Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models | Paper Citation Record

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Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models outsider

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Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Itzykson and J.-M

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Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Itzykson and J.-M

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This paper cites Arisue and T.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Arisue and T

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This paper cites Arisue, T.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Arisue, T

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This paper cites Butera and M.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Butera and M

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This paper cites Butera and M.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Butera and M

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This paper cites Butera and M.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Butera and M

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This paper cites Six loop analytical calculation of the field anomalous dimension and the critical exponent $\eta$ in $O(n)$-symmetric $\varphi^4$ model.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Six loop analytical calculation of the field anomalous dimension and the critical exponent $\eta$ in $O(n)$-symmetric $\varphi^4$ model

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Observation 945b2f7f-00ad-4289-92e5-06b7aa4ec98e · outbound

This paper cites Renormalization group functions of $\phi^4$ theory in the MS-scheme to six loops.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Renormalization group functions of $\phi^4$ theory in the MS-scheme to six loops

Reference 10

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Observation f2b4d2b7-3ca2-46f0-8e64-c0a29dd58fd6 · outbound

This paper cites Minimally subtracted six loop renormalization of $O(n)$-symmetric $\phi^4$ theory and critical exponents.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Minimally subtracted six loop renormalization of $O(n)$-symmetric $\phi^4$ theory and critical exponents

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Observation a760dd00-1c94-4d7f-b917-8d1913d6d42f · outbound

This paper cites Amit and V.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Amit and V

Reference 12

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Observation 93f6a74b-ea49-44f1-afd1-e3f0b181aff4 · outbound

This paper cites Zinn-Justin, Quantum Field Theory and Critical Phenomena, Oxford University Press, Oxford, 1989.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Zinn-Justin, Quantum Field Theory and Critical Phenomena, Oxford University Press, Oxford, 1989

Reference 13

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Observation 18df1ee0-bdaa-4fe1-9203-8b102af016ff · outbound

This paper cites Vasil’ev, The Field Theoretic Renormalization Group in Critical Behavior Theory and Stochastic Dynamics , Chapman & Hall/CRC, New York, 2004.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Vasil’ev, The Field Theoretic Renormalization Group in Critical Behavior Theory and Stochastic Dynamics , Chapman & Hall/CRC, New York, 2004

Reference 14

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Observation c98ac915-1101-4212-aeb3-e884c37e22e6 · outbound

This paper cites Chetyrkin, A.L.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Chetyrkin, A.L

Reference 15

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Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Unresolved cited work

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Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Unresolved cited work

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Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Unresolved cited work

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This paper cites Five-loop renormalization group functions of ${O}(n)$-symmetric $\phi^4$-theory and $\ep$-expansions of critical exponents up to $\ep^5$.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Five-loop renormalization group functions of ${O}(n)$-symmetric $\phi^4$-theory and $\ep$-expansions of critical exponents up to $\ep^5$

Reference 19

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Observation 3eff728a-8b1c-4f01-b31f-4b22441fd3dc · outbound

This paper cites Schnetz, Numbers and functions in quantum ﬁeld theory , Phys.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Schnetz, Numbers and functions in quantum ﬁeld theory , Phys

Reference 20

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Observation 8ad8773b-a68f-42e6-a899-9243c006a125 · outbound

This paper cites Parisi, Statistical Field Theory , Frontiers in Physics, Addison-Wesley, 1988.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Parisi, Statistical Field Theory , Frontiers in Physics, Addison-Wesley, 1988

Reference 21

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Observation c427b170-a316-4c44-96e0-f1a2f971390c · outbound

This paper cites Baker, B.G.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Baker, B.G

Reference 22

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Observation 9279dfb4-198d-4b7b-9561-9356a253cf2a · outbound

This paper cites Critical Exponents of the N-vector model.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Critical Exponents of the N-vector model

Reference 23

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Observation deee5d18-1157-4e67-949d-bd32296d8f15 · outbound

This paper cites Scale-free Monte Carlo method for calculating the critical exponent $\gamma$ of self-avoiding walks.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Scale-free Monte Carlo method for calculating the critical exponent $\gamma$ of self-avoiding walks

Reference 24

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Observation c27e9d4a-fda6-4150-80ef-964da7e1187e · outbound

This paper cites Clisby and B.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Clisby and B

Reference 25

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Observation 2fa59f73-626d-4fc0-a5ca-3752715e97c9 · outbound

This paper cites The critical exponents of the superfluid transition in He4.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models The critical exponents of the superfluid transition in He4

Reference 26

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Observation 31a18c44-e041-45c5-ac55-2583de6ebde8 · outbound

This paper cites Anisotropic perturbations in three-dimensional O(N)-symmetric vector models.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Anisotropic perturbations in three-dimensional O(N)-symmetric vector models

Reference 27

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Observation b3c0d0cd-5d1d-4cb4-be1f-4cff2aff92ca · outbound

This paper cites Deng, Bulk and surface phase transitions in the three- dimensionalO(4) spin model, Phys.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Deng, Bulk and surface phase transitions in the three- dimensionalO(4) spin model, Phys

Reference 28

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Observation 9b32e54b-1086-45c2-95c5-2dc3732189d8 · outbound

This paper cites Nienhuis, Coulomb Gas Formulation of Two-dimensional Phase Transitions, V olume11 of Phase Transitions and Critical Phenomena, Academic Press, London, 1987.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Nienhuis, Coulomb Gas Formulation of Two-dimensional Phase Transitions, V olume11 of Phase Transitions and Critical Phenomena, Academic Press, London, 1987

Reference 29

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Observation 8bbd798c-b8c3-4d80-afdb-218ce69bc179 · outbound

This paper cites Henkel, Conformal Invariance and Critical Phenomena , Springer, Berlin, Heidelberg, 1999.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Henkel, Conformal Invariance and Critical Phenomena , Springer, Berlin, Heidelberg, 1999

Reference 30

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Observation 3d90c0c6-d442-4256-8ab0-b815b5a81af4 · outbound

This paper cites Di Francesco, P.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Di Francesco, P

Reference 31

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Observation e7f5c11f-b16d-475d-b0ec-6aed95970950 · outbound

This paper cites Nishimori and G.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Nishimori and G

Reference 32

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Observation 7d569548-6969-4d0d-a5ff-756e65effefa · outbound

This paper cites Poland, S.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Poland, S

Reference 33

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Observation 8d5c4928-89b4-44e7-842c-c3134db8d070 · outbound

This paper cites Precision Islands in the Ising and $O(N)$ Models.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Precision Islands in the Ising and $O(N)$ Models

Reference 34

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Observation a62793b9-4b28-4b4b-94c9-6ec1cb772b1f · outbound

This paper cites Solving the 3d Ising Model with the Conformal Bootstrap II. c-Minimization and Precise Critical Exponents.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Solving the 3d Ising Model with the Conformal Bootstrap II. c-Minimization and Precise Critical Exponents

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Observation e70218e1-3902-431c-ad16-ec415f8a8110 · outbound

This paper cites The Effective Bootstrap.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models The Effective Bootstrap

Reference 36

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Observation f5dc9ce4-a6fe-48d7-8882-17affe64f324 · outbound

This paper cites Guttmann.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Guttmann

Reference 37

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Observation efcc21f9-695a-4e48-b4e2-094a5133b0cd · outbound

This paper cites Zinn-Justin, Precise determination of critical exponents and equation of state by ﬁeld theory methods, Phys.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Zinn-Justin, Precise determination of critical exponents and equation of state by ﬁeld theory methods, Phys

Reference 38

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.724002Z

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Observation a5031d24-658c-4b2b-be6b-aa2dde9520a4 · outbound

This paper cites ’t Hooft and M.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models ’t Hooft and M

Reference 39

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.710369Z

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Observation c26fa7c1-8b06-41e3-8d58-39c9554516d3 · outbound

This paper cites Lawler, A self-avoiding random walk , Duke Math.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Lawler, A self-avoiding random walk , Duke Math

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Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.695964Z

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Observation 4280bf91-b556-4af7-bf76-01439ecf57ea · outbound

This paper cites Falconer, The Geometry of Fractal Sets, Cambridge Uni- versity Press, Cambridge, U.K., 1986.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Falconer, The Geometry of Fractal Sets, Cambridge Uni- versity Press, Cambridge, U.K., 1986

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Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.681165Z

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Observation 133bdfe9-8818-47f9-ac2b-ec8efd4bb548 · outbound

This paper cites Conformal invariance of planar loop-erased random walks and uniform spanning trees.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Conformal invariance of planar loop-erased random walks and uniform spanning trees

Reference 42

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Observation 7d2eb515-a153-4e74-b568-65fcb55d8c14 · outbound

This paper cites De Gennes, Exponents for the excluded volume problem as derived by the Wilson method, Phys.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models De Gennes, Exponents for the excluded volume problem as derived by the Wilson method, Phys

Reference 43

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Observation 74c58efd-50ae-41a8-9232-2ad14f24d045 · outbound

This paper cites Field Theories for Loop-Erased Random Walks.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Field Theories for Loop-Erased Random Walks

Reference 44

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Observation 2d50fd31-2729-48f4-84a3-6a1582d3703c · outbound

This paper cites Depinning transition of charge-density waves: mapping onto $O(n)$ symmetric $\phi^4$ theory with $n\to -2$ and loop-erased random walks.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Depinning transition of charge-density waves: mapping onto $O(n)$ symmetric $\phi^4$ theory with $n\to -2$ and loop-erased random walks

Reference 45

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Observation d6413de2-3ac4-4320-8967-c49bf490b540 · outbound

This paper cites The dimension of loop-erased random walk in 3D.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models The dimension of loop-erased random walk in 3D

Reference 46

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Observation 546ff77c-6fde-4da1-9578-88e20762c724 · outbound

This paper cites Geometric Properties of the Three-Dimensional Ising and XY Models.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Geometric Properties of the Three-Dimensional Ising and XY Models

Reference 47

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Observation 8921a188-caa5-4a93-9ad3-99869fe1e085 · outbound

This paper cites Hausdorff di- mension of critical ﬂuctuations in Abelian gauge theories.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Hausdorff di- mension of critical ﬂuctuations in Abelian gauge theories

Reference 48

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.648986Z

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Observation 80f77ca3-7fbc-400c-90a9-3e152c4980ed · outbound

This paper cites Kirkham, Calculation of crossover exponent from Heisen- berg to Ising behaviour using the fourth-order ϵ expansion, J.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Kirkham, Calculation of crossover exponent from Heisen- berg to Ising behaviour using the fourth-order ϵ expansion, J

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Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.633743Z

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Observation dff9123b-9f82-4f32-a3ab-ee67aa4cf8fd · outbound

This paper cites an unresolved cited work.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Unresolved cited work

Reference 50

Resolution: unresolved; raw_fallback, observed 2026-08-14T12:34:16.619894Z

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Observation 11bbf918-21fa-4d5f-9658-06e5da99dfdb · outbound

This paper cites Fractal dimensions of self-avoiding walks and Ising high-temperature graphs in 3D conformal bootstrap.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Fractal dimensions of self-avoiding walks and Ising high-temperature graphs in 3D conformal bootstrap

Reference 51

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Observation fa38ad12-eaaa-40df-ab8b-8222e42b1964 · outbound

This paper cites Kleinert, Variational resummation forϵ-expansions of crit- ical exponents of nonlinear O(n)-symmetricσ-model in 2 +ϵ dimensions, Phys.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Kleinert, Variational resummation forϵ-expansions of crit- ical exponents of nonlinear O(n)-symmetricσ-model in 2 +ϵ dimensions, Phys

Reference 52

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.604514Z

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Observation 73a52507-d263-4668-82cf-b72232992170 · outbound

This paper cites Kiskis, R.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Kiskis, R

Reference 53

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.589690Z

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Observation 453efe81-5ee2-4a6b-a0fc-6f61764424f9 · outbound

This paper cites Rohrer and Ch.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Rohrer and Ch

Reference 54

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.573690Z

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Observation 677f0792-a706-4806-8a7e-9a2aabe988a6 · outbound

This paper cites Domann, Optical measurements on TbPO4 near the bicrit- ical point, J.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Domann, Optical measurements on TbPO4 near the bicrit- ical point, J

Reference 55

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.558315Z

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No event found in the named queried sources as of 2026-08-15T06:32:42.880941+00:00.

Observation 028e4a98-1ac9-4615-a6a3-c65979368f97 · outbound

This paper cites Majkrzak, J.D.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Majkrzak, J.D

Reference 56

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.541613Z

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Observation b303ec8d-ec57-42ac-b78c-e1e0fe6355f7 · outbound

This paper cites Walisch, J.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Walisch, J

Reference 57

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.526306Z

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Observation 8c15df3d-2958-4f96-a168-83c7506ba37c · outbound

This paper cites Young, Y.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Young, Y

Reference 58

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.511322Z

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Observation 92eeff98-58c2-48fa-a283-b809cab36257 · outbound

This paper cites Shapira and N.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Shapira and N

Reference 59

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.496742Z

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Observation 343820bd-81c7-49c3-a63e-11be513683e9 · outbound

This paper cites an unresolved cited work.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Unresolved cited work

Reference 60

Resolution: unresolved; raw_fallback, observed 2026-08-14T12:34:16.482071Z

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Observation 46df2136-735a-4b5a-b24a-2dc79fd2a1dc · outbound

This paper cites Zhang, A uniﬁed theory based on SO(5) symmetry of su- perconductivity and antiferromagnetism , Science 275 (1997) 1089–1096.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Zhang, A uniﬁed theory based on SO(5) symmetry of su- perconductivity and antiferromagnetism , Science 275 (1997) 1089–1096

Reference 61

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.467517Z

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Observation 55a75d00-a8cf-4aab-ba56-ac5daf0b4437 · outbound

This paper cites Hu, Bicritical and tetracritical phenomena and scaling properties of the SO(5) theory , Phys.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Hu, Bicritical and tetracritical phenomena and scaling properties of the SO(5) theory , Phys

Reference 62

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.453185Z

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Observation 26285580-f921-47a3-8adb-56a28ee726b1 · outbound

This paper cites Hu, Hu replies, Phys.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Hu, Hu replies, Phys

Reference 63

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.438963Z

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Observation 66fbb0aa-69a8-4e30-a8ff-0bfd96af5746 · outbound

This paper cites Bicritical and tetracritical phenom- ena and scaling properties of the SO(5) theory.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Bicritical and tetracritical phenom- ena and scaling properties of the SO(5) theory

Reference 64

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.425250Z

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Observation ff40d287-a113-4f85-bc47-0b4efa9b4077 · outbound

This paper cites Pfeuty, D.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Pfeuty, D

Reference 65

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.411399Z

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Observation 535a4ccc-739e-4e20-9f0a-cb29f5666d51 · outbound

This paper cites Calabrese, A.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Calabrese, A

Reference 66

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.396262Z

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Observation de711cc8-b59f-46ac-adc3-3ddc2b61bf1b · outbound

This paper cites Eichhorn, D.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Eichhorn, D

Reference 67

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.382458Z

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Observation 4f8f6f2a-4fb6-4ea8-9d33-98681ec96ada · outbound

This paper cites On Brownian motion, simple paths, and loops.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models On Brownian motion, simple paths, and loops

Reference 68

Resolution: verified exact; local_arxiv, observed 2026-08-14T12:34:15.920160Z

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Observation 8e51109d-0722-47da-85e7-c6dc9d2d381d · outbound

This paper cites Nienhuis, Exact critical point and critical exponents ofO(n) models in two dimensions , Phys.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Nienhuis, Exact critical point and critical exponents ofO(n) models in two dimensions , Phys

Reference 69

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.368124Z

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Observation 80c1f464-0a3f-49bc-9dee-a209fec9a285 · outbound

This paper cites Duplantier, Loop-erased self-avoiding walks in two dimen- sions: exact critical exponents and winding numbers , Physica A 191 (1992) 516–522.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Duplantier, Loop-erased self-avoiding walks in two dimen- sions: exact critical exponents and winding numbers , Physica A 191 (1992) 516–522

Reference 70

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.353350Z

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Observation 88b8d873-0e6a-4341-b47c-8dc6fa238c6c · outbound

This paper cites Lyklema, C.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Lyklema, C

Reference 71

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.337681Z

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No event found in the named queried sources as of 2026-08-15T06:32:42.880941+00:00.

Observation 3928f556-235f-43de-b1cb-1d4924dd97f9 · outbound

This paper cites Lawler, The Laplacian-b random walk and the Schramm- Loewner evolution, Illinois J.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Lawler, The Laplacian-b random walk and the Schramm- Loewner evolution, Illinois J

Reference 72

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.322169Z

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No event found in the named queried sources as of 2026-08-15T06:32:42.880941+00:00.

Observation c9a574e0-f8ed-46f1-af3d-07560af4f558 · outbound

This paper cites SLE for theoretical physicists.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models SLE for theoretical physicists

Reference 73

Resolution: unresolved; no resolver link, observed 2026-08-14T12:34:15.730569Z

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Observation 98b31a19-105f-41ec-b18c-88d596b9e070 · outbound

This paper cites Belavin, A.M.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Belavin, A.M

Reference 74

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.305409Z

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Observation 201ee129-91d3-47cf-95af-68e1b807c181 · outbound

This paper cites an unresolved cited work.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Unresolved cited work

Reference 75

Resolution: unresolved; raw_fallback, observed 2026-08-14T12:34:16.288815Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-15T06:32:42.880941+00:00.

Observation a03a9564-7076-46a2-93b4-077428fbddbc · outbound

This paper cites Holographic interpretation of two-dimensional O(N) models coupled to quantum gravity.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Holographic interpretation of two-dimensional O(N) models coupled to quantum gravity

Reference 76

Resolution: verified exact; local_arxiv, observed 2026-08-14T12:34:15.883380Z

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Observation 76a5639e-aef7-4db6-87b9-4ccfe0034786 · outbound

This paper cites Critical curves in conformally invariant statistical systems.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Critical curves in conformally invariant statistical systems

Reference 77

Resolution: verified exact; local_arxiv, observed 2026-08-14T12:34:15.862187Z

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No event found in the named queried sources as of 2026-08-15T06:32:42.880941+00:00.

Observation 3d9319b4-253e-4ff3-971a-34d23b4e67d1 · outbound

This paper cites Bl ¨ote, Y .M.M.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Bl ¨ote, Y .M.M

Reference 78

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.273714Z

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No event found in the named queried sources as of 2026-08-15T06:32:42.880941+00:00.

Observation 1c9de4be-e612-4bc7-a4c3-49d6cec7f1f4 · outbound

This paper cites Barouch, B.M.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Barouch, B.M

Reference 79

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.258517Z

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No event found in the named queried sources as of 2026-08-15T06:32:42.880941+00:00.

Observation 65cdc45c-c2b4-4f6e-b6b1-0ef967ea3caa · outbound

This paper cites Calabrese, M.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Calabrese, M

Reference 80

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.242801Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-15T06:32:42.880941+00:00.

Observation 67b19a92-16fb-4bc0-a880-14290ea542b9 · outbound

This paper cites $T\overline T$ deformations of non-Lorentz invariant field theories.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models $T\overline T$ deformations of non-Lorentz invariant field theories

Reference 81

Resolution: unresolved; no resolver link, observed 2026-08-14T12:34:15.769013Z

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Observation b82c61b5-5bc4-4aaa-abf9-f8914a104df7 · outbound

This paper cites Belohorec, Renormalization group calculation of the uni- versal critical exponents of a polymer molecule , PhD thesis, University of Guelph, Ontario, Canada, 1997.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Belohorec, Renormalization group calculation of the uni- versal critical exponents of a polymer molecule , PhD thesis, University of Guelph, Ontario, Canada, 1997

Reference 82

Resolution: verified fuzzy; raw_fallback, observed 2026-08-14T12:34:16.227199Z

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Observation ec85cee8-11c2-4598-b411-6c6b330ec50a · outbound

This paper cites Critical exponents and equation of state of the three-dimensional Heisenberg universality class.

Fractal dimension of critical curves in the $O(n)$-symmetric $\phi^4$-model and crossover exponent at 6-loop order: Loop-erased random walks, self-avoiding walks, Ising, XY and Heisenberg models Critical exponents and equation of state of the three-dimensional Heisenberg universality class

Reference 83

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