Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results | Paper Citation Record

Observation 3a58d6da-c6d3-4ae6-9492-c8d75289a2ad · outbound

This paper cites In the absence of external potentials or alignment forces, the rel- evant dynamics is purely diffusive.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results In the absence of external potentials or alignment forces, the rel- evant dynamics is purely diffusive

Reference 1

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

Reference 2

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

Reference 3

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Observation c69079d5-faf2-42d0-bed8-2b354c3d68c8 · outbound

This paper cites This would be the case, for example, ifz <2 andqis sufficiently small com- pared to Λ, or ifw 0 → ∞.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results This would be the case, for example, ifz <2 andqis sufficiently small com- pared to Λ, or ifw 0 → ∞

Reference 4

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Observation 36618ff8-d2c7-4ab8-b538-2cb9aeeaf2c6 · outbound

This paper cites This would be the case, for example, ifz >2 andq is sufficiently small compared to Λ, or ifw 0 →0.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results This would be the case, for example, ifz >2 andq is sufficiently small compared to Λ, or ifw 0 →0

Reference 5

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Observation 62b67add-9ef5-44ea-a413-6983919f5759 · outbound

This paper cites TheGaussianfixed point (u ∗ R = ˜f ∗ R = 0) controls the critical behavior ford >4; belowd c = 4 it is unstable in both theu R and ˜fR directions.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results TheGaussianfixed point (u ∗ R = ˜f ∗ R = 0) controls the critical behavior ford >4; belowd c = 4 it is unstable in both theu R and ˜fR directions

Reference 6

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Observation f8284813-127d-4e46-a7ea-ae1a2308fb55 · outbound

This paper cites III C): it couples only bi- linearly toρthrough the Gaussian density propagator.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results III C): it couples only bi- linearly toρthrough the Gaussian density propagator

Reference 7

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Observation 7179c363-e20c-4276-9ae0-6c208c286787 · outbound

This paper cites The effective action, 14 containing only the relevant operators, is invariant under the simultaneous uniform shift ρ→ρ+ϕ , τ→τ−ϕ ,(104) for any constantϕ.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results The effective action, 14 containing only the relevant operators, is invariant under the simultaneous uniform shift ρ→ρ+ϕ , τ→τ−ϕ ,(104) for any constantϕ

Reference 8

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

Reference 9

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Observation 479e9272-4c2c-43b0-b52e-79929d5269bf · outbound

This paper cites UsingZ f =Z 2 τ one finds β ˜f = ˜fR(ϵ−2γ τ + (XR −1)γ λ),(108) exact to all orders.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results UsingZ f =Z 2 τ one finds β ˜f = ˜fR(ϵ−2γ τ + (XR −1)γ λ),(108) exact to all orders

Reference 10

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Observation d1486b08-0e5c-41f7-8222-9a21051d3c58 · outbound

This paper cites This fixed point is however unstable with respect to finite defect motilityX R ̸= 1, since z >2 at the quenched fixed point.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results This fixed point is however unstable with respect to finite defect motilityX R ̸= 1, since z >2 at the quenched fixed point

Reference 11

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

Reference 12

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Observation b172b952-0cbb-4672-8905-ed586a940820 · outbound

This paper cites We then also pro- vide their divergent parts, expressed as poles inϵ= 4−d, and how they are reabsorbed in the renormalization fac- tors.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results We then also pro- vide their divergent parts, expressed as poles inϵ= 4−d, and how they are reabsorbed in the renormalization fac- tors

Reference 13

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Observation 00a0c2b6-8983-4d85-9bbd-3ca6bc88cde5 · outbound

This paper cites We shall therefore perform the calculation directly atw 0 = 0, but with ˜f0 = f0w0/(1 +w 0) (see Sec.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results We shall therefore perform the calculation directly atw 0 = 0, but with ˜f0 = f0w0/(1 +w 0) (see Sec

Reference 14

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Observation 3da459db-c191-4f58-8832-90f6b78ea0b4 · outbound

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

Reference 16

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Observation 6371abc8-c72b-4ada-9d53-73c421e00779 · outbound

This paper cites Pelissetto and E.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Pelissetto and E

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Observation f6f1d169-a9a8-4c6c-84bc-5f866c68538e · outbound

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

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Observation c98238cf-a541-48a2-950a-303c6b38e172 · outbound

This paper cites Grinstein, C.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Grinstein, C

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results ´Odor, Universality classes in nonequilibrium lattice systems, Reviews of Modern Physics76, 663 (2004)

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Di Carlo, Off-equilibrium kinetic ising model: The metric case, Physical Review Research7, 013250 (2025)

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Garc´ es and D

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Fate of the Ising universality class under nonreciprocal interactions

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Caballero, C

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Maggi, N

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Khmelnitskii, Second-order phase transition in inho- mogeneous bodies, Zh

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Grinstein and A

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Chen and G

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Kubo, The fluctuation-dissipation theorem, Reports on Progress in Physics29, 255 (1966)

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Scandolo, J

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Vojta and R

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Delamotte, An introduction to nonperturbative renor- malization, inRenormalization Group and Effective Field Theory Approaches to Many-Body Systems, edited by A

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results 49–132, lect

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Peliti, Path integral approach to birth-death processes on a lattice, Journal de Physique46, 1469 (1985)

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Kourbane-Houssene, C

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Scandolo, J

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Grinstein, S.-k

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Agranov, R

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Cardy,Finite-size Scaling, Current physics (North- Holland, 1988)

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Observation 78cea32d-fa39-4e8b-82aa-a213f8b53c48 · outbound

This paper cites Cavagna, L.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Cavagna, L

Reference 60

Resolution: unresolved; no resolver link, observed 2026-07-12T07:52:29.257684Z

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Observation 1af4f2e5-d532-4111-8909-c4b9f9af135e · outbound

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

Reference 61

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Observation cc75166e-c5ba-4ba2-8f87-f60c5c22421c · outbound

This paper cites Hasenbusch, A.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Hasenbusch, A

Reference 62

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Observation b9640e46-7fe6-4baa-b3b0-12ff63d48cbf · outbound

This paper cites an unresolved cited work.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

Reference 63

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Observation 92e045ce-333e-47aa-922a-6602c60e3367 · outbound

This paper cites an unresolved cited work.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

Reference 64

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Observation c8aefb76-782e-4035-8594-291e899ba30a · outbound

This paper cites an unresolved cited work.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

Reference 65

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Observation f9a4ee3d-86d3-416b-8193-b954faf09282 · outbound

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Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Parisi and N

Reference 66

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Observation a136f1c8-d14c-48fb-8b5c-566fdd085ebb · outbound

This paper cites an unresolved cited work.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Unresolved cited work

Reference 67

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Observation 2c057482-f864-43be-8d9f-908cd6b038c1 · outbound

This paper cites Cardy and U.

Non-equilibrium phase transition in the Brownian Ising Model: field theory, renormalization group, and exact results Cardy and U

Reference 68

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