Paper Citation Record · LEDGER

Gap metrics for stationary point processes and quantitative convexity of the free energy

As of 11 August 2026, this Paper Citation Record lists 57 of 57 outbound references and 0 inbound Pith citation observations for arXiv:2509.08659.

A citation records a reference. It does not transfer a finding from one paper to another.

pith.paper-citation-record.v1
2509.08659 v1

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Outbound references

Observation 2f5f2426-d902-4cb2-9399-b85372f195ce · outbound

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Gap metrics for stationary point processes and quantitative convexity of the free energy urich. Birkh\

Reference 1

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Gap metrics for stationary point processes and quantitative convexity of the free energy Albeverio, Y

Reference 2

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Gap metrics for stationary point processes and quantitative convexity of the free energy Albeverio, Y

Reference 3

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Gap metrics for stationary point processes and quantitative convexity of the free energy Ajtai, J

Reference 4

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Gap metrics for stationary point processes and quantitative convexity of the free energy Ambrosio, F

Reference 5

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This paper cites On the Wasserstein distance between a hyperuniform point process and its mean.

Gap metrics for stationary point processes and quantitative convexity of the free energy On the Wasserstein distance between a hyperuniform point process and its mean

Reference 6

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Gap metrics for stationary point processes and quantitative convexity of the free energy Decay of correlations and thermodynamic limit for the circular Riesz gas

Reference 7

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Gap metrics for stationary point processes and quantitative convexity of the free energy Br \'e maud

Reference 8

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Gap metrics for stationary point processes and quantitative convexity of the free energy Caracciolo, C

Reference 9

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Gap metrics for stationary point processes and quantitative convexity of the free energy Clozeau and F

Reference 10

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Gap metrics for stationary point processes and quantitative convexity of the free energy Chatterjee, R

Reference 11

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Gap metrics for stationary point processes and quantitative convexity of the free energy Dereudre

Reference 12

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Gap metrics for stationary point processes and quantitative convexity of the free energy Dereudre

Reference 13

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Gap metrics for stationary point processes and quantitative convexity of the free energy (Non)-hyperuniformity of perturbed lattices

Reference 14

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Gap metrics for stationary point processes and quantitative convexity of the free energy Dereudre and H.-O

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Gap metrics for stationary point processes and quantitative convexity of the free energy Daneri and G

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Gap metrics for stationary point processes and quantitative convexity of the free energy Wasserstein geometry and Ricci curvature bounds for Poisson spaces

Reference 17

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Gap metrics for stationary point processes and quantitative convexity of the free energy Unresolved cited work

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Gap metrics for stationary point processes and quantitative convexity of the free energy Erbar, M

Reference 20

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Gap metrics for stationary point processes and quantitative convexity of the free energy Erbar, M

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Gap metrics for stationary point processes and quantitative convexity of the free energy Figalli and F

Reference 22

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Gap metrics for stationary point processes and quantitative convexity of the free energy Friedli and Y

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Gap metrics for stationary point processes and quantitative convexity of the free energy Unresolved cited work

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Gap metrics for stationary point processes and quantitative convexity of the free energy Unresolved cited work

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Gap metrics for stationary point processes and quantitative convexity of the free energy Goldman and M

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Gap metrics for stationary point processes and quantitative convexity of the free energy Goldman and D

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Gap metrics for stationary point processes and quantitative convexity of the free energy Georgii and H

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Gap metrics for stationary point processes and quantitative convexity of the free energy Huesmann and T

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Gap metrics for stationary point processes and quantitative convexity of the free energy Huesmann and B

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Gap metrics for stationary point processes and quantitative convexity of the free energy Huesmann and K.-T

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Gap metrics for stationary point processes and quantitative convexity of the free energy Non-local Wasserstein Geometry, Gradient Flows, and Functional Inequalities for Stationary Point Processes

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Gap metrics for stationary point processes and quantitative convexity of the free energy The variational principle for a marked Gibbs point process with infinite-range multibody interactions

Reference 37

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Gap metrics for stationary point processes and quantitative convexity of the free energy Kallenberg

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Gap metrics for stationary point processes and quantitative convexity of the free energy Lebl \'e

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Gap metrics for stationary point processes and quantitative convexity of the free energy Last and M

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Gap metrics for stationary point processes and quantitative convexity of the free energy Lachi \`e ze-Rey and D

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Gap metrics for stationary point processes and quantitative convexity of the free energy Lebl \'e and S

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Gap metrics for stationary point processes and quantitative convexity of the free energy Last and H

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Gap metrics for stationary point processes and quantitative convexity of the free energy a re zuf \

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Gap metrics for stationary point processes and quantitative convexity of the free energy Petrache and S

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Gap metrics for stationary point processes and quantitative convexity of the free energy Rassoul-Agha and T

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Gap metrics for stationary point processes and quantitative convexity of the free energy Santambrogio

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Gap metrics for stationary point processes and quantitative convexity of the free energy Sandier and S

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