![A 2-D/3-D Schrödinger-Poisson Drift-Diffusion Numerical Simulation of Radially-Symmetric Nanowire MOSFETs | IntechOpen A 2-D/3-D Schrödinger-Poisson Drift-Diffusion Numerical Simulation of Radially-Symmetric Nanowire MOSFETs | IntechOpen](https://cdnintech.com/media/chapter/41462/1512345123/media/image9_w.jpg)
A 2-D/3-D Schrödinger-Poisson Drift-Diffusion Numerical Simulation of Radially-Symmetric Nanowire MOSFETs | IntechOpen
![Chapter 3 Postulates of Quantum Mechanics. Questions QM answers 1) How is the state of a system described mathematically? (In CM – via generalized coordinates. - ppt download Chapter 3 Postulates of Quantum Mechanics. Questions QM answers 1) How is the state of a system described mathematically? (In CM – via generalized coordinates. - ppt download](https://images.slideplayer.com/35/10304632/slides/slide_32.jpg)
Chapter 3 Postulates of Quantum Mechanics. Questions QM answers 1) How is the state of a system described mathematically? (In CM – via generalized coordinates. - ppt download
![SOLVED: Learn the continuity equation now. You know it forever. Then show the continuity equation is true for density p(z, t); current density j(z,t) in the Schrodinger theory: p = Ψ* Ψ SOLVED: Learn the continuity equation now. You know it forever. Then show the continuity equation is true for density p(z, t); current density j(z,t) in the Schrodinger theory: p = Ψ* Ψ](https://cdn.numerade.com/ask_previews/5861ff6f-b5a3-4f02-ac06-8d9c427b6ef4_large.jpg)
SOLVED: Learn the continuity equation now. You know it forever. Then show the continuity equation is true for density p(z, t); current density j(z,t) in the Schrodinger theory: p = Ψ* Ψ
![SOLVED: Continuity equation in QM. In the presence of the electromagnetic fields, E and B, the time-dependent Schrödinger wave equation is given by iħ(∂Ψ)/(∂ t) = -(ħ^2)/(2m)∇^2 Ψ + e ΦΨ Identify SOLVED: Continuity equation in QM. In the presence of the electromagnetic fields, E and B, the time-dependent Schrödinger wave equation is given by iħ(∂Ψ)/(∂ t) = -(ħ^2)/(2m)∇^2 Ψ + e ΦΨ Identify](https://cdn.numerade.com/ask_images/211bdec7c4ba48c498f48141dd52f971.jpg)
SOLVED: Continuity equation in QM. In the presence of the electromagnetic fields, E and B, the time-dependent Schrödinger wave equation is given by iħ(∂Ψ)/(∂ t) = -(ħ^2)/(2m)∇^2 Ψ + e ΦΨ Identify
![Tensors] so I haven't really revised much so I'm not sure if this is the correct start, to derive the continuity equation 5.13,5.14 I substituted with the lagrangian in the energy momentum Tensors] so I haven't really revised much so I'm not sure if this is the correct start, to derive the continuity equation 5.13,5.14 I substituted with the lagrangian in the energy momentum](https://preview.redd.it/tensors-so-i-havent-really-revised-much-so-im-not-sure-if-v0-q888x8q925a81.png?width=640&crop=smart&auto=webp&s=a211c407863a493b69211b8d4285f5e62adfbd32)