Schrodinger Equation a constant?

In summary, the conversation discusses quantum mechanics and the time-dependent Schrodinger equation. It is mentioned that the wave function is not considered a constant in the traditional sense, as it is a function that may also include constants. The Schrodinger equation can be used for any particle or non-relativistic system, as long as it stays within the limits of non-relativistic mechanics.
  • #1
Miquelyn10
7
0
Im new to all of this a just started studying quantum mechanics and the time-dependent schrodinger equation. What attributes must be known of a particle to use the schrodinger equation? Also is the wave function considered a constant?
 
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  • #2
if you are using constant in the normal way, no. The wave function is a function, which I suppose encompasses constants also. [Tex]\psi[/Tex], a state, is a vector on a complex separable Hilbert space.

As far was what particles can be used with the SE, non-relativistic QM is the standard model of mechanics for non-relativistic, low-energy limit systems and has been worked out substantially. So, any particle, or body period, so long as you stay in the realm of non-relativistic mechanics can be "input" into the SE...
 

What is the Schrodinger Equation?

The Schrodinger Equation is a mathematical formula that describes how a quantum system, such as an electron, evolves over time. It was developed by Austrian physicist Erwin Schrodinger in 1926.

Why is the Schrodinger Equation important?

The Schrodinger Equation is a fundamental equation in quantum mechanics, which is the study of the behavior of matter at the atomic and subatomic level. It is used to calculate the probability of finding a particle in a particular location at a specific time, and it has been instrumental in our understanding of the behavior of atoms and molecules.

Is the Schrodinger Equation a constant?

No, the Schrodinger Equation is not a constant. It is a mathematical equation that contains variables, such as the mass and energy of a particle, and is used to calculate the probability of finding a particle at a certain location and time. However, the equation itself does not change.

Can the Schrodinger Equation be used to solve all quantum problems?

No, the Schrodinger Equation is a simplification of quantum mechanics and cannot be used to solve all quantum problems. It is most useful for describing systems with a small number of particles and relatively simple interactions. For more complex systems, other equations and techniques must be used.

What are the limitations of the Schrodinger Equation?

The Schrodinger Equation has some limitations, including: it only describes non-relativistic systems (i.e. those that are not moving at speeds close to the speed of light), it does not account for the spin of particles, and it cannot fully describe the behavior of particles that are strongly interacting with each other. It also cannot explain certain phenomena, such as quantum tunneling and quantum entanglement, which require more advanced equations and theories.

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