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  2. Orgone - Wikipedia

    en.wikipedia.org/wiki/Orgone

    Orgone (/ ˈ ɔːr ɡ oʊ n / OR-gohn) [1] is a pseudoscientific [2] concept variously described as an esoteric energy or hypothetical universal life force.Originally proposed in the 1930s by Wilhelm Reich, [3] [4] [5] and developed by Reich's student Charles Kelley after Reich's death in 1957, orgone was conceived as the anti-entropic principle of the universe, a creative substratum in all of ...

  3. Scalar field theory - Wikipedia

    en.wikipedia.org/wiki/Scalar_field_theory

    For a scalar field theory with D spacetime dimensions, the only dimensionless parameter g n satisfies n = 2D ⁄ (D − 2). For example, in D = 4, only g 4 is classically dimensionless, and so the only classically scale-invariant scalar field theory in D = 4 is the massless φ 4 theory .

  4. Scalar field - Wikipedia

    en.wikipedia.org/wiki/Scalar_field

    Mathematically, a scalar field on a region U is a real or complex-valued function or distribution on U. [1] [2] The region U may be a set in some Euclidean space, Minkowski space, or more generally a subset of a manifold, and it is typical in mathematics to impose further conditions on the field, such that it be continuous or often continuously differentiable to some order.

  5. Moduli (physics) - Wikipedia

    en.wikipedia.org/wiki/Moduli_(physics)

    In quantum field theory, the term moduli (sg.: modulus; more properly moduli fields) is sometimes used to refer to scalar fields whose potential energy function has continuous families of global minima. Such potential functions frequently occur in supersymmetric systems.

  6. Quintessence (physics) - Wikipedia

    en.wikipedia.org/wiki/Quintessence_(physics)

    Quintessence (Q) is a scalar field with an equation of state where w q, the ratio of pressure p q and density q, is given by the potential energy () and a kinetic term: = = ˙ ˙ + ()

  7. Quantum pendulum - Wikipedia

    en.wikipedia.org/wiki/Quantum_pendulum

    One must solve the time-independent Schrödinger equation to find the energy levels and corresponding eigenstates. This is best accomplished by changing the independent variable as follows: η = ϕ + π , {\displaystyle \eta =\phi +\pi ,}