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The stateĭescribing this statistical ensemble has a mean square deviation in the Harmonic-oscillator eigenvalues with that of dimensions $d'$. Since both the harmonic energy levels and the spacetime dimensionsĪre evenly spaced, one can identify the canonical distribution of The distribution considered is that of a canonical ensembleĪt temperature $T$, the energy levels those of a 1-dimensional harmonic Quantum of length arises in flat, Euclidean spacetime $\mathbb$ with $d'\geq d$, and postulate a probability distribution forĮach $d'$ to occur. In this letter we suggest a thermal mechanism whereby this Fernandez de Cordoba and 1 other authors Download PDF Abstract: It has been argued that the existence of a zero-point length is the hallmark
Download a PDF of the paper titled Thermality of the zero-point length and gravitational selfduality, by P.
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