Solution-Show that in the space of square integrable

Show that in the space of square integrable functions

Reference no: EM13963708

Show that in the space of square integrable functions the hermitian conjugate of the operator d/dx is -d/dx, that is, integral from neg infinity to pos infinity X*(x) d/dx psi(x) dx = - integral from neg infinity to positive infinity (d/dx X(x))* psi(x) dx.

Reference no: EM13963708

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Show that in the space of square integrable functions : Show that in the space of square integrable functions the hermitian conjugate of the operator d/dx is -d/dx, that is, integral from neg infinity to pos infinity X*(x) d/dx psi(x) dx = - integral from neg infinity to positive infinity (d/dx X(x))* ..

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Show that in the space of square integrable functions

Reference no: EM13963708

Reference no: EM13963708

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