Николай Варанкин - Исследовательский проект Proton PoC

Energized Triplet

This project exploits two major ideas. First, it states that quark isn't a ball but a torus. Main reasoning behind this postulate is based on observation that common picture of three-ball construction doesn't fit well to mosly round 3-D shape of the nucleus. Three tori design does.

Second, three tori, embedded into each other, form a stiff structure that is highly resistent to external forces. Design visually explains why so called strong force is very big. It happens by interlocked design. Also, as interactions are tied among quarks, the value of this force is consumed locally and fades quickly with distance.

Central ball (energizer) in the project denotes a part that carries most mass/energy of the hadron. Its final purpose and details of design and interaction will be clarified later.

Formulae shown below descibe the triplet depicted on the right. They use Cartesian coordinate system ( $x, y, z$ ).

{\begin{matrix} 🟢 {(\sqrt{y^{2} + {(f (y, 0, p) ∙ z)}^{2}} - R_{0})}^{2} + x^{2} = R_{1}^{2} \\ 🔵 {(\sqrt{z^{2} + {(f (z, 0, p) ∙ x)}^{2}} - R_{0})}^{2} + y^{2} = R_{1}^{2} \\ 🔴 {(\sqrt{x^{2} + {(f (x, 0, p) ∙ y)}^{2}} - R_{0})}^{2} + z^{2} = R_{1}^{2} \\ 🟠 x^{2} + y^{2} + z^{2} = R_{2}^{2} \end{matrix}

$R_{0}$ - radius of the torus circle (line of the tube center)
$R_{1}$ - radius of the tube section from its center
$R_{2}$ - radius of the energizing ball
$f (a, b, s)$ - torus squeezer
$x, y, z$ - Cartesian coordinates in 3-D

💽 quark

Разделы

Инструменты

3D-калькулятор