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Colleen M. Farrelly
A short introduction
 Quantum computing is a relatively new
field of computing with chips based on
quantum mechanics.
 Some quantum computers exist already.
 However, most extant quantum computers
are still too small of circuits to be practical.
 Several different types of quantum
computers exist/are possible.
 Each has its own strengths and
weaknesses on certain problems.
 One approach replaces binary (0/1)
bits with a quantum version, the
qubit.
 Qubits can take many different
values, depending on the operations
performed on them.
 Superposition (quantum mechanics
property) allows a qubit to be in all
possible states at once.
 This is helpful when computing
combinatorial solutions
(simultaneous search rather than
iterative).
 Limited by number of qubits in the
circuit, though.
 Practically, two types of qubit chips
exist:
 Gate-based (IBM, Rigetti…)
 Quantum-annealing-based (D-Wave)
 Gate-based tends to be more accurate
in benchmarking.
 Researchers can:
 Gain access to the actual quantum
computers through the cloud
 Simulate the circuits using a classical
computer and special Python
package.
 A different type of quantum
circuit is possible using
continuous versions of qubits,
called qumodes.
 These are photonic circuits, upon
which continuous transformations
can be made on the photon through
the circuit.
 Information is stored in qubits.
 Qumodes retrieve the information
and operate on it.
 A functioning qumodes computer
doesn’t exist yet, but simulation
software is available in Python.
A short overview of common target algorithms on different types of
quantum computers
 Supervised learning
 Given a set of predictors, how can we
predict an outcome?
 Which predictors are most important?
 Unsupervised learning
 Given a set of data, what relationships
can we find?
 What clusters exist?
 Network analysis
 How are people connected to each other?
 How is information passed among people
in the same social group?
 Many machine learning algorithms focus on
supervised learning.
 Algorithms learn the relationship between a set of
possible predictors and an outcome of interest.
 Some examples include deep learning, random forest,
and logistic regression.
 Most of these algorithms are rooted in generalized
linear models.
 Qumodes applications (Xanadu) abound these
days, including quantum generalized linear
modeling, quantum deep learning, and quantum
boosted regression.
 Unsupervised learning aims to either:
 Learn groupings of data (by combining
individuals)
 Learn reductions of the data (by combining
predictors)
 Clustering algorithms are quite important
in unsupervised learning, including k-
means clustering.
 Many qubit clustering-type algorithms
exist, including Rigetti’s quantum
clustering algorithm, qubit-based
persistent homology, and D-Wave’s semi-
supervised classification algorithm.
 Graphs and network data are ubiquitous
today:
 Social networks connecting people
 Gene networks connecting genes/proteins
 Epidemic networks
 Ranking of individuals and ties between
individuals in the network is a key problem
in the study of graphs.
 Stopping of epidemic spread in disease
networks
 Disintegration of links between terror cells
 Many quantum graph-based/network
analysis algorithms exist, particularly on
qubit systems:
 Quantum max flow/min cut algorithms
 Quantum coloring problems
 Quantum clique-finding
 Biamonte, J., Wittek, P., Pancotti, N., Rebentrost, P., Wiebe, N., & Lloyd, S. (2017).
Quantum machine learning. Nature, 549(7671), 195.
 Farhi, E., & Harrow, A. W. (2016). Quantum supremacy through the quantum
approximate optimization algorithm. arXiv preprint arXiv:1602.07674.
 Farrelly, C. M., & Chukwu, U. (2019). Benchmarking in Quantum Algorithms. Digitale
Welt, 3(2), 38-41.
 Izaac, J., Quesada, N., Bergholm, V., Amy, M., &Weedbrook, C. (2018). Strawberry
Fields: A Software Platform for Photonic Quantum Computing. arXiv preprint
arXiv:1804.03159.
 Killoran, N., Bromley, T. R., Arrazola, J. M., Schuld, M., Quesada, N., & Lloyd, S.
(2018). Continuous-variable quantum neural networks. arXiv preprint
arXiv:1806.06871.
 Lloyd, S., Garnerone, S., &Zanardi, P. (2016). Quantum algorithms for topological and
geometric analysis of data. Nature communications, 7, 10138.
 Pakin, S., & Reinhardt, S. P. (2018, June). A Survey of Programming Tools for D-Wave
Quantum-Annealing Processors. In International Conference on High Performance
Computing (pp. 103-122). Springer, Cham.
 Zhang, D. B., Xue, Z. Y., Zhu, S. L., & Wang, Z. D. (2019). Realizing quantum linear
regression with auxiliary qumodes. Physical Review A, 99(1), 012331.

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Quantum computing and machine learning overview

  • 3.  Quantum computing is a relatively new field of computing with chips based on quantum mechanics.  Some quantum computers exist already.  However, most extant quantum computers are still too small of circuits to be practical.  Several different types of quantum computers exist/are possible.  Each has its own strengths and weaknesses on certain problems.
  • 4.  One approach replaces binary (0/1) bits with a quantum version, the qubit.  Qubits can take many different values, depending on the operations performed on them.  Superposition (quantum mechanics property) allows a qubit to be in all possible states at once.  This is helpful when computing combinatorial solutions (simultaneous search rather than iterative).  Limited by number of qubits in the circuit, though.
  • 5.  Practically, two types of qubit chips exist:  Gate-based (IBM, Rigetti…)  Quantum-annealing-based (D-Wave)  Gate-based tends to be more accurate in benchmarking.  Researchers can:  Gain access to the actual quantum computers through the cloud  Simulate the circuits using a classical computer and special Python package.
  • 6.  A different type of quantum circuit is possible using continuous versions of qubits, called qumodes.  These are photonic circuits, upon which continuous transformations can be made on the photon through the circuit.  Information is stored in qubits.  Qumodes retrieve the information and operate on it.  A functioning qumodes computer doesn’t exist yet, but simulation software is available in Python.
  • 7. A short overview of common target algorithms on different types of quantum computers
  • 8.  Supervised learning  Given a set of predictors, how can we predict an outcome?  Which predictors are most important?  Unsupervised learning  Given a set of data, what relationships can we find?  What clusters exist?  Network analysis  How are people connected to each other?  How is information passed among people in the same social group?
  • 9.  Many machine learning algorithms focus on supervised learning.  Algorithms learn the relationship between a set of possible predictors and an outcome of interest.  Some examples include deep learning, random forest, and logistic regression.  Most of these algorithms are rooted in generalized linear models.  Qumodes applications (Xanadu) abound these days, including quantum generalized linear modeling, quantum deep learning, and quantum boosted regression.
  • 10.  Unsupervised learning aims to either:  Learn groupings of data (by combining individuals)  Learn reductions of the data (by combining predictors)  Clustering algorithms are quite important in unsupervised learning, including k- means clustering.  Many qubit clustering-type algorithms exist, including Rigetti’s quantum clustering algorithm, qubit-based persistent homology, and D-Wave’s semi- supervised classification algorithm.
  • 11.  Graphs and network data are ubiquitous today:  Social networks connecting people  Gene networks connecting genes/proteins  Epidemic networks  Ranking of individuals and ties between individuals in the network is a key problem in the study of graphs.  Stopping of epidemic spread in disease networks  Disintegration of links between terror cells  Many quantum graph-based/network analysis algorithms exist, particularly on qubit systems:  Quantum max flow/min cut algorithms  Quantum coloring problems  Quantum clique-finding
  • 12.  Biamonte, J., Wittek, P., Pancotti, N., Rebentrost, P., Wiebe, N., & Lloyd, S. (2017). Quantum machine learning. Nature, 549(7671), 195.  Farhi, E., & Harrow, A. W. (2016). Quantum supremacy through the quantum approximate optimization algorithm. arXiv preprint arXiv:1602.07674.  Farrelly, C. M., & Chukwu, U. (2019). Benchmarking in Quantum Algorithms. Digitale Welt, 3(2), 38-41.  Izaac, J., Quesada, N., Bergholm, V., Amy, M., &Weedbrook, C. (2018). Strawberry Fields: A Software Platform for Photonic Quantum Computing. arXiv preprint arXiv:1804.03159.  Killoran, N., Bromley, T. R., Arrazola, J. M., Schuld, M., Quesada, N., & Lloyd, S. (2018). Continuous-variable quantum neural networks. arXiv preprint arXiv:1806.06871.  Lloyd, S., Garnerone, S., &Zanardi, P. (2016). Quantum algorithms for topological and geometric analysis of data. Nature communications, 7, 10138.  Pakin, S., & Reinhardt, S. P. (2018, June). A Survey of Programming Tools for D-Wave Quantum-Annealing Processors. In International Conference on High Performance Computing (pp. 103-122). Springer, Cham.  Zhang, D. B., Xue, Z. Y., Zhu, S. L., & Wang, Z. D. (2019). Realizing quantum linear regression with auxiliary qumodes. Physical Review A, 99(1), 012331.