Sep 2026· International Journal of Quantum Technologies· 0 citations
Abstract
The widespread quest to quantize gravity mirrors humanity’s enduring drive to unify quantum and macroscopic
physical frameworks. This research initiates its inquiry by integrating quantum mechanics with classical mechanics,
yielding novel analytical perspectives, and introduces the Schrödinger-Tu equation—a wave function that incorporates
gravitational potential energy and is capable of describing macroscopic objects. Validating the practical viability of
merging quantum and classical approaches, several computational cases involving atoms and molecules yield successful
outcomes. Additionally, this study derives a wave-mechanical formulation of classical mechanical laws, furnishing direct
empirical evidence that quantum mechanics and classical mechanics are not mutually exclusive but rather compatible
and complementary. Further substantiation of their compatibility encompasses the following.
key points:
• The mass term m in the Schrödinger equation (SE) can be scaled to sufficiently large values to characterize
macroscopic entities
• The steady-state SE (Tψ +Vψ=Eψ) inherently integrates the wave function ψ with the classical energy conservation
relation T+V=E;
• Potential energy functions within the SE can be derived from macroscopic force fields;
• Newton’s second law F=ma and the SE are mutually derivable, establishing a fundamental theoretical linkage;
5.Electron diffraction experiments concurrently demonstrate wave-particle duality, a phenomenon that bridges both
mechanical frameworks.This paradigm shift—recasting the relationship between quantum and classical mechanics
from one of incompatibility to ompatibility—represents a pivotal theoretical advancement, with the potential to
catalyze the development of a generalized wave echanics.
Classical mechanics and quantum mechanics have long been framed as binary opposites—but this dichotomy has
yielded no real benefits, only persistent confusion. The fundamental equations of quantum mechanics cannot logically
demarcate a clear boundary between the quantum and classical realms; in fact, the mass m and pot...
Run-Sheng Tu· International Journal of Qua...· 0 citations
Reverse Physics is a methodology that breaks physical theories into separate mathematical and physical conditions to establish their logical relationships. To showcase the power of the methodology, we present several results for quantum mechanics and their related insights. The standard Hilbert-space formulation confli...
G. Carcassi, Tobias Thrien, C. Aidala· 0 citations
The problem of time in quantum gravity is often presented as a consequence of applying quantum theory to general relativity. These notes adopt a broader perspective. We first examine how time enters classical mechanics, relativity, quantum theory, and quantum field theory, distinguishing three principal aspects: causal...
Quantum mechanics is justifiably held to be the most successful physical theory ever created; yet no universally accepted interpretation of its mathematical formalism exists after a century of debate. We examine the specific claim that classical physics stands as the low-action limit of quantum mechanics, arguing that...
Adam Frank, J. Pienaar, M. Bitbol et al.· 0 citations
This paper extends the Schrödinger quantum field—a wave function treated as a fundamental quantum field describing particle states and probabilities—to a fully relativistic framework within Parametrized Relativistic Quantum Theory (PRQT). A hallmark of parametrized theories is the use of an invariant evolution paramete...
J. Fanchi· American Journal of Physics· 0 citations
Initially proposed by Hugh Everett III as the “theory of the universal wave function,” the many worlds interpretation has since been developed and refined into one of the most influential ways of giving meaning to quantum mechanics. This volume explores the idea that if one adopts the many worlds interpretation, then...
Unknown authors· 0 citations
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