Filtrations in $\mathbb{C}$-motivic stable homotopy theory | Paper Citation Record

Observation c969d399-86fb-48cd-87a4-e80002e92b05 · outbound

This paper cites The homotopy of C-motivic modular forms.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory The homotopy of C-motivic modular forms

Reference 1

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This paper cites and Kong, Hana Jia and Li, Guchuan and Ruan, Yangyang and Zhu, Heyi , TITLE =.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory and Kong, Hana Jia and Li, Guchuan and Ruan, Yangyang and Zhu, Heyi , TITLE =

Reference 2

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Observation d225fddb-d47b-413f-b366-cafdb18c3296 · outbound

This paper cites and Wang, Guozhen and Xu, Zhouli , TITLE =.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory and Wang, Guozhen and Xu, Zhouli , TITLE =

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Observation d17e7262-f139-4ea7-8298-20831c0da47f · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory , TITLE =

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Observation 69bdc433-f762-467d-ab37-21a746f21e67 · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory , TITLE =

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Observation c1050c60-3d1b-4a5d-8ef6-f78ffcb94469 · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory , TITLE =

Reference 6

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Observation 47ba0dcc-c5ed-4e31-a7b0-90647f0fb78d · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory , TITLE =

Reference 7

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Observation f0247a90-d146-4c58-b062-418595ad9ff8 · outbound

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Observation 25b27b06-45e7-41f9-ac3e-72d2280c0873 · outbound

This paper cites Motives, polylogarithms and.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Motives, polylogarithms and

Reference 10

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Observation dd44bd80-a196-4c4c-9457-0be7c99eceb5 · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory , TITLE =

Reference 11

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Observation 6c3aa697-2a4c-488f-9e7f-6205a965c76a · outbound

This paper cites , TITLE =.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory , TITLE =

Reference 12

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Observation 45cb65bf-84cd-4ec8-845b-81a572cf16af · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory , TITLE =

Reference 13

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Observation 89cd44ff-a82e-4c31-b8ec-cadac3b7c5a4 · outbound

This paper cites Nagoya Math.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Nagoya Math

Reference 14

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Observation 7d3532a7-6065-468c-8067-307891431f9c · outbound

This paper cites Acta Math.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Acta Math

Reference 15

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Observation 8779923e-3bed-4995-ad34-ca0305886345 · outbound

This paper cites and Krause, Achim and Ricka, Nicolas , TITLE =.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory and Krause, Achim and Ricka, Nicolas , TITLE =

Reference 16

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Observation 6e275a4e-7d92-49d6-a721-7a56d24ad5e6 · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory 2014 , PAGES =

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Observation ef196318-53d5-42a9-9ae4-f37583524e85 · outbound

This paper cites , TITLE =.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory , TITLE =

Reference 18

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Observation 3bccfc1b-ba61-47c4-ac73-7ed91e433987 · outbound

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Reference 19

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Observation 7642b078-d398-4bb1-bb56-38dcb5604eb3 · outbound

This paper cites 2009 , PAGES =.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory 2009 , PAGES =

Reference 20

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Observation 33649143-5cbc-4511-8236-681ef21b64dc · outbound

This paper cites 2025 , eprint=.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory 2025 , eprint=

Reference 21

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Observation 20f2a074-e0b2-444e-8980-2632303ca4dc · outbound

This paper cites and Rognes, John , TITLE =.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory and Rognes, John , TITLE =

Reference 22

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Observation e1f07d74-60f5-4aa2-9cd1-766dceb597b3 · outbound

This paper cites doi:10.5281/zenodo.17114000 , url =.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory doi:10.5281/zenodo.17114000 , url =

Reference 23

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Observation 4ec93c57-b0c3-4492-8e74-6ec061770bf9 · outbound

This paper cites Galois reconstruction of Artin-Tate $\mathbb{R}$-motivic spectra.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Galois reconstruction of Artin-Tate $\mathbb{R}$-motivic spectra

Reference 24

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Observation 82cf60ff-fc1e-469b-ad68-f8cc0f615e26 · outbound

This paper cites and R\"ondigs, Oliver and Spitzweck, Markus and.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory and R\"ondigs, Oliver and Spitzweck, Markus and

Reference 25

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Observation 6fb0e249-e64c-4fc2-be28-addfed175321 · outbound

This paper cites Homology Homotopy Appl.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Homology Homotopy Appl

Reference 26

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Observation fafe8d09-1603-45cb-b60f-cac2bb9dc766 · outbound

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Observation 49bd6da5-d4e6-4376-9f1b-088628b8c42c · outbound

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Observation 52d5a478-38f5-49a9-92e1-31c2a74a0261 · outbound

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Reference 29

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Observation 09dddc38-e438-4453-b477-ec8cdbc26bee · outbound

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Observation 3b6e3fef-6e8c-400a-8f81-34628b519e91 · outbound

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Reference 31

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Observation d86c96b7-01cb-4756-b85f-a304c6910efc · outbound

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Reference 32

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Observation 2f13d08a-1fbd-42cd-a992-ec627f8f5821 · outbound

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Observation 356a04b2-dcc0-499c-940c-bf42966e0136 · outbound

This paper cites On very effective hermitian.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory On very effective hermitian

Reference 34

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Observation e782780e-caea-4a32-820d-83c5d1992aa5 · outbound

This paper cites and Kong, Hana Jia , TITLE =.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory and Kong, Hana Jia , TITLE =

Reference 35

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Observation 4161ed45-8db4-4473-88d6-69ec17111a56 · outbound

This paper cites Homology Homotopy Appl.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Homology Homotopy Appl

Reference 36

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory Ast\'erisque , FJOURNAL =

Reference 37

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Observation f4511576-a625-4416-b217-8c2ef1f3001f · outbound

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Observation 19c45d9a-2459-4582-be1c-6acfaf7f0e72 · outbound

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Observation 4bc9b779-0c72-4e83-888a-91e852b10145 · outbound

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Reference 40

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Observation 3ab4ed4d-0460-4d52-8534-b78d059436fc · outbound

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Observation 381ec7ec-0c17-44c9-b67a-025819aab217 · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory 2021 , eprint=

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Observation a260c7ff-be52-410a-845f-6ffad796b864 · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory 2025 , eprint=

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Observation 3d5ab7a4-9e24-4af7-818e-6411cbd5699d · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory 1971 , PAGES =

Reference 44

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Observation ad15377e-b2aa-411a-b26a-62a7635c55d8 · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory Ast\'erisque , FJOURNAL =

Reference 45

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Observation 64de9af7-0aba-47cf-9906-9b73622b971a · outbound

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Reference 46

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Observation 02eff4a8-547e-468c-ac33-2dbceca025e4 · outbound

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Reference 47

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Observation cd5c2aec-17ed-42c6-bdfd-102ecc78bd66 · outbound

This paper cites On the Last Kervaire Invariant Problem.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory On the Last Kervaire Invariant Problem

Reference 48

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Observation ffe21808-c2dc-4fee-bb7e-5af3181b1ff2 · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory Recent progress in homotopy theory (

Reference 49

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Observation 5529f786-c0fa-42c7-a6c9-c97d520d0f4d · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory Motivic twisted

Reference 50

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Observation 80ada3eb-65d8-4c6f-96a6-958a0ae82b43 · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory K -Theory , FJOURNAL =

Reference 51

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Reference 52

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Observation 69278215-4279-42ee-8cb4-54612611bdac · outbound

This paper cites Synthetic spectra and the cellular motivic category , JOURNAL =.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Synthetic spectra and the cellular motivic category , JOURNAL =

Reference 53

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Observation f869dc65-8928-4542-b63b-4bdb62403578 · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory Groups, homotopy and configuration spaces , SERIES =

Reference 54

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Observation 7d572117-41bd-4e4a-800a-6230295eb231 · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory The first stable homotopy groups of motivic spheres , JOURNAL =

Reference 55

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Observation 271843e3-ee23-4b8e-9951-0b56c59c5e23 · outbound

This paper cites 2026 , eprint=.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory 2026 , eprint=

Reference 56

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Observation 9e606c8c-e947-4bf9-a63a-86cd266062a1 · outbound

This paper cites On very effective hermitian K -theory.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory On very effective hermitian K -theory

Reference 57

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.671848Z

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Observation 29967bad-e007-4172-a81e-82981ab5790e · outbound

This paper cites The generalized slices of H ermitian K -theory.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory The generalized slices of H ermitian K -theory

Reference 58

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Observation 451d486a-ad2d-4517-9dad-931896f74edf · outbound

This paper cites Computation of the homotopy of the spectrum tmf.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Computation of the homotopy of the spectrum tmf

Reference 59

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.643657Z

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Observation 00664538-030e-4ec2-b776-ffc2fdf8091f · outbound

This paper cites Voevodsky's slice conjectures via H ilbert schemes.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Voevodsky's slice conjectures via H ilbert schemes

Reference 60

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.630188Z

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Observation b20d6a20-711f-422b-b827-7b434527ea2d · outbound

This paper cites Galois reconstruction of Artin-Tate $\mathbb{R}$-motivic spectra.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Galois reconstruction of Artin-Tate $\mathbb{R}$-motivic spectra

Reference 61

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Observation 62ca774a-15ec-45d0-a7ca-261e4d7caebb · outbound

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Observation e26cd3a7-8f7b-400d-b514-d9832524ae89 · outbound

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Filtrations in $\mathbb{C}$-motivic stable homotopy theory Unresolved cited work

Reference 63

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This paper cites Isaksen, Achim Krause, and Nicolas Ricka.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Isaksen, Achim Krause, and Nicolas Ricka

Reference 64

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.591338Z

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Observation 59d9408b-f8f2-4380-b640-f076fae379a3 · outbound

This paper cites Guti\'errez, Oliver R\"ondigs, Markus Spitzweck, and Paul Arne stv r.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Guti\'errez, Oliver R\"ondigs, Markus Spitzweck, and Paul Arne stv r

Reference 65

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.576835Z

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Observation def2dec0-6d71-4fcc-adcd-44426f73249d · outbound

This paper cites On equivariant and motivic slices.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory On equivariant and motivic slices

Reference 66

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.563114Z

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Observation f303dbe0-c206-4283-8c16-3588b2a70405 · outbound

This paper cites From algebraic cobordism to motivic cohomology.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory From algebraic cobordism to motivic cohomology

Reference 67

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.549774Z

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Observation 4044be0c-ac47-44c2-9daf-9c6dd26734b4 · outbound

This paper cites Isaksen, Hana Jia Kong, Guchuan Li, Yangyang Ruan, and Heyi Zhu.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Isaksen, Hana Jia Kong, Guchuan Li, Yangyang Ruan, and Heyi Zhu

Reference 68

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.536246Z

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No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.

Observation 2aa490db-a41a-4687-9c4a-566bbe2d9bd6 · outbound

This paper cites an unresolved cited work.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Unresolved cited work

Reference 69

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Observation 90d713e4-fc5d-43a1-90f7-20b47c9fba1c · outbound

This paper cites Isaksen, Guozhen Wang, and Zhouli Xu.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Isaksen, Guozhen Wang, and Zhouli Xu

Reference 70

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.515126Z

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No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.

Observation 7bd8a1eb-bcd5-4bdf-a01d-e944fe9844ea · outbound

This paper cites A comparison of motivic and classical stable homotopy theories.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory A comparison of motivic and classical stable homotopy theories

Reference 71

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.501896Z

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Observation fe013812-76e0-41c3-9c23-4820e509f008 · outbound

This paper cites The A dams- N ovikov spectral sequence and V oevodsky's slice tower.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory The A dams- N ovikov spectral sequence and V oevodsky's slice tower

Reference 72

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.488363Z

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Observation 9a16d01b-656c-40f9-aed6-cf98424ef427 · outbound

This paper cites Higher topos theory , volume 170 of Annals of Mathematics Studies.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Higher topos theory , volume 170 of Annals of Mathematics Studies

Reference 73

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Observation 83299b8b-a645-4bab-87c2-f7d4f8ae0457 · outbound

This paper cites On the Last Kervaire Invariant Problem.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory On the Last Kervaire Invariant Problem

Reference 74

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This paper cites The homology of tmf.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory The homology of tmf

Reference 75

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.466666Z

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Observation 56c0d5b8-e2c5-4fe6-9178-78559c2ffc87 · outbound

This paper cites Th\'eorie homotopique des sch\'emas.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Th\'eorie homotopique des sch\'emas

Reference 76

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.453643Z

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Observation 9bee2ef8-e0ef-4ad8-85b4-23c130726d46 · outbound

This paper cites The stable A ^1 -connectivity theorems.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory The stable A ^1 -connectivity theorems

Reference 77

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.439922Z

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Observation 4b04e337-6025-4893-9b4d-e84cf298d292 · outbound

This paper cites A ^1 -homotopy theory of schemes.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory A ^1 -homotopy theory of schemes

Reference 78

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.426973Z

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Observation 3db2959d-dd48-4303-906c-28c21c5bc5cf · outbound

This paper cites Slices of the special linear algebraic cobordism spectrum.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Slices of the special linear algebraic cobordism spectrum

Reference 79

Resolution: unresolved; no resolver link, observed 2026-08-15T14:51:05.413937Z

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Observation 80042cd1-5ff3-48cf-a98e-2cd394e16ba6 · outbound

This paper cites Motivic L andweber exactness.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Motivic L andweber exactness

Reference 80

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.413484Z

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Observation 0f6a443f-26ce-4b58-9a36-a44a7bd02d49 · outbound

This paper cites Multiplicative properties of the slice filtration.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Multiplicative properties of the slice filtration

Reference 81

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.400146Z

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Observation 1a56d001-59b4-4439-b8d2-dfda492351f3 · outbound

This paper cites Synthetic spectra and the cellular motivic category.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Synthetic spectra and the cellular motivic category

Reference 82

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.270660Z

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This paper cites an unresolved cited work.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Unresolved cited work

Reference 83

Resolution: unresolved; no resolver link, observed 2026-08-15T14:51:05.431202Z

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Observation a8373c31-6518-4d5a-9e88-c0056c5efc66 · outbound

This paper cites The first stable homotopy groups of motivic spheres.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory The first stable homotopy groups of motivic spheres

Reference 84

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.248858Z

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Observation fc098026-bcbd-4023-9d87-899b38db8ede · outbound

This paper cites Motivic twisted K -theory.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Motivic twisted K -theory

Reference 85

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.234614Z

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This paper cites Relations between slices and quotients of the algebraic cobordism spectrum.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Relations between slices and quotients of the algebraic cobordism spectrum

Reference 86

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.221077Z

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Observation 3a7aa325-ba44-49ea-8f2b-61b6e6110a1f · outbound

This paper cites Slices of motivic L andweber spectra.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Slices of motivic L andweber spectra

Reference 87

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.207215Z

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Observation 22af8f24-47bf-4372-a0f1-da814030758c · outbound

This paper cites An introduction to filtered and synthetic spectra.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory An introduction to filtered and synthetic spectra

Reference 88

Resolution: verified exact; doi, observed 2026-08-15T14:51:05.570277Z

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Observation 9b5a7b0a-775f-46b4-92ef-60e03d9ff431 · outbound

This paper cites Open problems in the motivic stable homotopy theory.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Open problems in the motivic stable homotopy theory

Reference 89

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.192385Z

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Observation f1d6a8b6-9f34-45c3-bc23-bbe97a099446 · outbound

This paper cites A possible new approach to the motivic spectral sequence for algebraic K -theory.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory A possible new approach to the motivic spectral sequence for algebraic K -theory

Reference 90

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.179259Z

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Observation 077406ea-d438-4c10-8395-7b92f41346ab · outbound

This paper cites Motivic cohomology with Z /2 -coefficients.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory Motivic cohomology with Z /2 -coefficients

Reference 91

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.165991Z

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Observation 559963ed-6ee1-4933-ab9c-5df6aded7dbd · outbound

This paper cites On the zero slice of the sphere spectrum.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory On the zero slice of the sphere spectrum

Reference 92

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.152686Z

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Observation dbeea46e-b8a5-4f99-9890-af6870682382 · outbound

This paper cites On motivic cohomology with Z/l -coefficients.

Filtrations in $\mathbb{C}$-motivic stable homotopy theory On motivic cohomology with Z/l -coefficients

Reference 93

Resolution: verified fuzzy; raw_fallback, observed 2026-08-15T14:51:06.139410Z

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