hermitian operator वाक्य
उदाहरण वाक्य
मोबाइल
- This implies that infinitesimal transformations are transformed with a Hermitian operator.
- Let us consider a Hermitian operator \ mathcal { O }.
- So far, H is only an abstract Hermitian operator.
- Hermitian operators then follow for infinitesimal transformations of a classical polarization state.
- :Uncertainty principle aside, most wavefunctions are not eigenvectors of most Hermitian operators.
- The real functions correspond to the Hermitian operators.
- A further property of a Hermitian operator is that eigenfunctions corresponding to different eigenvalues are orthogonal.
- Reciprocity is closely related to the concept of Hermitian operators from linear algebra, applied to electromagnetism.
- The complex vector space and physical observables are identified with Hermitian operators that act on this Hilbert space.
- Thus, energy conservation requires that infinitesimal transformations of a polarization state occur through the action of a Hermitian operator.
- John von Neumann coined the term " abstract Hilbert space " in his work on unbounded Hermitian operators.
- Hermitian operators represent observables, so the Pauli matrices span the space of observables of the-dimensional complex Hilbert space.
- Measurable quantities are associated with Hermitian operators acting on " H " : these are referred to as observables.
- Hermite polynomials, Hermite interpolation, Hermite normal form, Hermitian operators, and cubic Hermite splines are named in his honor.
- An arbitrary Hermitian operator on the Hilbert space of the system need not correspond to something which is a physically measurable observable.
- While this derivation is classical, the concept of a Hermitian operator generating energy-conserving infinitesimal transformations forms an important basis for quantum mechanics.
- You then need to check to see if S is a Hermitian operator . talk ) 15 : 51, 8 March 2013 ( UTC)
- Even though this treatment is still purely classical, standard quantum tools such as unitary and Hermitian operators that evolve the state in time naturally emerge.
- *We say that a hermitian operator, H, majorizes another, H', if the set of eigenvalues of H majorizes that of H '.
- With this convention, it will be shown that energy conservation requires H to be a Hermitian operator and that H is related to the energy of a particle.
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