Wolfram Language Paclet Repository
Community-contributed installable additions to the Wolfram Language
Wolfram`QuantumFramework`
QuantumOperator  |
|
| | ||||
|
| | ||||
| | |||||
Details and Options
Examples
(13)
Basic Examples
(5)
Construct an operator given by a matrix of components in a given basis:
In[1]:=
 | QuantumOperator |
Out[1]=
QuantumOperator
 |  |
|
Create a CNOT gate:
In[1]:=
cnot=
["CNOT",{3,4}]
 | QuantumOperator |
Out[1]=
QuantumOperator
|  |
|
In[2]:=
{#["ControlOrder"],#["TargetOrder"]}&@cnot
Out[2]=
{{3},{4}}
Define a Pauli-X operator acting on qubit-3 only:
In[1]:=
| QuantumOperator |
Out[1]=
QuantumOperator
|  |
|
In[2]:=
 | QuantumOperator |
| QuantumState |
Out[2]=
|001〉
Controlled operators, for example acting "X" on target qubits, with many controlled-0 and 1 qubits:
In[1]:=
target={1,2};ctrl1={3};ctrl0={4,5};cu=
[{"C","X"{1,2},ctrl1,ctrl0}]
| QuantumOperator |
Out[1]=
QuantumOperator
|  |
|
In[2]:=
cu["CircuitDiagram"]
Out[2]=
There are many named operators. For example, one can create a quantum Multiplexer:
In[1]:=
cu=
"Multiplexer",
[{"I",6}],
["NOT"]
| QuantumOperator |
 | QuantumOperator |
| QuantumOperator |
Out[1]=
QuantumOperator
|  |
|
which is a controlled-NOT operator, with qubit 1 and 2 as control and qubit-3 as target
In[2]:=
cu
[{"Controlled","X",{1,2}},{3}]
| QuantumOperator |
Out[2]=
True
Scope
(4)
Generalizations & Extensions
(2)
Properties & Relations
(2)
 |
|
 |
|
""