arXiv subjects

Yoel Lana-Renault

Publications and source records attributed to Yoel Lana-Renault.

3 recordsLinked to original sources

arXiv2014

"Aspin" bubbles: a mechanical theory for the unification of the forces of Nature

This paper describes a mechanical theory for the unification of the basic forces of Nature with only one wave-particle interaction. The theory is based on the hypothesis that the ultimate components of matter are just two kind of pulsing particles. The interaction between these particles submerged in a fluid-like medium (aether) reproduces all the forces in Nature: electric, magnetic, nuclear, gravity, atomic, van der Waals, Casimir, etc. The theory also depicts the internal structure of the atom and of the fundamental particles that are currently known. Thus, a new concept of physics, capable of tackling entirely new problems, is introduced.

nucl-th↗

arXiv2001

Analytic tomography of the mantle in a spherically Earth. The technique MZY

An explicit expression for P-wave velocity is proposed to develop a novel tomographic technique in a spherically symmetric model of the Earth (MZY). The distribution of the P velocity structure in the mantle is determined using only 34 P- and 2 PcP-observed traveltimes. By applying a non-linear inversion, the P-residuals in the range between 0 and 100 degrees are minimised up to a maximum value of 0.015 s. Furthermore, from the high quality computation of PcP traveltimes, with residuals much better than 0.13 s, it is possible to infer the existence of a brief low velocity layer in the D" region. This is then followed by a gradual increasing in the velocity profile towards the core, which begins at a depth of 2893.9 km.

physics.geo-ph↗

arXiv2001

Exact zero-energy solution for a new family of Anharmonic Potentials

An explicit, oscillatory solution of the type r = [A + B sin(wt)]exp(a) is found for the zero-energy one-dimensional motion of a particle under a specific family of anharmonic potentials. We present a new parametric family of anharmonic potentials for which one is able to obtain closed analytical solutions for the trajectories of zero-energy.

physics.atom-ph↗