File:Logarithmic polygonal spiral and the Riemann zeta function.svg

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Two methods for locating the origins of three particular polygonal.

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Description
Italiano: Le tre poligonali particolari sono:

- La spirale poligonale logaritmica a passo angolare costante.

- I poligoni regolari.

- L'ultima spirale poligonale divergente presente nelle tracce risultanti da una formulazione della funzione zeta di Riemann.

Ho pubblicato su zenodo.org un preprint con il quale presento due metodi, per la prima e la terza poligonale, che permettono di identificare l'origine delle spirali.

Questo è il link http://doi.org/10.5281/zenodo.10137031
English: The three particular polygonal are:

- The logarithmic polygonal spiral with constant angular step.

- Regular polygons.

- The last divergent polygonal spiral present in the traces resulting from a formulation of the Riemann zeta function.

I published a preprint on zenodo.org in which I present two methods, for the first and third polygonal, that allow us to identify the origin of the spirals.

This is the link http://doi.org/10.5281/zenodo.10137173
Date
Source Own work
Author 52Dante21

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current17:17, 25 November 2023Thumbnail for version as of 17:17, 25 November 2023581 × 334 (28 KB)52Dante21 (talk | contribs)Uploaded own work with UploadWizard

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