A Philosophical Analysis of Non-Markovian Collapse Models.

IF 0.9
Cristian Mariani
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Abstract

Spontaneous collapse models (SCM) employ an imaginary noise term in the modification of Schrödinger's equation in order to achieve a stochastic collapse process. Such noise term is typically assumed to be white, and therefore uncorrelated in time, which results in the dynamics being Markovian. In the first part of this paper I discuss the reasons why physicists are exploring the possibility to instead employ non-white stochastic noise terms in the dynamics of SCM, and I then briefly introduce these models. In the second part, my aim is to provide an evaluation of the major conceptual and philosophical consequences of the generalised collapse models with colored noise. In particular, I will focus on the broad class of implications having to do with the non-Markovian nature of the dynamics, with its resulting temporal non-locality, and on the possibility to consider the noise field as a real physical entity.

非马尔可夫坍缩模型的哲学分析。
自发坍塌模型(SCM)在对Schrödinger方程的修正中引入虚噪声项,以实现随机坍塌过程。这种噪声项通常被认为是白色的,因此在时间上不相关,这导致动态是马尔可夫的。在本文的第一部分中,我讨论了物理学家正在探索在SCM动力学中使用非白随机噪声项的可能性的原因,然后我简要介绍了这些模型。在第二部分,我的目的是提供一个主要的概念和哲学后果的评价与彩色噪声广义坍缩模型。特别是,我将重点关注与动力学的非马尔可夫性质有关的广泛含义,以及由此产生的时间非局部性,以及将噪声场视为真实物理实体的可能性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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