[Alta-Logic] Fwd: Reminder: IQST seminar by Niel de Beaudrap of University of Oxford

Carlo Maria Scandolo carlomaria.scandolo at ucalgary.ca
Wed Jun 19 10:06:37 MDT 2019


Dear all,
apologies for cross-posting. This is a talk about applications of ZX calculus for quantum computation.
Please come if you are interested!

Best regards,

Carlo Maria Scandolo


-------- Messaggio Inoltrato --------
Oggetto:        Reminder: IQST seminar by Niel de Beaudrap of University of Oxford
Data:   Wed, 19 Jun 2019 15:05:26 +0000
Mittente:       Nancy Jing Lu <nlu at ucalgary.ca><mailto:nlu at ucalgary.ca>
A:      all-iqst-l at mailman.ucalgary.ca<mailto:all-iqst-l at mailman.ucalgary.ca> <all-iqst-l at mailman.ucalgary.ca><mailto:all-iqst-l at mailman.ucalgary.ca>, mail=quantum-l at mailman. ca <quantum-l at mailman.ucalgary.ca><mailto:quantum-l at mailman.ucalgary.ca>


This is a friendly reminder of our seminar today at 3pm.
---------------------

Hi all,

We shall have a IQST seminar at 3pm on Wednesday 19 June 2019.

•  Wednesday 19th June, 2019 3:00-4:00pm in SA 107

Niel de Beaudrap [University of Oxford]

Title: Pauli Fusion: a computational model to realise quantum transformations from ZX terms
Abstract: The ZX calculus is an abstract mathematical tool to represent — and importantly to calculate with — tensors of a sort that are common in quantum computational theory. We present an abstract model of quantum computation, the Pauli Fusion model, whose primitive operations correspond closely to generators of the ZX calculus (and are also straightforward abstractions of basic operations in some leading proposed quantum technologies). These operations have non-deterministic heralded effects, similarly to measurement-based quantum com- putation. We describe sufficient conditions for Pauli Fusion procedures to be deterministically realisable, so that it performs a given transformation independently of its non-deterministic outcomes. This provides an operational model to realise ZX terms beyond the circuit model.
Thanks,

Nancy
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