Pages that link to "Item:Q3151293"
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The following pages link to Equivariant orthogonal spectra and 𝑆-modules (Q3151293):
Displaying 50 items.
- Comparing the orthogonal and homotopy functor calculi (Q290769) (← links)
- Spectral Mackey functors and equivariant algebraic \(K\)-theory. I. (Q329504) (← links)
- Algebraic K-theory of group rings and the cyclotomic trace map (Q329515) (← links)
- Nilpotence and descent in equivariant stable homotopy theory (Q340434) (← links)
- Lifting homotopy \(T\)-algebra maps to strict maps (Q400996) (← links)
- Traces in symmetric monoidal categories (Q404679) (← links)
- An equivariant generalization of the Miller splitting theorem (Q422117) (← links)
- Localization theorems in topological Hochschild homology and topological cyclic homology (Q441110) (← links)
- Coassembly and the \(K\)-theory of finite groups (Q502637) (← links)
- The topological cyclic homology of the dual circle (Q503807) (← links)
- Rational \(\mathrm{SO}(2)\)-equivariant spectra (Q518832) (← links)
- The spectrum of the equivariant stable homotopy category of a finite group (Q522200) (← links)
- Units of equivariant ring spectra (Q538636) (← links)
- Rational \(\mathbb Z_{p}\)-equivariant spectra (Q633888) (← links)
- An algebraic model for free rational \(G\)-spectra for connected compact Lie groups \(G\) (Q641888) (← links)
- Detecting periodic elements in higher topological Hochschild homology (Q680294) (← links)
- An equivariant parametric Oka principle for bundles of homogeneous spaces (Q681645) (← links)
- Rational orthogonal calculus (Q684115) (← links)
- Continuous functors as a model for the equivariant stable homotopy category (Q863100) (← links)
- A discrete model of \(S^{1}\)-homotopy theory (Q878658) (← links)
- Modules in monoidal model categories (Q886224) (← links)
- Capturing Goodwillie's derivative (Q886979) (← links)
- Operadic multiplications in equivariant spectra, norms, and transfers (Q887316) (← links)
- Splitting monoidal stable model categories (Q1004489) (← links)
- A note on the equivariant Dold-Thom theorem (Q1413894) (← links)
- Graded Tambara functors (Q1651502) (← links)
- Local duality in algebra and topology (Q1669043) (← links)
- Encoding equivariant commutativity via operads (Q1673642) (← links)
- Topological cyclic homology via the norm (Q1717078) (← links)
- A symmetric monoidal and equivariant Segal infinite loop space machine (Q1730876) (← links)
- Symmetric products and subgroup lattices (Q1746310) (← links)
- Parametrized spectra, multiplicative Thom spectra and the twisted Umkehr map (Q1757325) (← links)
- Homology and cohomology of \(E_\infty\) ring spectra (Q1772010) (← links)
- Tilting theory via stable homotopy theory (Q1789360) (← links)
- Equivalences of monoidal model categories (Q1810411) (← links)
- On an isomorphism between Specht module and left cell of \({\mathfrak S}_n\) (Q1813634) (← links)
- Model categories for orthogonal calculus (Q1948305) (← links)
- Diagram spaces, diagram spectra and spectra of units (Q1954168) (← links)
- Realising \(\pi_\ast^e\)R-algebras by global ring spectra (Q1983579) (← links)
- Twisted Calabi-Yau ring spectra, string topology, and gauge symmetry (Q1999648) (← links)
- Filter quotients and non-presentable \((\infty,1)\)-toposes (Q2040521) (← links)
- Slice filtration of certain \(C_{pq}\)-spectra (Q2090594) (← links)
- Hermitian K-theory for stable \(\infty\)-categories. I: Foundations (Q2102707) (← links)
- The localized slice spectral sequence, norms of real bordism, and the Segal conjecture (Q2111213) (← links)
- On the algebraic K-theory of double points (Q2133960) (← links)
- Loday constructions on twisted products and on tori (Q2145900) (← links)
- Algebraic models of change of groups functors in (co)free rational equivariant spectra (Q2153811) (← links)
- Unitary calculus: model categories and convergence (Q2168904) (← links)
- Rigidity and exotic models for \(v_1\)-local \(G\)-equivariant stable homotopy theory (Q2182440) (← links)
- The left localization principle, completions, and cofree \(G\)-spectra (Q2184793) (← links)
