格子气Boltzmann方法 (LBM) ,将Boltzmann熵函数分解成与过程无关的温度熵和体积熵两类成分 ,并对其应用进行了举例 .
关键词 格子气Boltzmann方法 LBM 虚拟元格 熵分解 Boltzmann熵函数 热力学 温度熵 体积熵
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