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Which equation below is the time-independent Schrödinger equation?

A

$\int _{ -\infty }^{ \infty }{ { \psi }_{ i }^{ * }\hat { O } { \psi }_{ j }d\tau = } \int _{ -\infty }^{ \infty }{ { { \psi }_{ i } }\hat { O } { \psi }_{ j }^{ * }d\tau } $

B

$-\cfrac { { \hbar }^{ 2 } }{ 2m } \cfrac { { d }^{ 2 } }{ { dx }^{ 2 } } \Psi +V(x)\Psi =E\Psi $

C

$\widehat { { O }_{ 1 } } \left( \widehat { { O }_{ 2 } } \psi \right) =\widehat { { O }_{ 2 } } \left( \widehat { { O }_{ 1 } } \psi \right) $

D

$\int { { \Psi }^{ * }\Psi dx=1 } $

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