It was demonstrated recently that the correct mathematical expression for the total energy H of a particle is H=mv^2, where m is the relativistic mass and v is the velocity; not H=mc^2 as was widely believed. In this paper, the equation H=mv^2 will be used to calculate the energy levels in the spectrum of the hydrogen atom. It is demonstrated that the well-known Sommerfeld-Dirac formula is still obtained, but without the constant term m_0 c^2 that was originally present in the formula
Muonic atoms are atoms where electrons are replaced with negatively charged muons. This paper analys...
Herein, we present analytical solutions for the electronic energy eigenvalues of the hydrogen molecu...
In this paper, we study the derivation and the solution of Schrodinger equation of the hydrogen atom...
The Bohr Model for the Hydrogen Atom\u27s electron is discussed in detail, with a recapitulation of ...
A non-moving electron hydrogen model is proposed, resolving a long standing contradiction (94 years)...
Hydrogen, an atom composed of a single proton and electron, is the fundamental and most abundant ele...
Semiclassical oscillation of the electron through the nucleus of the H atom yields both the exact en...
In this paper an equation with higher precision than the equation of quantum mechanics is derived as...
The standard solution of the Schroedinger equation for the hydrogen atom is analyzed. Comparing with...
In physics there are different opinions about the conceptual interpretation of Einstein’s famous equ...
The Rydberg formula along with the Ritz quantum defect ansatz has been a standard theoretical tool u...
Abstract This art icle introduces a new vision by using simple mathematical process, this process cr...
ThéorieThanks to the Dirac equation, the hydrogen-like atom at high $Z$ offers a precise model of re...
The rest mass of the hydrogen atom in its ground state is calculated from first physical principles ...
The Rydberg constant $\ R_\infty = \alpha^2 m_{e} c^2/2hc \ $ is deduced from an accurate comparison...
Muonic atoms are atoms where electrons are replaced with negatively charged muons. This paper analys...
Herein, we present analytical solutions for the electronic energy eigenvalues of the hydrogen molecu...
In this paper, we study the derivation and the solution of Schrodinger equation of the hydrogen atom...
The Bohr Model for the Hydrogen Atom\u27s electron is discussed in detail, with a recapitulation of ...
A non-moving electron hydrogen model is proposed, resolving a long standing contradiction (94 years)...
Hydrogen, an atom composed of a single proton and electron, is the fundamental and most abundant ele...
Semiclassical oscillation of the electron through the nucleus of the H atom yields both the exact en...
In this paper an equation with higher precision than the equation of quantum mechanics is derived as...
The standard solution of the Schroedinger equation for the hydrogen atom is analyzed. Comparing with...
In physics there are different opinions about the conceptual interpretation of Einstein’s famous equ...
The Rydberg formula along with the Ritz quantum defect ansatz has been a standard theoretical tool u...
Abstract This art icle introduces a new vision by using simple mathematical process, this process cr...
ThéorieThanks to the Dirac equation, the hydrogen-like atom at high $Z$ offers a precise model of re...
The rest mass of the hydrogen atom in its ground state is calculated from first physical principles ...
The Rydberg constant $\ R_\infty = \alpha^2 m_{e} c^2/2hc \ $ is deduced from an accurate comparison...
Muonic atoms are atoms where electrons are replaced with negatively charged muons. This paper analys...
Herein, we present analytical solutions for the electronic energy eigenvalues of the hydrogen molecu...
In this paper, we study the derivation and the solution of Schrodinger equation of the hydrogen atom...