Time Evolution of Quantum Wave Packets: A Numerical Approach Using Schrödinger’s Equation

Abstract

The advancement of quantum wave parcels plays a principal part in understanding the behavior of quantum particles over time This study numerically reenacts the time dependent Schrödinger condition to analyze how wave parcels change under diverse introductory conditions by changing parameters such as beginning position wave number and parcel width we investigate the impacts on likelihood thickness dissemination The results outline key quantum wonders counting wave bundle spreading position vulnerability and obstructions designs The discoveries contribute to a more profound understanding of quantum mechanics and can be connected to areas such as quantum optics and molecule physics.