一个算子方程和放射性衰变时间的相对论性变化

R. Herrmann
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引用次数: 6

摘要

本文利用非标准物理世界的概念,导出了线性效应线元。以前,除了放射性衰变外,这条线素被用来获得所有经过实验验证的物理测量中的狭义相对论变化。这条线元现在被用来推导,通过分离变量,一个表达式,预测放射性物质的衰变时间的增加与爱因斯坦时间膨胀假设预测的相同。这表明,这种寿命的增加可以归因于放射性物质与非标准电磁场的相互作用,而不是基本的时间膨胀。
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AN OPERATOR EQUATION AND RELATIVISTIC ALTERATIONS IN THE TIME FOR RADIOACTIVE DECAY
In this paper, using concepts from the nonstandard physical world, the linear effect line element is derived. Previously, this line element was employed to obtain, with the exception of radioactive decay, all of the experimentally verified special theory relativistic alterations in physical measures. This line element is now used to derive, by means of separation of variables, an expression that predicts the same increase in the decay time for radioactive material as that predicted by the Einstein time dilation assumption. This indicates that such an increase in lifetime can be attributed to an interaction of the radioactive material with a nonstandard electromagnetic field rather than to a basic time dilation.
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来源期刊
INTERNATIONAL JOURNAL OF MATHEMATICS AND MATHEMATICAL SCIENCES
INTERNATIONAL JOURNAL OF MATHEMATICS AND MATHEMATICAL SCIENCES Mathematics-Mathematics (miscellaneous)
CiteScore
2.30
自引率
8.30%
发文量
60
审稿时长
17 weeks
期刊介绍: The International Journal of Mathematics and Mathematical Sciences is a refereed math journal devoted to publication of original research articles, research notes, and review articles, with emphasis on contributions to unsolved problems and open questions in mathematics and mathematical sciences. All areas listed on the cover of Mathematical Reviews, such as pure and applied mathematics, mathematical physics, theoretical mechanics, probability and mathematical statistics, and theoretical biology, are included within the scope of the International Journal of Mathematics and Mathematical Sciences.
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