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The Hamiltonian is an operator that corresponds to the total energy of a system. Its eigenvalues are the allowed energy values of a system, which can be continuous or discret.
Let $H$ be the Hamiltonian operator, $|E_N\rangle$ the energy eigenstate, and $E_n$ the associated energy eigenvalue. The eigenvalue equation is then $$\begin{align*} H|E_N\rangle = E_n|E_n\rangle \end{align*}$$
Let $H$ be the Hamiltonian operator, $|E_N\rangle$ the energy eigenstate, and $E_n$ the associated energy eigenvalue. The eigenvalue equation is then $$\begin{align*} H|E_N\rangle = E_n|E_n\rangle \end{align*}$$
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The Hamiltonian is an operator that corresponds to the total energy of a system. Its eigenvalues are the allowed energy values of a system, which can be continuous or discret.
Let $H$ be the Hamiltonian operator, $|E_N\rangle$ the energy eigenstate, and $E_n$ the associated energy eigenvalue. The eigenvalue equation is then $$\begin{align*} H|E_N\rangle = E_n|E_n\rangle \end{align*}$$
Let $H$ be the Hamiltonian operator, $|E_N\rangle$ the energy eigenstate, and $E_n$ the associated energy eigenvalue. The eigenvalue equation is then $$\begin{align*} H|E_N\rangle = E_n|E_n\rangle \end{align*}$$
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Coming soonConcepts
Coming soon
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Overview
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