Quantum models | Quantum information science

Quantum LC circuit

An LC circuit can be quantized using the same methods as for the quantum harmonic oscillator. An LC circuit is a variety of resonant circuit, and consists of an inductor, represented by the letter L, and a capacitor, represented by the letter C. When connected together, an electric current can alternate between them at the circuit's resonant frequency: where L is the inductance in henries, and C is the capacitance in farads. The angular frequency has units of radians per second. A capacitor stores energy in the electric field between the plates, which can be written as follows: Where Q is the net charge on the capacitor, calculated as Likewise, an inductor stores energy in the magnetic field depending on the current, which can be written as follows: Where is the branch flux, defined as Since charge and flux are canonically conjugate variables, one can use canonical quantization to rewrite the classical hamiltonian in the quantum formalism, by identifying and enforcing the canonical commutation relation (Wikipedia).

Quantum LC circuit
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Related pages

Radian | Angular frequency | Quantum harmonic oscillator | Fine-structure constant | Farad | Canonical quantization | Canonical coordinates | Impedance of free space | Capacitance | LC circuit | Harmonic oscillator | Henry (unit) | Vacuum permeability