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Article

Observable and Unobservable Mechanical Motion

by
J. Gerhard Müller
Department of Applied Sciences and Mechatronics, Munich University of Applied Sciences, D-80335 Munich, Germany
Entropy 2020, 22(7), 737; https://doi.org/10.3390/e22070737
Submission received: 29 April 2020 / Revised: 22 June 2020 / Accepted: 30 June 2020 / Published: 3 July 2020
(This article belongs to the Special Issue The Landauer Principle: Meaning, Physical Roots and Applications)

Abstract

A thermodynamic approach to mechanical motion is presented, and it is shown that dissipation of energy is the key process through which mechanical motion becomes observable. By studying charged particles moving in conservative central force fields, it is shown that the process of radiation emission can be treated as a frictional process that withdraws mechanical energy from the moving particles and that dissipates the radiation energy in the environment. When the dissipation occurs inside natural (eye) or technical photon detectors, detection events are produced which form observational images of the underlying mechanical motion. As the individual events, in which radiation is emitted and detected, represent pieces of physical action that add onto the physical action associated with the mechanical motion itself, observation appears as a physical overhead that is burdened onto the mechanical motion. We show that such overheads are minimized by particles following Hamilton’s equations of motion. In this way, trajectories with minimum curvature are selected and dissipative processes connected with their observation are minimized. The minimum action principles which lie at the heart of Hamilton’s equations of motion thereby appear as principles of minimum energy dissipation and/or minimum information gain. Whereas these principles dominate the motion of single macroscopic particles, these principles become challenged in microscopic and intensely interacting multi-particle systems such as molecules moving inside macroscopic volumes of gas.
Keywords: mechanical motion; energy dissipation; information gain; Hamilton’s equations of motion; principle of least action mechanical motion; energy dissipation; information gain; Hamilton’s equations of motion; principle of least action

Share and Cite

MDPI and ACS Style

Müller, J.G. Observable and Unobservable Mechanical Motion. Entropy 2020, 22, 737. https://doi.org/10.3390/e22070737

AMA Style

Müller JG. Observable and Unobservable Mechanical Motion. Entropy. 2020; 22(7):737. https://doi.org/10.3390/e22070737

Chicago/Turabian Style

Müller, J. Gerhard. 2020. "Observable and Unobservable Mechanical Motion" Entropy 22, no. 7: 737. https://doi.org/10.3390/e22070737

APA Style

Müller, J. G. (2020). Observable and Unobservable Mechanical Motion. Entropy, 22(7), 737. https://doi.org/10.3390/e22070737

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