Lowell Abrams (1997):
Frobenius algebra structures in topological quantum field theory and quantum cohomology.
Johns Hopkins University.
Available at https://home.gwu.edu/~labrams/docs/thesis.pdf.
John C Baez, Brandon Coya & Franciscus Rebro (2018):
Props in network theory.
Theory and Applications of Categories 33(25),
pp. 727–783.
Available at http://www.tac.mta.ca/tac/volumes/33/25/33-25.pdf.
John C Baez & Brendan Fong (2018):
A compositional framework for passive linear networks.
Theory and Applications of Categories 33(38),
pp. pp 1158–1222.
Available at http://www.tac.mta.ca/tac/volumes/33/38/33-38.pdf.
Titouan Carette, Emmanuel Jeandel, Simon Perdrix & Renaud Vilmart (2021):
Completeness of Graphical Languages for Mixed State Quantum Mechanics.
ACM Transactions on Quantum Computing 2(4),
doi:10.1145/3464693.
Available at https://arxiv.org/pdf/1902.07143.pdf.
B. Coecke & A. Kissinger (2017):
Picturing Quantum Processes: A First Course in Quantum Theory and Diagrammatic Reasoning.
Cambridge University Press,
doi:10.1017/9781316219317.
Bob Coecke & Bill Edwards (2012):
Spekkens’s toy theory as a category of processes.
In: Proceedings of Symposia in Applied Mathematics 71,
pp. 61–88,
doi:10.1090/psapm/071.
Available at https://arxiv.org/pdf/1108.1978.pdf.
Bob Coecke, Bill Edwards & Robert W Spekkens (2011):
Phase groups and the origin of non-locality for qubits.
Electronic Notes in Theoretical Computer Science 270(2),
pp. 15–36,
doi:10.1016/j.entcs.2011.01.021.
Available at https://arxiv.org/pdf/1003.5005.pdf.
Brandon Coya (2018):
Circuits, bond graphs, and signal-flow diagrams: A categorical perspective.
University of California Riverside.
Available at https://arxiv.org/pdf/1805.08290.pdf.
Erik Hostens, Jeroen Dehaene & Bart De Moor (2005):
Stabilizer states and Clifford operations for systems of arbitrary dimensions and modular arithmetic.
Physical Review A 71(4),
pp. 042315,
doi:10.1103/PhysRevA.71.042315.
Available at https://arxiv.org/pdf/quant-ph/0408190.pdf.
André Ranchin (2014):
Depicting qudit quantum mechanics and mutually unbiased qudit theories.
In: Bob Coecke, Hasuo Ichiro & Prakash Panangaden: Proceedings 14th International Conference on Quantum Physics and Logic, Kyoto University, Japan, 4-6 June 2017,
Electronic Proceedings in Theoretical Computer Science 172.
Open Publishing Association,
pp. 68–91,
doi:10.4204/eptcs.172.6.
Available at https://arxiv.org/pdf/1404.1288.pdf.
Robert W Spekkens (2016):
Quasi-quantization: classical statistical theories with an epistemic restriction.
In: Quantum Theory: Informational Foundations and Foils.
Springer,
pp. 83–135,
doi:10.1007/978-94-017-7303-4.
Available at https://arxiv.org/pdf/1409.5041.pdf.
Quanlong Wang (2018):
Qutrit ZX-calculus is Complete for Stabilizer Quantum Mechanics.
In: Bob Coecke & Aleks Kissinger: Proceedings 14th International Conference on Quantum Physics and Logic, Nijmegen, The Netherlands, 3-7 July 2017,
Electronic Proceedings in Theoretical Computer Science 266.
Open Publishing Association,
pp. 58–70,
doi:10.4204/EPTCS.266.3.
Available at https://arxiv.org/pdf/1803.00696.pdf.