Quantum dynamics

Kick the starting state, follow its motion and turn the signal into a spectrum.

A small Hamiltonian in $eV$ . Its spectrum has no material or Mn-edge calibration.

Calculation steps

From Hamiltonian to spectrum

The Hamiltonian describes how the spins interact. Its lowest-energy state is the starting point for this calculation.

Load your Hamiltonian

Use 1–6 qubits and up to 64 Pauli strings. Coefficients are real numbers in $eV$ ; $q_{0}$ is the leftmost letter. The kick remains $D = X_0$ .

Pauli strings JSON

Trotter steps24

Preparing the solver…

Research settings and results

Hamiltonian settings

Number of qubits2

Hilbert space: 4 basis states. Dense memory grows as

4^n

Longitudinal field

h

0.70

eV

Nearest-neighbor coupling

J

0.35

eV

Observation time

T

eV^{- 1}

\hbar = 1

;

40\ \text{eV}^{-1} = 26.33\ \text{fs}

. Nominal resolution

2\pi/T = 0.157\ \text{eV}

Lifetime broadening

η

0.12

eV HWHM

Preparing browser solver…

Completed run

The browser is diagonalizing the model and checking its time evolution. Results appear when the run finishes.