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algorithms/discrete_poisson_solver/discrete_poisson_solver.ipynb
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algorithms/discrete_poisson_solver/discrete_poisson_solver.qmod
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qfunc qsct_2d(xy_variable: qnum[2]) { | ||
qst_type2(xy_variable[0]); | ||
qct_type2(xy_variable[1]); | ||
} | ||
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qfunc powered_hamiltonian_evolution<hamiltonian: PauliTerm[], scaling: real, p: int>(qba: qbit[]) { | ||
suzuki_trotter<hamiltonian, p * ((-6.28318530718) * scaling), 1, 1>(qba); | ||
} | ||
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qfunc inverse_amplitude_load<prefactor: real>(phase: qnum, ind: qbit) { | ||
ind *= prefactor / phase; | ||
} | ||
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qfunc matrix_inversion_HHL<prefactor: real, my_unitary: qfunc <arg0: int>(arg1: qbit[])>(state: qbit[], phase: qnum, output indicator: qbit) { | ||
allocate<1>(indicator); | ||
within { | ||
qpe_flexible<lambda<power>() { | ||
my_unitary<power>(state); | ||
}>(phase); | ||
} apply { | ||
inverse_amplitude_load<prefactor>(phase, indicator); | ||
} | ||
} | ||
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qfunc main(output x_variable: qnum<3, False, 0>, output y_variable: qnum<3, False, 0>, output phase: qnum, output indicator: qbit) { | ||
xy_variable: qnum<3, False, 0>[2]; | ||
prepare_amplitudes<[ | ||
0.000929993206, | ||
0.006286469531, | ||
0.012502019419, | ||
0.01640293531, | ||
0.01640293531, | ||
0.012502019419, | ||
0.006286469531, | ||
0.000929993206, | ||
0.006286469531, | ||
0.042483535101, | ||
0.084462252894, | ||
0.110795378713, | ||
0.110795378713, | ||
0.084462252894, | ||
0.042483535101, | ||
0.006286469531, | ||
0.012502019419, | ||
0.084462252894, | ||
0.167861987331, | ||
0.220148535874, | ||
0.220148535874, | ||
0.167861987331, | ||
0.084462252894, | ||
0.012502019419, | ||
0.01640293531, | ||
0.110795378713, | ||
0.220148535874, | ||
0.288681749865, | ||
0.288681749865, | ||
0.220148535874, | ||
0.110795378713, | ||
0.01640293531, | ||
0.01640293531, | ||
0.110795378713, | ||
0.220148535874, | ||
0.288681749865, | ||
0.288681749865, | ||
0.220148535874, | ||
0.110795378713, | ||
0.01640293531, | ||
0.012502019419, | ||
0.084462252894, | ||
0.167861987331, | ||
0.220148535874, | ||
0.220148535874, | ||
0.167861987331, | ||
0.084462252894, | ||
0.012502019419, | ||
0.006286469531, | ||
0.042483535101, | ||
0.084462252894, | ||
0.110795378713, | ||
0.110795378713, | ||
0.084462252894, | ||
0.042483535101, | ||
0.006286469531, | ||
0.000929993206, | ||
0.006286469531, | ||
0.012502019419, | ||
0.01640293531, | ||
0.01640293531, | ||
0.012502019419, | ||
0.006286469531, | ||
0.000929993206 | ||
], 0.0>(xy_variable); | ||
allocate<6>(phase); | ||
within { | ||
qsct_2d(xy_variable); | ||
} apply { | ||
matrix_inversion_HHL<0.015625, lambda<p>(target) { | ||
powered_hamiltonian_evolution<[ | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I | ||
], | ||
coefficient=2.25 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::Z | ||
], | ||
coefficient=-0.25 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::Z, | ||
Pauli::I | ||
], | ||
coefficient=-0.520598050073 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::Z, | ||
Pauli::Z | ||
], | ||
coefficient=-0.020598050073 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::Z, | ||
Pauli::I, | ||
Pauli::I | ||
], | ||
coefficient=-1.256834873031 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::Z, | ||
Pauli::I, | ||
Pauli::Z | ||
], | ||
coefficient=-0.049728091845 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::Z, | ||
Pauli::Z, | ||
Pauli::I | ||
], | ||
coefficient=-0.103553390593 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::Z, | ||
Pauli::Z, | ||
Pauli::Z | ||
], | ||
coefficient=0.103553390593 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I | ||
], | ||
coefficient=1.75 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::Z, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I | ||
], | ||
coefficient=-0.25 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::I, | ||
Pauli::Z, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I | ||
], | ||
coefficient=-0.520598050073 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::I, | ||
Pauli::Z, | ||
Pauli::Z, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I | ||
], | ||
coefficient=0.020598050073 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::Z, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I | ||
], | ||
coefficient=-1.256834873031 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::Z, | ||
Pauli::I, | ||
Pauli::Z, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I | ||
], | ||
coefficient=0.049728091845 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::Z, | ||
Pauli::Z, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I | ||
], | ||
coefficient=0.103553390593 | ||
}, | ||
PauliTerm { | ||
pauli=[ | ||
Pauli::Z, | ||
Pauli::Z, | ||
Pauli::Z, | ||
Pauli::I, | ||
Pauli::I, | ||
Pauli::I | ||
], | ||
coefficient=0.103553390593 | ||
} | ||
], 0.101321183642, p>(target); | ||
}>(xy_variable, phase, indicator); | ||
} | ||
xy_variable -> {x_variable, y_variable}; | ||
} | ||
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algorithms/discrete_poisson_solver/discrete_poisson_solver.synthesis_options.json
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{ | ||
"constraints": { | ||
"max_width": 18 | ||
} | ||
} |