Joint eigenvector distributions of symmetric random tensors are computed via QFT methods, yielding random matrix forms and universal large-dimension asymptotics governed by tensor geometries.
On the generalization of the Wigner semicircle law to real symmetric tensors
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A positivity-constrained bootstrapping procedure approximates moments of rank-3 tensor models and supports new conjectured closed-form expressions for the quartic case.
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Joint distributions of eigenvectors of symmetric random tensors
Joint eigenvector distributions of symmetric random tensors are computed via QFT methods, yielding random matrix forms and universal large-dimension asymptotics governed by tensor geometries.