Schrodinger's equation is usually treated as a postulate, and IMHO that's the best approach, rather than some kind of derivation based on chronologically earlier, but less general, principles and ...

Using a Fourier spectral method, we provide a detailed numerical investigation of dispersive Schrödinger-type equations involving a fractional Laplacian in an one-dimensional case. By an appropriate ...

Stochastic Nonlinear Schrödinger Equations (SNLSEs) extend the classical nonlinear Schrödinger framework by incorporating random fluctuations, thereby capturing the interplay between deterministic ...

The fractional Schrödinger equation represents a pivotal extension of conventional quantum mechanics by incorporating fractional-order derivatives, which capture nonlocal and anomalous dispersive ...

Materials with controllable quantum mechanical properties are of great importance for the electronics and quantum computers of the future. However, finding or designing realistic materials that ...

The derivative nonlinear Schröndinger equation (DNLS) $iq_t = q_{xx} \pm (q^\ast q^2)_x, & q = q(x, t), i = \sqrt{-1}, q^\ast(z) = \overline{q(z)}$, was first ...

In this video, we explore the fundamental role of electrons in chemical reactions, rooted in quantum physics and the ...

The CSUS Schrödinger Equation Scholarship was created by Emeritus Professor of Chemistry Dan Decious and Mary Decious, an alumna of the Biological Sciences and Chemistry departments. The purpose of ...

Physicists’ main goal is to be able to predict what will happen in the future based on patterns they’ve already observed, whether in massive systems of stars or tiny groups of atoms. Predicting ...

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