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Calculate Universe 3 – Planck Units
"... Abstract. This article is about relations between fundamental physical constants. The mass, radius and cycle of the universe are the basis for calculating Planck units. This article is the continuation of articles [2] and [3] that show relations between fundamental physical constants. The Planck uni ..."
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Abstract. This article is about relations between fundamental physical constants. The mass, radius and cycle of the universe are the basis for calculating Planck units. This article is the continuation of articles [2] and [3] that show relations between fundamental physical constants. The Planck
MaxPlanckUnit for Structural Molecular Biology
"... Structure of the catalytic and ubiquitinassociated domains ..."
Alpha and sqrt of Planck momentum Planck unit theory: Fine structure constant alpha and sqrt of Planck momentum
"... A major problem in constructing a Planck unit theory is that the Planck units are limited to the precision of G and so to 4digits. By postulating the sqrt of Planck momentum Q as the link between mass and charge, a ’Planck ’ ampere AQ is constructed as a geometrical shape; the volume of velocity/ma ..."
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A major problem in constructing a Planck unit theory is that the Planck units are limited to the precision of G and so to 4digits. By postulating the sqrt of Planck momentum Q as the link between mass and charge, a ’Planck ’ ampere AQ is constructed as a geometrical shape; the volume of velocity
The hierarchy problem and new dimensions at a millimeter
, 2008
"... We propose a new framework for solving the hierarchy problem which does not rely on either supersymmetry or technicolor. In this framework, the gravitational and gauge interactions become united at the weak scale, which we take as the only fundamental short distance scale in nature. The observed wea ..."
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Cited by 664 (5 self)
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We propose a new framework for solving the hierarchy problem which does not rely on either supersymmetry or technicolor. In this framework, the gravitational and gauge interactions become united at the weak scale, which we take as the only fundamental short distance scale in nature. The observed
Gravity coupled with matter and the foundation of non commutative geometry
, 1996
"... We first exhibit in the commutative case the simple algebraic relations between the algebra of functions on a manifold and its infinitesimal length element ds. Its unitary representations correspond to Riemannian metrics and Spin structure while ds is the Dirac propagator ds = ×— × = D −1 where D i ..."
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Cited by 343 (17 self)
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is the Dirac operator. We extend these simple relations to the non commutative case using Tomita’s involution J. We then write a spectral action, the trace of a function of the length element in Planck units, which when applied to the non commutative geometry of the Standard Model will be shown (in a joint
Mathematical Universe Hypothesis Planck unit Mathematical Universe Hypothesis from the fine structure constant alpha and 2pir, pir2 where r = Omega =
"... pie/e(e−1) = sqrt of Planck momentum ..."
of Planck time and sqrt of Planck momentum
"... The principal physical constants G, h, c, e, kB, µ0, me... are defined in terms of the dimensions of mass, length, time, temperature and electric charge (M,L,T,K,A). There are also natural constants such as pi and the fine structure constant α which have no dimensions and so are presumed independent ..."
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of Planck time) and b (sqrt of Planck momentum). These base units are then scaled to their Planck unit equivalents from which G, h, c, e, kB, µ0, me... are solved, the accuracy of each solution is limited by the (12digit) precision of the Rydberg constant. Results are consistent with CODATA 2010. As the SI
Spacetime at the Planck Scale: The Quantum Computer View
"... We assume that spacetime at the Planck scale is discrete, quantised in Planck units and "qubitsed" (each pixel of Planck area encodes one qubit), that is, quantum spacetime can be viewed as a quantum computer. Within this model, one finds that quantum spacetime itself is entangled, and c ..."
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Cited by 6 (2 self)
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We assume that spacetime at the Planck scale is discrete, quantised in Planck units and "qubitsed" (each pixel of Planck area encodes one qubit), that is, quantum spacetime can be viewed as a quantum computer. Within this model, one finds that quantum spacetime itself is entangled
Planck Scale Particles in the Universe
"... Planck’s units when multiplied by the magic number ( 6110) give the wellknown physical properties of the universe, mass, length and time. Planck’s units divided by magic number gives the mass, size and lifetime of the smallest Planck scale particle existing in the universe. These considerations are ..."
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Planck’s units when multiplied by the magic number ( 6110) give the wellknown physical properties of the universe, mass, length and time. Planck’s units divided by magic number gives the mass, size and lifetime of the smallest Planck scale particle existing in the universe. These considerations
Results 1  10
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353