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Relevant bibliographies by topics / Planck Schrödinger Heisenberg

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Academic literature on the topic 'Planck Schrödinger Heisenberg'

Author: Grafiati

Published: 5 June 2025

Last updated: 2 August 2025

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Journal articles on the topic "Planck Schrödinger Heisenberg"

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Larson, D. J. "Understanding quantum mechanics." Physics Essays 37, no. 2 (2024): 133–38. http://dx.doi.org/10.4006/0836-1398-37.2.133.

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Quantum mechanics presently has many unanswered questions, paradoxes, and even outright logical contradictions. To make progress in understanding quantum mechanics, we begin by proposing that relativity be set aside in favor of an absolute aetherial theory. Once that step is taken, we can understand quantum collapse as a description of real wave-packets collapsing in a faster-than-light way. By assuming that a partially observable reality exists, we can then extend our analysis of wave-packets into the subquantum, and the Heisenberg uncertainty principle then follows from the Fourier uncertain

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Fernandes, Fabio. "recurso quântico." TECCOGS: Revista Digital de Tecnologias Cognitivas, no. 29-30 (March 19, 2025): 96–106. https://doi.org/10.23925/1984-3585.2024i2930p96-106.

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Nos últimos anos, a palavra “quântico” tem sido utilizada em contextos variados, muitas vezes dissociados de sua origem na física quântica. Termos como “coach quântico” e “cura quântica” são exemplos de como conceitos científicos podem ser desvirtuados para finalidades metafísicas ou pseudocientíficas. Este artigo explora a origem do termo “quântico”, suas bases teóricas na física e seu uso na ficção científica, onde se tornou um recurso narrativo popular. A mecânica quântica, que estuda os fenômenos no nível subatômico, foi desenvolvida por cientistas como Einstein, Bohr, Planck, Schrödinger

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Pérez Canals, Enric, and Blai Pié i Valls. "La posición de las partículas atómicas en los artículos fundacionales de la Mecánica Cuántica, 1925-1927." Culturas Científicas 4, no. 1 (2023): 35–52. https://doi.org/10.35588/cc.v4i1.6127.

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We present an introductory study of the role of the particle concept in the foundational papers of quantum mechanics. We focus on the period, 1925-1927, which includes the analysis of the first papers by Heisenberg, Born, Jordan, Schrödinger and Dirac, and also the first formulation of Bohr's complementarity. Our aim is to discuss to what extent the concept of particle was questioned among the creators of the new theory, just at the time of its creation and when there was still no agreed or established interpretation. Subsequent developments, such as quantum field theory, put the validity of t

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Hanapi, Mohd Syafiq M., Abdel-Baset M. A. Ibrahim, Rafael Julius, and Hichem Eleuch. "Quantum Kerr nonlinear coupler: analytical versus phase-space method." Canadian Journal of Physics 99, no. 9 (2021): 832–40. http://dx.doi.org/10.1139/cjp-2020-0389.

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The generation of squeezed states of light in a two-mode Kerr nonlinear directional coupler (NLDC) was investigated using two different methods in quantum mechanics. First, the analytical method, a Heisenberg-picture-based method where the operators are evolving in time but the state vectors are time-independent. In this method, an analytical solution to the coupled Heisenberg equations of motion for the propagating modes was proposed based on the Baker–Hausdorff (BH) formula. Second, the phase space method, a Schrödinger-picture-based method in which the operators are constant and the density

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Borisevich, M. N., and V. I. Kozlovsky. "ABOUT QUANTUM COMPUTER AND QUANTUM MEDICINE." Vestnik of Vitebsk State Medical University 20, no. 2 (2021): 18–24. http://dx.doi.org/10.22263/2312-4156.2021.2.18.

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The foundations of quantum physics have been laid by Max Planck, who suggested that energy couldn’t be absorbed and radiated continuously, but only in separate portions - these portions were called quanta. His ideas were confirmed in numerous physical experiments on the photo effect, the structure of the atom and atomic nucleus, brilliantly performed by Bohr and Rutherford. All this in the aggregate made it possible to eliminate the border between matter and waves, predicted by Louis de Broil. In this way the foundations of quantum mechanics were laid = Heisenberg and Schrödinger did this work

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Liang, Shi-Dong, and Matthew J. Lake. "An Introduction to Noncommutative Physics." Physics 5, no. 2 (2023): 436–60. http://dx.doi.org/10.3390/physics5020031.

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Noncommutativity in physics has a long history, tracing back to classical mechanics. In recent years, many new developments in theoretical physics, and in practical applications rely on different techniques of noncommutative algebras. In this review, we introduce the basic concepts and techniques of noncommutative physics in a range of areas, including classical physics, condensed matter systems, statistical mechanics, and quantum mechanics, and we present some important examples of noncommutative algebras, including the classical Poisson brackets, the Heisenberg algebra, Lie and Clifford alge

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Sady, Wojciech. "Odpowiedź moim krytykom." Studia Philosophica Wratislaviensia 16, no. 3 (2021): 75–90. http://dx.doi.org/10.19195/1895-8001.16.3.9.

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In the book The Structure of Relativistic and Quantum Revolutions in Physics, I presented the anti-Kuhnian and anti-Lakatosian model of scientific revolutions. Following Fleck, I assume that scientists’ ways of perceiving phenomena and thinking about them are conditioned by the thought style acquired in the process of being introduced to the profession. So how could it happen that scientists at the turn of the 19th and 20th centuries began to think differently than they had been taught to think? My answer is that both revolutions were made by three generations of theorists. In the first genera

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Pollock, M. D. "The Superstring Propagator and the Signature of Space-Time." Modern Physics Letters A 12, no. 14 (1997): 987–98. http://dx.doi.org/10.1142/s021773239700100x.

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The Faddeev (Newton–Wigner) propagator K for the heterotic superstring theory is derived from the Wheeler–DeWitt equation for the wave function of the Universe Ψ, obtained in the four-dimensional (mini-superspace) Friedmann space-time ds2=dt2-a2(t)dx2, after reduction from the ten-action. The effect of higher-derivative terms ℛ2 is to break the local invariance under time reparametrization to a global symmetry t→λt, and consequently there are no ghost or gauge-fixing contributions, a functional integral over the (constant) Lagrange multiplier λ being sufficient to enforce the Hamiltonian const

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Cadeddu, Enrico Pier Giorgio. "Logical necessity of Quantum Mechanics." Journal of Modern and Applied Physics 6, no. 2 (2023): 1–2. https://doi.org/10.5281/zenodo.8154227.

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From classical mechanics, in particular the motion in a straight line, together set theory and ordinal number theory, we prove a not-classical behaviour, a discontinuous motion and emission. Now we have obtained that the not-classical behaviour is essentially due to ∄n(ω = S(n)). But incredibly this could have been discovered about 140 years ago, before Planck theory. So quantum behaviour looks very natural and classical mechanics has to be rejected. The classical limit h = 0 cannot exist. The most important theories describe Quantum behavior. It is the first time that classical mechanic

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ISAR, A., A. SANDULESCU, H. SCUTARU, E. STEFANESCU, and W. SCHEID. "OPEN QUANTUM SYSTEMS." International Journal of Modern Physics E 03, no. 02 (1994): 635–714. http://dx.doi.org/10.1142/s0218301394000164.

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The damping of the harmonic oscillator is studied in the framework of the Lindblad theory for open quantum systems. A generalization of the fundamental constraints on quantum mechanical diffusion coefficients which appear in the master equation for the damped quantum oscillator is presented; the Schrödinger, Heisenberg and Weyl-Wigner-Moyal representations of the Lindblad equation are given explicitly. On the basis of these representations it is shown that various master equations for the damped quantum oscillator used in the literature are particular cases of the Lindblad equation and that no

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Dissertations / Theses on the topic "Planck Schrödinger Heisenberg"

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Israelsson, Anders. "Mathematical Foundations of Quantum Mechanics." Thesis, 2013. http://urn.kb.se/resolve?urn=urn:nbn:se:uu:diva-210078.

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Books on the topic "Planck Schrödinger Heisenberg"

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Seth, Suman. Quantum Physics. Edited by Jed Z. Buchwald and Robert Fox. Oxford University Press, 2017. http://dx.doi.org/10.1093/oxfordhb/9780199696253.013.28.

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This article discusses the history of quantum physics, beginning with an analysis of the process through which a community of quantum theorists and experimentalists came into being. In particular, it traces the roots and fruits of Max Planck’s papers in irreversible processes in nature. It proceeds by exploring the origin and subsequent development of Niels Bohr’s so-called ‘planetary model’ of the atom, focusing on the extension of the model by Arnold Sommerfeld and members of his school as well to Bohr’s use of his principles of correspondence and adiabatic invariance. It also considers the

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Battiston, Roberto. First Dawn. The MIT Press, 2022. http://dx.doi.org/10.7551/mitpress/13882.001.0001.

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From the very first moments of the universe to the birth of the first star, our solar system, and our planet: a physicist traces the known and the unknown. Since the beginning of the twentieth century, the horizon of our knowledge about the universe has expanded to encompass the infinitesimally small—and the infinitely vast. In First Dawn, physicist Roberto Battiston takes readers on a journey through space and time, to the boundaries of our knowledge and beyond. From the violence of the Big Bang and the birth of the first star, hundreds of millions of years later, to the emergence of our sola

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Book chapters on the topic "Planck Schrödinger Heisenberg"

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Plotnitsky, Arkady. "Bohr, Heisenberg, Schrödinger, and the Principles of Quantum Mechanics." In The Principles of Quantum Theory, From Planck's Quanta to the Higgs Boson. Springer International Publishing, 2016. http://dx.doi.org/10.1007/978-3-319-32068-7_2.

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Zubairy, M. Suhail. "Quantum mechanics is born." In A Mysterious Universe. Oxford University PressOxford, 2023. http://dx.doi.org/10.1093/oso/9780198883067.003.0003.

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Abstract The events that led to the formulation of the laws of quantum mechanics are presented. Quantum revolution took place in two phases. In the first phase, three important developments took place. Max Planck explained the radiation emitted by heated objects via a quantum postulate, Albert Einstein explained the emission of electrons when light shines on metals by treating light as consisting of photons, and Niels Bohr developed a model for the hydrogen atom by invoking a quantum postulate. In the second phase, Heisenberg and Schrödinger formulated the laws of quantum mechanics that could

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Carson, Cathryn. "Method, Moment, and Crisis in Weimar Science." In Weimar Thought. Princeton University Press, 2013. http://dx.doi.org/10.23943/princeton/9780691135106.003.0010.

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This chapter examines how a self-consciously “Weimar science” came together, meaning how the Weimar moment was experienced and theorized by intellectuals preoccupied with science. It surveys developments across the wide terrain of the natural sciences, from physics (Planck, Einstein, Bohr, Heisenberg, Schrödinger) to biology (Plessner, Driesch, von Uexküll) to the philosophy of mathematics and scientific method (Reichenbach, Cassirer, Carnap). The chapter starts with an introduction to the natural scientific enterprise as it was pursued in the Wilhelmine and Weimar eras. Against this backdrop,

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Cottrell, Geoff. "5. The quantum world of the atom." In Matter: A Very Short Introduction. Oxford University Press, 2019. http://dx.doi.org/10.1093/actrade/9780198806547.003.0005.

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‘The quantum world of the atom’ considers the profound discoveries of the early twentieth century that exposed the inner structure of the atom and the revolutionary new physics of quantum mechanics—the behaviour of matter on very small scales. At the microscopic level, ‘particles’ of matter resemble waves, a feature that enables us to understand the structure, stability, and properties of atoms. Key discoveries and concepts are described: the fundamental constant of nature, Planck’s constant; Heisenberg’s uncertainty principle; the Schrödinger equation; quantum tunnelling; the wavelike charact

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Bertlmann, Reinhold A., and Nicolai Friis. "Wave-Particle Duality." In Modern Quantum Theory. Oxford University PressOxford, 2023. http://dx.doi.org/10.1093/oso/9780199683338.003.0001.

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Abstract This chapter examines some crucial experiments and basic principles of quantum mechanics that have strongly influenced the development of quantum theory in its modern form: starting from Planck’s law of black-body radiation and its derivation using the quantization of energy; Einstein’s photon hypothesis for the puzzle presented by the photoelectric effect and its test via the Millikan experiment; the Compton effect; Bohr’s theses for the structure of the hydrogen atom and the complementarity of waves and particles i.e., the wave-particle duality, culminating in de Broglie’s ideas for

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Vishveshwara, Smitha, and C. V. Vishveshwara. "Prologue: Contemplating the quantum revolution, commencing the dialogue." In Two Revolutions: Einstein’s Relativity and Quantum Physics. Oxford University PressOxford, 2024. https://doi.org/10.1093/9780191818080.003.0002.

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Abstract In the opening chapter on relativity, C. V. Vishveshwara (Vishu) takes the reader through an excursion on how Einstein laid down the remarkable foundations of special relativity. The chapter begins with an early treatment of relativity, namely Galilean relativity, which while successful with classical mechanics was not tenable with electromagnetism. Working in the seclusion of a patent office, Einstein thought deeply and despairingly of relativity that would encompass electromagnetism. He realized that not only spatial measures but also time varied among inertial observers moving with

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Sapse, Anne-Marie. "Ab Initio Calculations." In Molecular Orbital Calculations for Biological Systems. Oxford University Press, 1998. http://dx.doi.org/10.1093/oso/9780195098730.003.0006.

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Various difficulties of classical physics, including inadequate description of atoms and molecules, led to new ways of visualizing physical realities, ways which are embodied in the methods of quantum mechanics. Quantum mechanics is based on the description of particle motion by a wave function, satisfying the Schrodinger equation, which in its “time-independent” form is: ((−h2/8mπ2)⛛2+V)Ψ=E Ψ or, for short: HΨ = EΨ In this equation, H, the Hamiltonian operator, is defined by H = − ((h2/8mπ2)⛛2+V, where h is Planck’s constant (6.6 10−34 Joules), m is the particle’s mass, ⛛2 is the sum of the p

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