Pages that link to "Item:Q2849818"
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The following pages link to \(p\)-adic Hodge theory for rigid-analytic varieties (Q2849818):
Displaying 50 items.
- Overconvergent modular forms are highest-weight vectors in the Hodge-Tate weight zero part of completed cohomology (Q4965877) (← links)
- CM liftings of surfaces over finite fields and their applications to the Tate conjecture (Q4988393) (← links)
- On -local (Q4994081) (← links)
- RIGIDITY FOR RIGID ANALYTIC MOTIVES (Q5004654) (← links)
- Period sheaves via derived de Rham cohomology (Q5018383) (← links)
- Hodge theory of $p$-adic varieties: a survey (Q5028961) (← links)
- Line bundles on rigid spaces in the<i>v</i>-topology (Q5043552) (← links)
- An Introduction to p-Adic Hodge Theory (Q5050980) (← links)
- Perfectoid Spaces: An Annotated Bibliography (Q5050981) (← links)
- A -adic monodromy theorem for de Rham local systems (Q5057804) (← links)
- Shimura varieties at level and Galois representations (Q5112248) (← links)
- On p-adic comparison theorems for rigid analytic varieties, I (Q5119489) (← links)
- Notes on the $$\mathbb A_{{\mathrm {inf}}}$$-Cohomology of Integral p-Adic Hodge Theory (Q5119707) (← links)
- On uniqueness of<i>p</i>-adic period morphisms, II (Q5139306) (← links)
- The -cohomology in the semistable case (Q5197417) (← links)
- Cohomologie 𝑝-adique de la tour de Drinfeld: le cas de la dimension 1 (Q5220193) (← links)
- Geometric syntomic cohomology and vector bundles on the Fargues-Fontaine curve (Q5227546) (← links)
- A motivic version of the theorem of Fontaine and Wintenberger (Q5227651) (← links)
- LOGARITHMIC DE RHAM COMPARISON FOR OPEN RIGID SPACES (Q5234279) (← links)
- TRANSPORT PARALLÈLE ET CORRESPONDANCE DE SIMPSON -ADIQUE (Q5280251) (← links)
- A QUOTIENT OF THE LUBIN–TATE TOWER (Q5357220) (← links)
- Variations on a Theorem of Tate (Q5383912) (← links)
- Rigid-analytic varieties with projective reduction violating Hodge symmetry (Q5856145) (← links)
- Logarithmic Riemann–Hilbert correspondences for rigid varieties (Q5871556) (← links)
- Geometrically irreducible \(p\)-adic local systems are de Rham up to a twist (Q6046456) (← links)
- De Rham prismatic crystals over \(\mathcal{O}_K\) (Q6060831) (← links)
- Local constancy of pro‐unipotent Kummer maps (Q6075112) (← links)
- Degeneration locus of \(\mathbb{Q}_p\)-local systems: conjectures (Q6080387) (← links)
- A \(p\)-adic Simpson correspondence for rigid analytic varieties (Q6093186) (← links)
- <i>p</i>-adic Eichler–Shimura maps for the modular curve (Q6105857) (← links)
- Overconvergent Hilbert modular forms via perfectoid modular varieties (Q6114295) (← links)
- The cohomology of Shimura varieties with torsion coefficients (Q6119683) (← links)
- Cohomological Descent for Faltings Ringed Topos (Q6131059) (← links)
- De Rham comparison and Poincaré duality for rigid varieties (Q6133182) (← links)
- A prismatic approach to crystalline local systems (Q6149787) (← links)
- Hodge-Tate decomposition for non-smooth spaces (Q6160175) (← links)
- Factorisation de la cohomologie étale <i>p</i>-adique de la tour de Drinfeld (Q6161099) (← links)
- Geometric arcs and fundamental groups of rigid spaces (Q6161163) (← links)
- Algebraic number theory. Abstracts from the workshop held June 25--30, 2023 (Q6188879) (← links)
- OVERCONVERGENT DE RHAM EICHLER–SHIMURA MORPHISMS (Q6204377) (← links)
- Completed prismatic \(F\)-crystals and crystalline \(Z_p\)-local systems (Q6498406) (← links)
- MFO-RIMS tandem workshop: Arithmetic homotopy and Galois theory. Abstracts from the MFO-RIMS tandem workshop held September 24--29, 2023 (Q6544500) (← links)
- Intersection de Rham complexes in positive characteristic (Q6562497) (← links)
- The conjugate uniformization via 1-motives (Q6562899) (← links)
- The relative Hodge-Tate spectral sequence: an overview (Q6603909) (← links)
- Logarithmic adic spaces: some foundational results (Q6603911) (← links)
- Diamonds in the Langlands program: a comprehensive review (Q6612398) (← links)
- The primitive comparison theorem in characteristic \(p\) (Q6624129) (← links)
- On the cohomology of \(p\)-adic analytic spaces. I: The basic comparison theorem (Q6629199) (← links)
- \(P\)-adic Simpson correspondence (Q6631964) (← links)
