An updated review plus new results: a general negativity formula for reduced AME states and a frequency-square decomposition of the golden AME(4,6) state.
Quantum Chess: Developing a Mathematical Framework and Design Methodology for Creating Quantum Games
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abstract
Quantum phenomena have remained largely inaccessible to the general public. This can be attributed to the fact that we do not experience quantum mechanics on a tangible level in our daily lives. Games can provide an environment in which people can experience the strange behavior of the quantum world in a fun and mentally engaging way. Games could also offer an interesting test bed for near term quantum devices because they can be tailored to support varying amounts of quantum behavior through simple rule changes, which can be useful when dealing with limited resources. This paper explores the design of a variant of Chess which is built on top of unitary dynamics and includes non-trivial quantum effects such as superposition, entanglement, and interference. A movement ruleset is introduced which allows players to create superposition, entanglement, and interference effects. A measurement rule is also introduced which helps limit the size of the superposition, so the game remains tractable for a classical computer, and also helps make the game more comprehensible for a player.
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Absolutely maximally entangled pure states of multipartite quantum systems
An updated review plus new results: a general negativity formula for reduced AME states and a frequency-square decomposition of the golden AME(4,6) state.