qml.estimator.ops.CH

class CH(wires=None)[source]

Bases: ResourceOperator

Resource class for the CH gate.

Parameters:

wires (Sequence[int] | None) – the wires the operation acts on

Resources:

The resources are derived from the following identities:

\[\begin{split}\begin{align} \hat{H} &= \hat{R}_{y}(\frac{\pi}{4}) \cdot \hat{Z} \cdot \hat{R}_{y}(\frac{-\pi}{4}), \\ \hat{Z} &= \hat{H} \cdot \hat{X} \cdot \hat{H}. \end{align}\end{split}\]

Specifically, the resources are defined as two RY, two Hadamard and one CNOT gates.

See also

The corresponding PennyLane operation CH.

Example

The resources for this operation are computed using:

>>> qml.estimator.CH.resource_decomp()
[(2 x Hadamard), (2 x RY), (1 x CNOT)]

num_wires

resource_params

Returns a dictionary containing the minimal information needed to compute the resources.

num_wires = 2
resource_params

Returns a dictionary containing the minimal information needed to compute the resources.

Returns:

Empty dictionary. The resources of this operation don’t depend on any additional parameters.

Return type:

dict

adjoint_resource_decomp([target_resource_params])

Returns a list representing the resources for the adjoint of the operator.

controlled_resource_decomp(num_ctrl_wires, ...)

Returns a list representing the resources for a controlled version of the operator.

pow_resource_decomp(pow_z[, ...])

Returns a list representing the resources for an operator raised to a power.

resource_decomp()

Returns a list of GateCount objects representing the resources of the operator..

resource_rep()

Returns a compressed representation containing only the parameters of the operator that are needed to compute the resources.

classmethod adjoint_resource_decomp(target_resource_params=None)[source]

Returns a list representing the resources for the adjoint of the operator.

Parameters:

target_resource_params (dict | None) – A dictionary containing the resource parameters of the target operator.

Resources:

This operation is self-adjoint, so the resources of the adjoint operation results are same as the originial operation.

Returns:

A list of GateCount objects, where each object represents a specific quantum gate and the number of times it appears in the decomposition.

Return type:

list[GateCount]

classmethod controlled_resource_decomp(num_ctrl_wires, num_zero_ctrl, target_resource_params=None)[source]

Returns a list representing the resources for a controlled version of the operator.

Parameters:
  • num_ctrl_wires (int) – the number of qubits the operation is controlled on

  • num_zero_ctrl (int) – the number of control qubits, that are controlled when in the \(|0\rangle\) state

  • target_resource_params (dict | None) – A dictionary containing the resource parameters of the target operator.

Resources:

The resources are expressed using the symbolic Controlled. The resources are computed according to the controlled_resource_decomp() of the base Hadamard class.

Returns:

A list of GateCount objects, where each object represents a specific quantum gate and the number of times it appears in the decomposition.

Return type:

list[GateCount]

classmethod pow_resource_decomp(pow_z, target_resource_params=None)[source]

Returns a list representing the resources for an operator raised to a power.

Parameters:
  • pow_z (int) – the power that the operator is being raised to

  • target_resource_params (dict | None) – A dictionary containing the resource parameters of the target operator.

Resources:

This operation is self-inverse, thus when raised to even integer powers acts like the identity operator and raised to odd powers it produces itself.

Returns:

A list of GateCount objects, where each object represents a specific quantum gate and the number of times it appears in the decomposition.

Return type:

list[GateCount]

classmethod resource_decomp()[source]

Returns a list of GateCount objects representing the resources of the operator..

Resources:

The resources are derived from the following identities:

\[\begin{split}\begin{align} \hat{H} &= \hat{R}_{y}(\frac{\pi}{4}) \cdot \hat{Z} \cdot \hat{R}_{y}(\frac{-\pi}{4}), \\ \hat{Z} &= \hat{H} \cdot \hat{X} \cdot \hat{H}. \end{align}\end{split}\]

Specifically, the resources are defined as two RY, two Hadamard and one CNOT gates.

Returns:

A list of GateCount objects, where each object represents a specific quantum gate and the number of times it appears in the decomposition.

Return type:

list[GateCount]

classmethod resource_rep()[source]

Returns a compressed representation containing only the parameters of the operator that are needed to compute the resources.

Returns:

A compressed representation of the operator.

Return type:

CompressedResourceOp

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