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mindquantum.core.gates.RotPauliString

class mindquantum.core.gates.RotPauliString(pauli_string: str, pr)

Arbitrary pauli string rotation.

$$U(\theta )=e^{-i\theta P/2},P={\otimes }_i{\sigma }_i,\text{where }\sigma \in \{X,Y,Z\}$$

Parameters

• pauli_string (str) – The pauli string. Each element should be in ['i', 'x', 'y', 'z', 'I', 'X', 'Y', 'Z'].

• pr (Union[int, float, str, dict, ParameterResolver]) – the parameters of parameterized gate.

Examples

>>> import numpy as np
>>> from mindquantum.core.gates import RotPauliString
>>> from mindquantum.core.operators import TimeEvolution, QubitOperator
>>> from mindquantum.core.circuit import Circuit
>>> g = RotPauliString('XYZ', 1.0).on([0, 1, 2])
>>> circ1 = Circuit() + g
>>> circ2 = TimeEvolution(QubitOperator('X0 Y1 Z2'), 0.5).circuit
>>> np.allclose(circ1.matrix(), circ2.matrix())
True

diff_matrix(pr=None, about_what=None)

Differential form of this parameterized gate.

Parameters

• pr (Union[ParameterResolver, dict]) – The parameter value for parameterized gate. Default: None.

• about_what (str) – calculate the gradient w.r.t which parameter.

Returns

numpy.ndarray, the differential form matrix.

get_cpp_obj()

Construct cpp obj.

matrix(pr=None, full=False)

Get the matrix of this parameterized gate.

Parameters

• pr (Union[ParameterResolver, dict]) – The parameter value for parameterized gate. Default: None.

• full (bool) – Whether to get the full matrix of this gate (the gate should be acted on some qubits). Default: False.

Returns

numpy.ndarray, the matrix of this gate.