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W-representation of Rainbow tensor model

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arxiv 2104.01332 v2 pith:54ZXCUSR submitted 2021-04-03 hep-th

classification hep-th
keywords modeltensorrainbowalgebraexpressionfunctiongradingincreasing
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We analyze the rainbow tensor model and present the Virasoro constraints, where the constraint operators obey the Witt algebra and null 3-algebra. We generalize the method of W-representation in matrix model to the rainbow tensor model, where the operators preserving and increasing the grading play a crucial role. It is shown that the rainbow tensor model can be realized by acting on elementary function with exponent of the operator increasing the grading. We derive the compact expression of correlators and apply it to several models, i.e., the red tensor model, Aristotelian tensor model and r=4 rainbow tensor model. Furthermore, we discuss the case of the non-Gaussian red tensor model and present a dual expression for partition function through differentiation.

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  1. Correlators in two rainbow tensor and complex multi-matrix models

    hep-th 2025-05 conditional novelty 6.0 of 10

    Two multi-tensor rainbow models are built via W-representations, and their correlators are computed exactly both from colored Dessins and from W-operators.

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