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A novel theoretical model for the famous quantum physics particle - wave duality experiment and generalization of the Schrodinger equation: implications for space exploration.

Natalia Duxbury

Published Jul 1, 2018• 0 citations
OpenAlex

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In this short note, the the key to unlocking the secrets of quantum physics will be elucidated by exploring the fundamentals of Schrodinger's wave mechanics approach to describing quantum phenomenon. We will show that de Broglie's wave-particle duality hypothesis which lies at the heart of Schrodinger's wave-function \psi produces a complex wave equation whose mathematical structure can be described by Euler's famous equation e^{i\theta}=cos(\theta)+isin(\theta) which basically describes a helical wave in 3D space. By comparing and contrasting the electromagnetic wave with that of a helical wave which Euler's equation represents, we may have discovered the geometric basis for spin and helicity and antimatter with negative energies that Dirac uncovered in his relativistic reformulation of Schrodinger's equation.
Quantum mechanics, as a fundamental theory describing the microscopic world, has driven a revolution in physics over the past century. The wave-particle duality of electrons, as one of the core features of quantum mechanics, challenges the traditional understanding of matter in classical physics. Through wave-particle duality, electrons exhibit wave-like behavior in certain experiments and particle-like properties in others. This paper explores key concepts of quantum mechanics, such as the wave function and the Schrödinger equation, and verifies the wave and particle nature of electrons through experiments such as the double-slit experiment and Compton scattering. In addition, this paper discusses the integration of quantum field theory and quantum mechanics, emphasizing the profound impact of electron duality on modern physics and quantum technology. With the continuous development of quantum technology, the duality of electrons not only provides a theoretical foundation for fields such as quantum computing and quantum communication but also offers new directions for technological innovation in the future.
This chapter introduces core quantum mechanics concepts, focusing on Heisenberg's uncertainty principle and Schrödinger's equation, which describe quantum particles' wave–particle duality and probabilistic nature. The uncertainty principle and Schrödinger's equation are fundamental postulates validated by experiments, with the latter governing quantum behavior. The chapter explores wave functions, superposition, and entanglement, using light polarization to contrast classical and quantum interpretations, demonstrating that single photons exhibit probabilistic outcomes when interacting with polarizers. Additionally, it discusses polarizers and polarizing beam splitters, analyzing light propagation through these components using the law of Malus and comparing classical and quantum interpretations. The chapter concludes by highlighting the implications of these findings on photon polarization and measurement, providing a foundation for understanding quantum technologies.