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CRC Press eBooks

Nonlocal Quantum Computing (II)

Cheng Hsiao Wu

Published Nov 21, 2025• 0 citations
Publisher

Abstract

New physical results are explained, such as time crystals, spherical time crystals, and an analogy of Newton’s first law of motion in discrete time. New concept of time and perpetual motions as viewed from a non-Euclidean frame. Why the quantum computing chain is a distributed superconductor is explained, as well as new physical concepts.

DOI
10.1201/9781003542032-6

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Nonlocal Quantum Computing (I)

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古典力学における粒子-反粒子的記述

秀樹 鯖田

The new approach for the classical mechanics in mordern physical languages is studied in this article. First of all the Newton's laws of motions are restated in the terminology of the quantum mechanics. Bohr's relation takes a fundamental role in this trial and the concept of energy is the first thing considered. Then the other physical quantities such as the velocity, the momentum, mass, and, etc. are the secondary quantities reduced from the concept of energy. As for the concept of particle anti-particle the third law of the Newtonian mechanics needs it and the usual action and reaction are related to the concept of particle and anti-particle, respectively. The part II treats the motion in the phase space or the trajectories in the phase space. If there are the motions of the original particles, then we can associate it the motions of the antiparticles.|この論文では古典力学に対する現代物理学の新しい研究方法が研究されている。第1にニュートンの運動の法則が量子力学のことばで再記述される。この試みでボーアの関係が根本的役割をはたし,エネルギー概念が最初に考察されるべきことがらとなる。ついで,速度,運動量,質量他はこのエネルギー概念から派生する第2義的量であることを示す。粒子-反粒子概念についてはニュートン力学の第3法則がそれを必要とし,通常の作用-反作用がそれぞれ粒子,反粒子の概念に結びつく。第2部は位相空間での運動や位相空間内のトラジェクトリーをとりあつかう。あるものとの粒子の運動があれば,その運動に反粒子の運動を付随させられる。

•Sep 30, 1991•0 citations
New physical results are explained, such as time crystals, spherical time crystals, and an analogy of Newton’s first law of motion in discrete time. New concept of time and perpetual motions as viewed from a non-Euclidean frame. Why the quantum computing chain is a distributed superconductor is explained, as well as new physical concepts.
Entanglement and quantum teleportation are two inter-related subjects and can be explained through four fundamental non-local quantum computing diagonal operator-state relations, which model the conservative phase-interaction between two adjacent atoms of an entangled atomic chain. Each model atom possesses four eigen-states. There exists a minimum focus distance between the two atoms for the entanglement to exist. Consequently, there exist perpetual elastic phase-changing events on the entire entangled chain at every discrete time interval that is evaluated and shown here. It is analogous to Newton’s first law of motion in discrete time. Quantum teleportation means every extra 2π2\pi2π phase between the atoms can be translated in Fourier space into an additional separation distance, a quantized value.
Quantum mechanics forms the basis of modern physics. In a sense it is the parent theory about which we construct our view of the physical world. Briefly, quantum mechanics is the theory by which we describe the behaviors of subatomic and atomic particles, such as electrons, of which the macroscopic world is made. Although it is not necessary to treat macroscopic objects by use of quantum mechanics, the laws of quantum mechanics and their implications are completely consistent with Newton's Laws of Motion, which we know are applicable to most macroscopic objects. As we will see below, Newton's Laws of Motion are a special subset of quantum mechanics; quantum mechanics reduces to Newton's Laws at macroscopic dimensions. Before we begin our study of quantum mechanics, it is of interest to explain why quantum mechanics is of importance in the study of modern electrical engineering. Many new areas of electrical engineering are based on developments that can be understood only through the use of quantum mechanics. Among these are the broad areas of semiconductors and solid-state electronic devices, electro-optics and lasers, superconductors. It would be fair to say that in the study of each of the above areas some knowledge of quantum mechanics is essential. In this book, some basic concepts in quantum mechanics are presented that are necessary in the study of the above-mentioned disciplines. Introduction The concept most basic toward the understanding of quantum mechanics is the concept of measurement.
The new approach for the classical mechanics in mordern physical languages is studied in this article. First of all the Newton's laws of motions are restated in the terminology of the quantum mechanics. Bohr's relation takes a fundamental role in this trial and the concept of energy is the first thing considered. Then the other physical quantities such as the velocity, the momentum, mass, and, etc. are the secondary quantities reduced from the concept of energy. As for the concept of particle anti-particle the third law of the Newtonian mechanics needs it and the usual action and reaction are related to the concept of particle and anti-particle, respectively. The part II treats the motion in the phase space or the trajectories in the phase space. If there are the motions of the original particles, then we can associate it the motions of the antiparticles.|この論文では古典力学に対する現代物理学の新しい研究方法が研究されている。第1にニュートンの運動の法則が量子力学のことばで再記述される。この試みでボーアの関係が根本的役割をはたし,エネルギー概念が最初に考察されるべきことがらとなる。ついで,速度,運動量,質量他はこのエネルギー概念から派生する第2義的量であることを示す。粒子-反粒子概念についてはニュートン力学の第3法則がそれを必要とし,通常の作用-反作用がそれぞれ粒子,反粒子の概念に結びつく。第2部は位相空間での運動や位相空間内のトラジェクトリーをとりあつかう。あるものとの粒子の運動があれば,その運動に反粒子の運動を付随させられる。