Quantum Wave in a Box на пк
Опубликовано Michel Ramillon
- Совместимость: Требуется Windows XP, Vista, 7, 8, 8.1 и Windows 10
- Категория: Education
- Лицензия: 279,00 ₽
- Язык: Pусский
- Последнее обновление: 2023-01-08
- Размер файла: 14.83 MB
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Опубликовано Michel Ramillon
Скачать совместимый APK на ПК
| Скачать для Android | Разработчик | Рейтинг | Гол | Текущая версия | Рейтинг взрослых |
|---|---|---|---|---|---|
| ↓ Скачать APK для ПК | Michel Ramillon | 1.0.3 | 4+ |
| SN | Приложение | Скачать | Рейтинг | Разработчик |
|---|---|---|---|---|
| 1. |  Quantum Break
|
скачать | 3.5/5 292 рейтинг |
Xbox Game Studios |
Чтобы получить Quantum Wave in a Box работать на вашем компьютере легко. Мы поможем вам скачать и установить Quantum Wave in a Box на вашем компьютере в 4 простых шага ниже:
1. - Watch both solution ψ(x,t) and free wave-packet curves evolve together in time and separate when entering non-zero potential energy region.
2. The solution ψ(x,t) of the time-dependent Schrödinger equation is then computed as ψ(x,t) = exp(-iHt) ψ₀(x) where ψ₀(x) is a gaussian wave-packet at initial time t = 0.
3. - Change initial gaussian parameters of the wave-packet (position, group velocity, standard deviation), enter any time value, then tap refresh button to observe changes in curves without new diagonalization.
4. - Spatially continuous problem discretized over [a, b] and time-independent Schrödinger equation represented by a system of N+1 linear equations using a 3, 5 or 7 point stencil; N being the number of x-steps.
5. - Animation shows gaussian wave-packet ψ(x,t) evolving with real-time evaluation of average velocity, kinetic energy and total energy.
6. A solution of this differential equation represents the motion of a non-relativistic particle in a potential energy field V(x).
7. The time-independent Schrödinger equation H ψ(x) = E ψ(x), represented by a set of linear equations, is solved by using quick diagonalization routines.
8. - Quantum system defined by mass, interval [a, b] representing the Box and (real) potential energy V(x).
9. In Quantum Mechanics the one-dimensional Schrödinger equation is a fundamental academic though exciting subject of study for both students and teachers of Physics.
10. This is particularly useful to get a (usually more precise) solution for any time value t when animation is slower in cases of N being large.
11. Actually the originally continuous x-spatial differential problem is discretized over a finite interval (the Box) while time remains a continuous variable.
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