Author Archives: anuj - Page 3
Introduce Scattering in Bohm’s EPR Experiment
Introduction In the context of Bohm's version of the EPR (Einstein-Podolsky-Rosen) experiment, two entangled electrons are prepared in a singlet state, meaning their total spin is zero. When these electrons…
Some facts and consequences of the binding energy curve
The binding energy curve is a graph that shows the binding energy per nucleon as a function of the mass number (A) of atomic nuclei. This curve has significant implications…
Particle Trajectory in Curved Space Using Jacobi Equation
To derive the trajectory of a particle in a curved gravitational field using the Hamilton-Jacobi equation, we will follow these steps: 1. **Hamilton-Jacobi Equation**: \ Here, \( S \) is…
Curved Space does not need to be embedded in a flat space time
One of the conceptual problems we humans had was visualizing curved Space as something that exists in the foreground of a FLAT background. Riemann showed that there does not need…
Tachyons and the Higgs Boson
Tachyons and Higgs Boson: tachyons, hypothetical particles that travel faster than light, and their connection to the Higgs boson. Tachyons in string theory often indicate instabilities, while the Higgs boson…
String theory Basics
String theory is a theoretical framework where point-like particles are replaced by one-dimensional strings. These strings vibrate at specific frequencies, and their different modes of vibration correspond to different particles.
Black Holes and String Theory
string theory provides insights into the nature of black holes, including the idea that black holes might have "hair" (quantum properties that affect their behavior) and how they can be…
Feynman’s Quantum Computer
Feynman's Quantum Computer Richard Feynman was one of the pioneers in the field of quantum computation. His work laid the groundwork for understanding how quantum systems could be used to…
Reversibility versus Irreversibility in Quantum Computation
Reversibility versus Irreversibility in Quantum Computation - Feynman Reversibility is a fundamental concept in quantum computing, contrasting with classical computing, where operations are often irreversible. Reversibility: Quantum computations are inherently…
Feynman’s paths and bohm’s paths in quantum theory
A recap of the Article - Bohm and Feynman Path Integrals - author - Marius Oltean, U Waterloo. Feynman's Path Integral Feynman's approach to quantum mechanics involves the concept of…