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divisible resource ("cake-cutting") and multiple indivisible and unshareable resources ("multiagent resource allocation"). In …
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allocation is still efficient but may not be fair. However, on average, participants receive the same outcome they would have …
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The classic fair cake-cutting problem [Steinhaus, 1948] is extended by introducing geometric constraints on the allocated pieces. Specifically, agents may demand to get their share as a square or a rectangle with a bounded length/width ratio. This is a plausible constraint in realistic...
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