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i to a no ha Yang-Mills Existence and Mass Gap. Prove that for any compact simple gauge group G a non-trivial quantum Yang-Mills theory exists on R and has a mass gap 4 > 0. Existence includes establishing axiomatic properties at least as strong as those cited in (1975). Streater & Wightman (1964), Osterwalder & Schrader (1973) and Osterwalder & Schrader

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Origin Entry: Ok Smart Guy! Let's See YOU Take A Crack At It!

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Yang–Mills Existence and Mass Gap. Prove that for any compact simple gauge group G, a non-trivial quantum Yang–Mills theory exists on ℝ⁴ and has a mass gap Δ > 0. Existence includes establishing axiomatic properties at least as strong as those cited in Streater & Wightman (1964), Osterwalder & Schrader (1973) and Osterwalder & Schrader (1975).

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Ok smart guy! Let's see YOU take a crack at it! H

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Ok Smart Guy! Let's See YOU Take A Crack At It! - Yang–Mills Existence and Mass Gap

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i to a no ha Yang-Mills Existence and Mass Gap. Prove that for any compact simple gauge group G a non-trivial quantum Yang-Mills theory exists on R and has a mass gap 4 > 0. Existence includes establishing axiomatic properties at least as strong as those cited in (1975). Streater & Wightman (1964), Osterwalder & Schrader (1973) and Osterwalder & Schrader

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Uploaded Sep 01, 2023 at 11:41PM EDT

Origin Entry

Ok Smart Guy! Let's See YOU Take A Crack At It!

Notes

Yang–Mills Existence and Mass Gap. Prove that for any compact simple gauge group G, a non-trivial quantum Yang–Mills theory exists on ℝ⁴ and has a mass gap Δ > 0. Existence includes establishing axiomatic properties at least as strong as those cited in Streater & Wightman (1964), Osterwalder & Schrader (1973) and Osterwalder & Schrader (1975).

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