Time independent schrodinger equation and meaning of various 2 terms in it
Answers
Explanation:
where U(x) is the potential energy and E represents the system energy. It has a number of important physical applications in quantum mechanics. A key part of the application to physical problems is the fitting of the equation to the physical boundary conditions.
Answer:
The time-independent Schrodinger equation is as follows:
(− ℏ²/2m) (d²ψ(x)/dx²) + U(x)ψ(x) = Eψ(x)
where U(x) is the potential energy, ψ(x) represents the wave function and E is the system energy.
Explanation:
The time-independent Schrodinger equation for one dimension is of the form:
(− ℏ²/2m) (d²ψ(x)/dx²) + U(x)ψ(x) = Eψ(x)
where ψ(x) represents the wave function, U(x) is the potential energy and E represents the system energy. It can be generalized to three dimensions and is often used in spherical polar coordinates.
Hence, the meaning of the two terms involved in it is U which is potential energy and another one is E which is system energy.
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