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The QDataSet comprises 52 datasets based on simulations of one- and two-qubit systems evolving in the presence and/or absence of noise subject to a variety of controls. It has been developed to provide a large-scale set of datasets for the training, benchmarking and competitive development of classical and quantum algorithms for common tasks in quantum sciences, including quantum control, quantum tomography and noise spectroscopy.
It has been generated using customised code drawing upon base-level Python packages in order to facilitate interoperability and portability across common machine learning and quantum programming platforms. Each dataset consists of 10,000 samples which in turn comprise a range of data relevant to the training of machine learning algorithms for solving optimisation problems.
The data includes a range of information (stored in list, matrix or tensor format) regarding quantum systems and their evolution, such as: quantum state vectors, drift and control Hamiltonians and unitaries, Pauli measurement distributions, time series data, pulse sequence data for square and Gaussian pulses and noise and distortion data. The total compressed size of the QDataSet (using Pickle and zip formats) is around 14TB (uncompressed, around 100TB).
Researchers can use the QDataSet in a variety of ways to design algorithms for solving problems in quantum control, quantum tomography and quantum circuit synthesis, together with algorithms focused on classifying or simulating such data. We also provide working examples of how to use the QDataSet in practice and its use in benchmarking certain algorithms.
The associated paper provides in-depth detail on the QDataSet for researchers who may be unfamiliar with quantum computing, together with specifications for domain experts within quantum engineering, quantum computation and quantum machine learning.
The dataset details are set out in the link to raw files.
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The data is publicly available via the URL: https://cloudstor.aarnet.edu.au/plus/s/rxYKXBS7Tq0kB8o, If this is no longer accessible, please contact elija.t.perrier@student.uts.edu.au.
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The data is described below:
G 1q X : (i) Qubits: one; (ii) Control: x-axis, Gaussian; (iii) Noise: none; (iv) No
distortion.
G 1q X D : (i) Qubits: one; (ii) Control: x-axis, Gaussian; (iii) Noise: none; (iv)
Distortion.
G 1q XY: (i) Qubits: one; (ii) Control: x-axis and y-axis, Gaussian; (iii) Noise: none;
(iv) No distortion.
G 1q XY D : (i) Qubits: one; (ii) Control: x-axis and y-axis, Gaussian; (iii) Noise: none;
(iv) Distortion.
G 1q XY XZ N1N5: (i) Qubits: one; (ii) Control: x-axis and y-axis, Gaussian; (iii) Noise:
N1 on x-axis, N5 on z-axis; (iv) No distortion.
G 1q XY XZ N1N5 D: (i) Qubits: one; (ii) Control: x-axis and y-axis, Gaussian; (iii)
Noise: N1 on x-axis, N5 on z-axis; (iv) No distortion.
G 1q XY XZ N1N6: (i) Qubits: one; (ii) Control: x-axis and y-axis, Gaussian; (iii) Noise:
N1 on x-axis, N6 on z-axis; (iv) Distortion.
G 1q XY XZ N1N6 D: (i) Qubits: one; (ii) Control: x-axis and y-axis, Gaussian; (iii)
Noise: N1 on x-axis, N6 on z-axis; (iv) No distortion.
G 1q XY XZ N3N6: (i) Qubits: one; (ii) Control: x-axis and y-axis, Gaussian; (iii) Noise:
N1 on x-axis, N6 on z-axis; (iv) Distortion.
G 1q XY XZ N3N6 D: (i) Qubits: one; (ii) Control: x-axis and y-axis, Gaussian; (iii)
Noise: N1 on x-axis, N6 on z-axis; (iv) No distortion.
G 1q X Z N1 : (i) Qubits: one; (ii) Control: x-axis, Gaussian; (iii) Noise: N1 on z-axis;
(iv) No distortion.
G 1q X Z N1 D: (i) Qubits: one; (ii) Control: x-axis, Gaussian; (iii) Noise: N1 on z-axis;
(iv) Distortion.
G 1q X Z N2: (i) Qubits: one; (ii) Control: x-axis, Gaussian; (iii) Noise: N2 on z-axis;
(iv) No distortion.
G 1q X Z N2 D: (i) Qubits: one; (ii) Control: x-axis, Gaussian; (iii) Noise: N2 on z-axis;
(iv) Distortion.
G 1q X Z N3: (i) Qubits: one; (ii) Control: x-axis, Gaussian; (iii) Noise: N3 on z-axis;
(iv) No distortion.
G 1q X Z N3 D: (i) Qubits: one; (ii) Control: x-axis, Gaussian; (iii) Noise: N3 on z-axis;
(iv) Distortion.
G 1q X Z N4: (i) Qubits: one; (ii) Control: x-axis, Gaussian; (iii) Noise: N4 on z-axis;
(iv) No distortion.
G 1q X Z N4 D: (i) Qubits: one; (ii) Control: x-axis, Gaussian; (iii) Noise: N4 on z-axis;
(iv) Distortion.
G 2q IX-XI IZ-ZI N1-N6: (i) Qubits: two; (ii) Control: x-axis on both qubits, Gaussian;
(iii) Noise: N1 and N6 z-axis on each qubit; (iv) No distortion.
G 2q IX-XI IZ-ZI N1-N6 D: (i) Qubits: two; (ii) Control: x-axis on both qubits,
Gaussian; (iii) Noise: N1 and N6 z-axis on each qubit; (iv) Distortion.
G 2q IX-XI-XX: (i) Qubits: two; (ii) Control: single x-axis control on both qubits and
x-axis interacting control, Gaussian; (iii) Noise: none; (iv) No distortion.
G 2q IX-XI-XX D: (i) Qubits: two; (ii) Control: single x-axis control on both qubits and
x-axis interacting control, Gaussian; (iii) Noise: none; (iv) Distortion.
G 2q IX-XI-XX IZZI N1-N5: (i) Qubits: two; (ii) Control: single x-axis control on both
qubits and x-axis interacting control, Gaussian; (iii) Noise: N1 and N5 on z-axis
noise on each qubit; (iv) No distortion.
G 2q IX-XI-XX IZZI N1-N5: (i) Qubits: two; (ii) Control: single x-axis control on both
qubits and x-axis interacting control, Gaussian; (iii) Noise: N1 and N5 on z-axis
noise on each qubit; (iv) Distortion.
S 1q X: (i) Qubits: one; (ii) Control: x-axis, square; (iii) Noise: none; (iv) No distortion.
S 1q X D: (i) Qubits: one; (ii) Control: x-axis, Gaussquaresian; (iii) Noise: none; (iv)
Distortion.
S 1q XY: (i) Qubits: one; (ii) Control: x-axis and y-axis, square; (iii) Noise: none; (iv)
No distortion.
S 1q XY D: (i) Qubits: one; (ii) Control: x-axis and y-axis, Gaussquaresian; (iii) Noise:
none; (iv) Distortion.
S 1q XY XZ N1N5: (i) Qubits: one; (ii) Control: x-axis and y-axis, square; (iii) Noise: N1
on x-axis, N5 on z-axis; (iv) No distortion.
S 1q XY XZ N1N5 D: (i) Qubits: one; (ii) Control: x-axis and y-axis, Gaussian; (iii)
Noise: N1 on x-axis, N5 on z-axis; (iv) No distortion.
S 1q XY XZ N1N6: (i) Qubits: one; (ii) Control: x-axis and y-axis, square; (iii) Noise: N1
on x-axis, N6 on z-axis; (iv) Distortion.
S 1q XY XZ N1N6 D: (i) Qubits: one; (ii) Control: x-axis and y-axis, square; (iii) Noise:
N1 on x-axis, N6 on z-axis; (iv) No distortion.
S 1q XY XZ N3N6: (i) Qubits: one; (ii) Control: x-axis and y-axis, square; (iii) Noise:
N1 on x-axis, N6 on z-axis; (iv) Distortion.
S 1q XY XZ N3N6 D: (i) Qubits: one; (ii) Control: x-axis and y-axis, square; (iii) Noise:
N1 on x-axis, N6 on z-axis; (iv) No distortion.
S 1q X Z N1: (i) Qubits: one; (ii) Control: x-axis, square; (iii) Noise: N1 on z-axis; (iv)
No distortion.
S 1q X Z N1 D: (i) Qubits: one; (ii) Control: x-axis, square; (iii) Noise: N1 on z-axis; (iv)
Distortion.
S 1q X Z N2 : (i) Qubits: one; (ii) Control: x-axis, square; (iii) Noise: N2 on z-axis; (iv)
No distortion.
S 1q X Z N2 D: (i) Qubits: one; (ii) Control: x-axis, Gaussian; (iii) Noise: N2 on z-axis;
(iv) Distortion.
S 1q X Z N3: (i) Qubits: one; (ii) Control: x-axis, square; (iii) Noise: N3 on z-axis; (iv)
No distortion.
S 1q X Z N3 D: (i) Qubits: one; (ii) Control: x-axis, square; (iii) Noise: N3 on z-axis; (iv)
Distortion.
S 1q X Z N4: (i) Qubits: one; (ii) Control: x-axis, square; (iii) Noise: N4 on z-axis; (iv)
No distortion.
S 1q X Z N4 D: (i) Qubits: one; (ii) Control: x-axis, square; (iii) Noise: N4 on z-axis;
(iv) Distortion.
S 2q IX-XI IZ-ZI N1-N6: (i) Qubits: two; (ii) Control: x-axis on both qubits, square; (iii)
Noise: N1 and N6 z-axis on each qubit; (iv) No distortion.
S 2q IX-XI IZ-ZI N1-N6 D: (i) Qubits: two; (ii) Control: x-axis on both qubits, square;
(iii) Noise: N1 and N6 z-axis on each qubit; (iv) Distortion.
S 2q IX-XI-XX: (i) Qubits: two; (ii) Control: single x-axis control on both qubits and
x-axis interacting control, square; (iii) Noise: none; (iv) No distortion.
S 2q IX-XI-XX D: (i) Qubits: two; (ii) Control: single x-axis control on both qubits and
x-axis interacting control, square; (iii) Noise: none; (iv) Distortion.
S 2q IX-XI-XX IZZI N1-N5: (i) Qubits: two; (ii) Control: x-axis on both qubits and xaxis interacting control, square; (iii) Noise: N1 and N5 z-axis on each qubit; (iv) No
distortion.
S 2q IX-XI-XX IZZI N1-N5 D: (i) Qubits: two; (ii) Control: x-axis on both qubits and xaxis interacting control, square; (iii) Noise: N1 and N5 z-axis on each qubit; (iv)
Distortion.
S 2q IX-XI-XX IZZI N1-N6: (i) Qubits: two; (ii) Control: x-axis on both qubits and xaxis interacting control, square; (iii) Noise: N1 and N6 z-axis on each qubit; (iv) No
distortion.
S 2q IX-XI-XX IZZI N1-N6 D: (i) Qubits: two; (ii) Control: x-axis on both qubits and xaxis interacting control, square; (iii) Noise: N1 and N6 z-axis on each qubit; (iv)
Distortion.
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elija.t.perrier@student.uts.edu.au
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Perrier
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Elija
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elija.t.perrier@student.uts.edu.au
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http://schema.org/name
Elija Perrier
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
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Data record created
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2022-03-28T04:39:03.553Z
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http://schema.org/name
Create
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http://schema.org/object
https://data.research.uts.edu.au/api/object/
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
http://schema.org/CreateAction
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http://schema.org/agent
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http://schema.org/endTime
2022-03-28T04:39:03.553Z
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Publish
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http://schema.org/object
https://data.research.uts.edu.au/api/object/
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
http://schema.org/UpdateAction
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http://schema.org/instrument
git+https://github.com/Arkisto-Platform/oni-ocfl.git
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Created RO-Crate using oni-ocfl
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http://schema.org/result
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
http://schema.org/CreateAction
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http://purl.org/dc/terms/conformsTo
https://w3id.org/ldac/profile#Object
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http://schema.org/about
arcp://name,uts_public_data_repo/70967290a59911eca9a84993133e6628
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http://schema.org/identifier
ro-crate-metadata.json
https://data.research.uts.edu.au/api/object/ro-crate-metadata.json
http://www.w3.org/1999/02/22-rdf-syntax-ns#type
http://schema.org/CreativeWork
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http://schema.org/about
https://data.research.uts.edu.au/api/object/
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http://schema.org/identifier
ro-crate-metadata.jsonld
https://data.research.uts.edu.au/api/object/ro-crate-metadata.jsonld
http://www.w3.org/1999/02/22-rdf-syntax-ns#type
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http://schema.org/affiliation
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http://schema.org/email
simon.kruik@uts.edu.au
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http://schema.org/givenName
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http://schema.org/identifier
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http://schema.org/name
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
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repository
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arcp://name,uts_public_data_repo/70967290a59911eca9a84993133e6628
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http://schema.org/description
You are free to share (copy and redistribute the material in any medium or format) and adapt (remix, transform and build upon the material for any purpose, even commercially).
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http://schema.org/name
Attribution 4.0 International (CC BY 4.0)
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http://schema.org/OrganizationReuseLicense
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http://schema.org/contactType
Data Manager
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http://schema.org/email
elija.t.perrier@student.uts.edu.au
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http://schema.org/identifier
_:contact/elija.t.perrier@student.uts.edu.au
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http://schema.org/name
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http://schema.org/ContactPoint
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020603 - Quantum Information, Computation and Communication
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http://schema.org/url
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080110 - Simulation and Modelling
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University of Technology Sydney
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http://www.w3.org/1999/02/22-rdf-syntax-ns#type
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RSA
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