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首页> 外文期刊>Hadronic Journal >NONUNITARY LIE-ISOTOPIC AND LIE-ADMISSIBLE SCATTERING THEORIES OF HADRONIC MECHANICS, V: FOUNDATIONS OF THE GENOSCATTERING THEORY FOR IRREVERSIBLE PROCESSES
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NONUNITARY LIE-ISOTOPIC AND LIE-ADMISSIBLE SCATTERING THEORIES OF HADRONIC MECHANICS, V: FOUNDATIONS OF THE GENOSCATTERING THEORY FOR IRREVERSIBLE PROCESSES

机译：强子力学的非同寻常的同同位素和可容许的散射理论，V：不可逆过程的遗传散射理论的基础

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In four previous papers of this series, we presented the foundations of a nonunitary-isounitary generalization of the unitary relativistic scattering theory as characterized by Santilli's Lie-isotopic theory. The generalized theory was called isoscattering theory due to the use of the underlying isomathematics. Even too time-reflection non-invariance can be accommodated via a time-dependence of the isounit, the axioms of the isoscattering theory have no "arrow of time" and, therefore, are essentially applicable to reversible scattering events, such as Coulomb scattering without collisions. In view of these limitations, in this paper we present, apparently for the first time, an irreversible covering of the isoscattering their as characterized by Santilli's Lie-admissible covering of the Lie-isotopic theory. The latter theory is presented under the name of genoscattering theory due to the use of the underlying genomathematics, and it is specifically intended for irreversible scattering processes, such as deep inelastic scattering. Besides a number of divergences between the data interpretation via the genoscattering and the conventional scattering theory, a significant result identified in this paper is that the irreversible treatment of inelastic processes among extended particles or wavepack-ets implies numerical values of the masses of intermediate states, such as that of the Higgs boson, largely different than those predicted by the conventional reversible scattering theory among point-like particles.
机译：在该系列的前四篇论文中，我们介绍了以Santilli的李同位素理论为特征的the一相对论散射理论的非unit一iso等化概化的基础。由于使用了基本的等温数学，因此广义理论被称为等散射理论。即使通过等价单元的时间依赖性也可以适应时间反射的不变性，等散射理论的公理也没有“时间之箭”，因此本质上适用于可逆散射事件，例如库仑散射而无需碰撞。鉴于这些局限性，本文显然是首次提出了等散射的不可逆覆盖，其特征是Santilli的Lie允许的Lie同位素理论覆盖。后一种理论由于使用了基本的基因数学方法而以基因散射理论的名义提出，并且专门用于不可逆的散射过程，例如深层非弹性散射。除了通过基因散射进行数据解释与传统散射理论之间存在许多分歧外，本文确定的重要结果还在于，不可逆性处理扩展粒子或波包集合中的非弹性过程意味着中间状态质量的数值，例如希格斯玻色子，与点状粒子之间的传统可逆散射理论所预测的结果大不相同。

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