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fixed arxiv front-end link and gave doi link and jrnl ref
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David Roberts
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There are conjectural ones in the Berenstein-Zelevinsky paper referenced in that one. They have another paper with a general theorem, Tensor product multiplicities, canonical bases and totally positive varietiesTensor product multiplicities, canonical bases and totally positive varieties (Inventiones mathematicae 143 (2001) pp 77–128, https://doi.org/10.1007/s002220000102), that gives (many) polyhedral models for any Lie type.

There are conjectural ones in the Berenstein-Zelevinsky paper referenced in that one. They have another paper with a general theorem, Tensor product multiplicities, canonical bases and totally positive varieties, that gives (many) polyhedral models for any Lie type.

There are conjectural ones in the Berenstein-Zelevinsky paper referenced in that one. They have another paper with a general theorem, Tensor product multiplicities, canonical bases and totally positive varieties (Inventiones mathematicae 143 (2001) pp 77–128, https://doi.org/10.1007/s002220000102), that gives (many) polyhedral models for any Lie type.

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Allen Knutson
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There are conjectural ones in the Berenstein-Zelevinsky paper referenced in that one. They have another paper with a general theorem, Tensor product multiplicities, canonical bases and totally positive varieties, that gives (many) polyhedral models for any Lie type.