Hidden variable theory | Quantum measurement | Interpretations of quantum mechanics

Pilot wave theory

In theoretical physics, the pilot wave theory, also known as Bohmian mechanics, was the first known example of a hidden-variable theory, presented by Louis de Broglie in 1927. Its more modern version, the de Broglie–Bohm theory, interprets quantum mechanics as a deterministic theory, avoiding troublesome notions such as wave–particle duality, instantaneous wave function collapse, and the paradox of Schrödinger's cat. To solve these problems, the theory is inherently nonlocal. The de Broglie–Bohm pilot wave theory is one of several interpretations of (non-relativistic) quantum mechanics.An extension to the relativistic case has been developed since the 1990s. (Wikipedia).

Pilot wave theory
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From playlist Physics - Waves

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1_4 Introductory Notes in Transverse Waves.flv

Introductory notes in transverse waves. Explaining the basics behind the sinusoidal wave patterns of transverse waves.

From playlist Physics - Waves

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Introductory notes in transverse waves. Explaining the basics behind the sinusoidal wave patterns of transverse waves.

From playlist Physics - Waves

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Introductory notes in transverse waves. Explaining the basics behind the sinusoidal wave patterns of transverse waves.

From playlist Physics - Waves

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From playlist Physics - Waves

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From playlist Physics - Waves

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There’s one interpretation of the meaning of quantum mechanics that manages to skip a lot of the unphysical weirdness of the mainstream interpretations: it's de Broglie-Bohm pilot wave theory. Help us continue making this show by contributing here: https://www.patreon.com/pbsspacetime G

From playlist Space Time!

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Related pages

Schrödinger equation | Determinism | Albert Einstein | Schrödinger's cat | Bell's theorem | Hamilton–Jacobi equation | Hydrodynamic quantum analogs | Many-worlds interpretation | Principle of locality | John von Neumann | De Broglie–Bohm theory | Quantum nonlocality | Interpretations of quantum mechanics | Wave function collapse | Hidden-variable theory | Lagrangian mechanics | Wave–particle duality | Curvature | Madelung equations | No-communication theorem