Dynamic Interaction Temporal Nonlocality and Compactified Dimensional Perturbation Fields: A Path Integral Approach
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| Format: | Recurso digital |
| Language: | English |
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2025
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| _version_ | 1866902042102988800 |
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| author | ZHOU, changzheng ZHOU, ziqing |
| author_facet | ZHOU, changzheng ZHOU, ziqing |
| contents | <p>This study explores the relationship between temporal nonlocal<br>ity and compactified dimensional perturbation fields using the path<br> integral approach. We propose a theoretical framework to describe<br> the dynamic correlations of wavefunctions across past, present, and<br> future, and establish propagation equations for compactified dimen<br>sional fields. By designing an experimental setup based on quantum<br> entanglement, we investigate methods to empirically validate tempo<br>ral nonlocality and compactified dimensional perturbation fields. The<br> theoretical and experimental designs presented in this paper offer new<br> perspectives on the nature of time and quantum nonlocality.<br> 1 Introduction<br> Temporal nonlocality refers to the phenomenon where the state of a physical<br> system at a given moment is influenced not only by its past but also by its<br> future. This concept is particularly significant in quantum mechanics, as it<br> may provide new insights into phenomena such as quantum entanglement. In<br> recent years, with the advancement of quantum mechanics and general rela<br>tivity, temporal nonlocality has become an important topic in physics. This<br> paper employs the path integral approach to investigate the role of tempo<br>ral nonlocality in the evolution of quantum states and proposes a theoretical<br> framework to describe the dynamic correlations of wavefunctions across past,<br> present, and future.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_14832866 |
| institution | Zenodo |
| language | eng |
| publishDate | 2025 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Dynamic Interaction Temporal Nonlocality and Compactified Dimensional Perturbation Fields: A Path Integral Approach ZHOU, changzheng ZHOU, ziqing Temporal Nonlocality Compactified Dimensions Perturbation Fields Path Integral Approach Quantum Entanglement Wavefunction Propagation <p>This study explores the relationship between temporal nonlocal<br>ity and compactified dimensional perturbation fields using the path<br> integral approach. We propose a theoretical framework to describe<br> the dynamic correlations of wavefunctions across past, present, and<br> future, and establish propagation equations for compactified dimen<br>sional fields. By designing an experimental setup based on quantum<br> entanglement, we investigate methods to empirically validate tempo<br>ral nonlocality and compactified dimensional perturbation fields. The<br> theoretical and experimental designs presented in this paper offer new<br> perspectives on the nature of time and quantum nonlocality.<br> 1 Introduction<br> Temporal nonlocality refers to the phenomenon where the state of a physical<br> system at a given moment is influenced not only by its past but also by its<br> future. This concept is particularly significant in quantum mechanics, as it<br> may provide new insights into phenomena such as quantum entanglement. In<br> recent years, with the advancement of quantum mechanics and general rela<br>tivity, temporal nonlocality has become an important topic in physics. This<br> paper employs the path integral approach to investigate the role of tempo<br>ral nonlocality in the evolution of quantum states and proposes a theoretical<br> framework to describe the dynamic correlations of wavefunctions across past,<br> present, and future.</p> |
| title | Dynamic Interaction Temporal Nonlocality and Compactified Dimensional Perturbation Fields: A Path Integral Approach |
| topic | Temporal Nonlocality Compactified Dimensions Perturbation Fields Path Integral Approach Quantum Entanglement Wavefunction Propagation |
| url | https://doi.org/10.5281/zenodo.14832866 |