Defines operadic spectrum via Hochschild object plus residue, shows no functorial base change for classical spectra along monoidal functors, and builds a universal residue for a canonical functorial version.
Deformation theory and cotangent complex of dg operads
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
fields
math.CT 2years
2026 2verdicts
UNVERDICTED 2representative citing papers
Proposes a universal theory of spectral propagation in compositional operator networks governed by three invariants and proves theorems on decomposition, stability, and uniqueness of propagation rules.
citing papers explorer
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The Operadic Spectrum and Obstructions to Spectral Base Change
Defines operadic spectrum via Hochschild object plus residue, shows no functorial base change for classical spectra along monoidal functors, and builds a universal residue for a canonical functorial version.
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A Universal Theory of Spectral Propagation for Compositional Operator Networks
Proposes a universal theory of spectral propagation in compositional operator networks governed by three invariants and proves theorems on decomposition, stability, and uniqueness of propagation rules.