Typed states for the displayed outbound observations.
Source: paper_references, paper_reference_links, observed 2026-08-01T19:58:01.074875Z
Paper Citation Record · LEDGER
As of 13 August 2026, this Paper Citation Record lists 41 of 41 outbound references and 0 inbound Pith citation observations for arXiv:2607.16817.
A citation records a reference. It does not transfer a finding from one paper to another.
Typed states for the displayed outbound observations.
Source: paper_references, paper_reference_links, observed 2026-08-01T19:58:01.074875Z
One-hop event checks from named stored sources.
Source: scholarly_work_events, retraction_status_cache, observed 2026-08-13T06:32:02.005865+00:00
Pith citing papers itemized under the disclosed page cap.
Source: paper_references, paper_reference_links
A source-named dated measurement, never combined with another source.
Source: cited_works
41 of 41 outbound references displayed
External citation measurements
No source-named external measurement is stored.
Observation 6e4b745f-0c96-4cf2-8b84-d2e29a2dd806 · outbound
Sub-Finslerian Interpolation Inequalities A comprehensive introduction to sub-Riemannian geometry
Reference 1
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Observation 5fd2d0f9-eb1e-46b2-8283-37b53172acff · outbound
Sub-Finslerian Interpolation Inequalities Sub-Randers metrics
Reference 2
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Observation 45afd541-ccce-4f27-bbd4-ed61ef4ad194 · outbound
Sub-Finslerian Interpolation Inequalities Hopf-Rinow Theorem of sub-Finslerian geometry
Reference 3
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Observation 8d1b3dbc-0ba6-4b6b-9ee8-33094657726b · outbound
Sub-Finslerian Interpolation Inequalities On Borell-Brascamp-Lieb inequalities on metric measure spaces
Reference 4
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Observation ef799479-bff1-416c-af97-c953150d3b43 · outbound
Sub-Finslerian Interpolation Inequalities An Introduction to Riemann-Finsler Geometry
Reference 5
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Observation 9859038e-2f84-44b0-9d8a-22abc38af3aa · outbound
Sub-Finslerian Interpolation Inequalities Zermelo navigation on Riemannian manifolds
Reference 6
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Observation 60d4eaa3-67b3-4d3c-be2d-00923a7a357e · outbound
Sub-Finslerian Interpolation Inequalities Unified synthetic Ricci curvature lower bounds for Riemannian and sub- Riemannian structures
Reference 7
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Observation 12cfd42c-a1db-4b8d-aedb-bc9a0d68643c · outbound
Sub-Finslerian Interpolation Inequalities Comparison theorems for conjugate points in sub-Riemannian geometry
Reference 8
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Observation b7ee3f37-1ce3-4c67-89c0-843346c3b2b3 · outbound
Sub-Finslerian Interpolation Inequalities Sub-Riemannian interpolation inequalities
Reference 9
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Observation 4961eae4-4d58-438b-a059-8ab5d5739d4e · outbound
Sub-Finslerian Interpolation Inequalities Bakry- ´Emery curvature and model spaces in sub-Riemannian geometry
Reference 10
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Observation 27dfdf7a-4cc6-4721-9d25-2c452644ddba · outbound
Sub-Finslerian Interpolation Inequalities Measure contraction property and curvature-dimension condition on sub-Finsler Heisenberg groups
Reference 11
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Observation 23febb7b-9867-4a82-8c09-05587fd9095f · outbound
Sub-Finslerian Interpolation Inequalities Curvature exponent of sub-Finsler Heisenberg groups
Reference 12
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Observation f25c3aac-552a-4aaa-acad-2fa42d3cc624 · outbound
Sub-Finslerian Interpolation Inequalities Hausdorff dimension and failure of synthetic curvature bounds in the sub-Lorentzian Heisenberg group
Reference 13
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Observation 9d648554-34fb-40c6-af79-9245105c7a44 · outbound
Sub-Finslerian Interpolation Inequalities Measure contraction property, curvature exponent and geodesic dimension of sub-Finsler $\ell^p$-Heisenberg groups
Reference 14
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Observation d1bb6084-0c1c-40ab-a40f-b376cd829f09 · outbound
Sub-Finslerian Interpolation Inequalities Genericity results for singular curves
Reference 15
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Observation bf18cc8e-ddc3-46b3-9a6d-9d8ac4bd5fe0 · outbound
Sub-Finslerian Interpolation Inequalities Semiconcavity results for optimal control problems admitting no singular minimizing controls
Reference 16
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Observation 59cd2cea-2ee4-4a6d-b0ae-230f1954f5d4 · outbound
Sub-Finslerian Interpolation Inequalities A Riemannian interpolation inequality ` a la Borell, Brascamp and Lieb
Reference 17
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Observation e9c8dc3d-cfa1-49cc-b513-6fbecb322d6b · outbound
Sub-Finslerian Interpolation Inequalities Optimal transportation on non-compact manifolds
Reference 18
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Observation d3d7fd97-748e-4384-8abd-43ffffda7a73 · outbound
Sub-Finslerian Interpolation Inequalities Mass transportation on sub-Riemannian manifolds
Reference 19
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Observation 6bd533fe-23a9-4e01-a350-9c4527399c6d · outbound
Sub-Finslerian Interpolation Inequalities Control of nonholonomic systems: from sub-Riemannian geometry to motion planning
Reference 20
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Observation c8b1dd14-9026-4f3d-b69f-0417169c2968 · outbound
Sub-Finslerian Interpolation Inequalities Geometric inequalities and generalized Ricci bounds in the Heisenberg group
Reference 21
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Observation 0fba301b-b3ea-453d-8583-1003a0cc377d · outbound
Sub-Finslerian Interpolation Inequalities Sub-Riemannian structures do not satisfy Riemannian Brunn-Minkowski inequalities
Reference 22
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Observation 3aa2169f-ddf6-4aeb-97eb-595ce8f91c58 · outbound
Sub-Finslerian Interpolation Inequalities Perturbation theory for linear operators
Reference 23
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Observation 434cb540-c204-4a96-8d70-74971d4b6879 · outbound
Sub-Finslerian Interpolation Inequalities Ricci curvature for metric-measure spaces via optimal transport
Reference 24
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Observation 65741043-1393-406a-8382-bba48ebac3d0 · outbound
Sub-Finslerian Interpolation Inequalities Failure of the curvature-dimension condition in sub-Finsler manifolds
Reference 25
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Observation ed407e71-6377-4daa-854d-6d9e0c7e3635 · outbound
Sub-Finslerian Interpolation Inequalities The quasi curvature-dimension condition with applications to sub-Riemannian manifolds
Reference 26
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Observation 7fe4c71c-52ee-4747-a7dc-b9ee2a03c889 · outbound
Sub-Finslerian Interpolation Inequalities Surface measures in Carnot-Carath´ eodory spaces
Reference 27
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Observation b0d75d44-a33e-4449-93de-99e859561d32 · outbound
Sub-Finslerian Interpolation Inequalities Comparison Finsler Geometry
Reference 28
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Observation 2158ab56-e88b-457d-b7a9-ec9cce532333 · outbound
Sub-Finslerian Interpolation Inequalities On the measure contraction property of metric measure spaces
Reference 29
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Observation a47fdcea-2c6c-4280-9511-ca28fe93d19a · outbound
Sub-Finslerian Interpolation Inequalities Finsler interpolation inequalities
Reference 30
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Observation 2e321bf8-2723-4b9d-adb5-c6972ef4f1fd · outbound
Sub-Finslerian Interpolation Inequalities On the curvature and heat flow on Hamiltonian systems
Reference 31
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Observation 53929583-02a6-44e8-a7c8-a1a5db3b47d9 · outbound
Sub-Finslerian Interpolation Inequalities Ricci curvature in Carnot groups
Reference 32
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Observation 552b46d9-46e0-4d46-80ea-738ada919a47 · outbound
Sub-Finslerian Interpolation Inequalities Sub-Riemannian geometry and optimal transport
Reference 33
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Observation e1554f3e-bbd8-46b9-8fc0-12741730663a · outbound
Sub-Finslerian Interpolation Inequalities Measure contraction properties of Carnot groups
Reference 34
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Observation 5c5f2d42-c07b-4689-9b80-7876da741914 · outbound
Sub-Finslerian Interpolation Inequalities Failure of curvature-dimension conditions on sub-Riemannian manifolds via tangent isometries
Reference 35
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Observation c8e214f2-e046-4d4c-9c3e-c3932279547d · outbound
Sub-Finslerian Interpolation Inequalities The index of the second variation of a control system
Reference 36
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Observation da35bfb2-a7f0-4b5e-a005-83fc359786b3 · outbound
Sub-Finslerian Interpolation Inequalities On the geometry of metric measure spaces
Reference 37
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Observation ea1e5911-92dc-466f-aced-f8c7812e482e · outbound
Sub-Finslerian Interpolation Inequalities On the geometry of metric measure spaces II
Reference 38
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Observation 950a4df0-2d68-44a8-b63e-efde4a034b2f · outbound
Sub-Finslerian Interpolation Inequalities Optimal transport: old and new
Reference 39
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Observation 78c428e1-48b5-48ce-ae31-23d0d9824165 · outbound
Sub-Finslerian Interpolation Inequalities The geometry of irreversible sub-Finslerian spaces
Reference 40
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Observation a779ad6d-05db-4483-87e5-a0b176c9374f · outbound
Sub-Finslerian Interpolation Inequalities Differential geometry of curves in Lagrange Grassmannians with given Young diagram
Reference 41
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No inbound Pith citation observations are available.