Elastic Limit of Space and the Quantum Condition: Difference between revisions
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{{Infobox paper | {{Infobox paper | ||
| title = Elastic Limit of Space and the Quantum Condition | | title = Elastic Limit of Space and the Quantum Condition | ||
| url = [https://web.archive.org/web/20060619034741/http://www.wbabin.net/science/znidarsic2.pdf Link to paper (Internet Archive)] | |||
| author = [[Frank J Znidarsic]] | | author = [[Frank J Znidarsic]] | ||
| keywords = [[Elastic Limit]], [[Space]], [[Quantum Condition]] | | keywords = [[Elastic Limit]], [[Space]], [[Quantum Condition]] | ||
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| num_pages = 9 | | num_pages = 9 | ||
}} | }} | ||
'''Read the full paper''' [https://web.archive.org/web/20060619034741/http://www.wbabin.net/science/znidarsic2.pdf here] ''(archived copy — the original link is no longer available)'' | |||
==Abstract== | ==Abstract== | ||
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The quantum condition describes the angular momentum of a quantum system. The angular momentum is an integer multiple of Planck?s constant. Bohr and Einstein sought a classical explanation for the quantum condition. Schr?dinger incorporated Bohr's quantum condition and determined the intensity of the atomic spectrum. Rutherford searched for a solution, gave up, and began his work with the nucleus. Over one hundred years have passed since a classical connection was sought. None of the great scientists has discovered a classical explanation for the quantum condition. The mystery remains today and is embodied in the duality of particles and waves.</p> This author has discovered a classical link to the quantum condition. The link is the elastic limit of space. The introduction of the elastic limit reveals the path of the quantum transition and provides insight into the duality of particles and waves. Convention represents the matter wave as the superposition of an infinite number of component waves. The Fourier addition of component waves localizes the matter wave. Waves, other than the matter wave, are localized by restraining forces. This author proposes that the natural forces are pinned into the structure of matter (restrained) at a discontinuity produced by the elastic limit of space. Reflections are produced at the discontinuity. The superposition of the incident and reflected wave is the deBroglie wave of matter. | The quantum condition describes the angular momentum of a quantum system. The angular momentum is an integer multiple of Planck?s constant. Bohr and Einstein sought a classical explanation for the quantum condition. Schr?dinger incorporated Bohr's quantum condition and determined the intensity of the atomic spectrum. Rutherford searched for a solution, gave up, and began his work with the nucleus. Over one hundred years have passed since a classical connection was sought. None of the great scientists has discovered a classical explanation for the quantum condition. The mystery remains today and is embodied in the duality of particles and waves.</p> This author has discovered a classical link to the quantum condition. The link is the elastic limit of space. The introduction of the elastic limit reveals the path of the quantum transition and provides insight into the duality of particles and waves. Convention represents the matter wave as the superposition of an infinite number of component waves. The Fourier addition of component waves localizes the matter wave. Waves, other than the matter wave, are localized by restraining forces. This author proposes that the natural forces are pinned into the structure of matter (restrained) at a discontinuity produced by the elastic limit of space. Reflections are produced at the discontinuity. The superposition of the incident and reflected wave is the deBroglie wave of matter. | ||
</span></span>[[Category:Scientific Paper]] | </span></span> | ||
[[Category:Scientific Paper|elastic limit space quantum condition]] | |||
[[Category:Quantum Theory]] | |||
Latest revision as of 09:43, 20 July 2026
| Scientific Paper | |
|---|---|
| Title | Elastic Limit of Space and the Quantum Condition |
| Read in full | Link to paper (Internet Archive) |
| Author(s) | Frank J Znidarsic |
| Keywords | Elastic Limit, Space, Quantum Condition |
| Published | 2006 |
| Journal | General Science Journal |
| No. of pages | 9 |
Read the full paper here (archived copy — the original link is no longer available)
Abstract
The quantum condition describes the angular momentum of a quantum system. The angular momentum is an integer multiple of Planck?s constant. Bohr and Einstein sought a classical explanation for the quantum condition. Schr?dinger incorporated Bohr's quantum condition and determined the intensity of the atomic spectrum. Rutherford searched for a solution, gave up, and began his work with the nucleus. Over one hundred years have passed since a classical connection was sought. None of the great scientists has discovered a classical explanation for the quantum condition. The mystery remains today and is embodied in the duality of particles and waves.
This author has discovered a classical link to the quantum condition. The link is the elastic limit of space. The introduction of the elastic limit reveals the path of the quantum transition and provides insight into the duality of particles and waves. Convention represents the matter wave as the superposition of an infinite number of component waves. The Fourier addition of component waves localizes the matter wave. Waves, other than the matter wave, are localized by restraining forces. This author proposes that the natural forces are pinned into the structure of matter (restrained) at a discontinuity produced by the elastic limit of space. Reflections are produced at the discontinuity. The superposition of the incident and reflected wave is the deBroglie wave of matter.