Tootfinder

it will never happen that I look at Workbench 1.x icons and don't get goosebumps
https://www.datagubbe.se/icons/

Eagles RB Barkley leaps onto Madden 26 cover https://www.espn.com/nfl/story/_/id/45432412/eagles-rb-saquon-barkley-lands-madden-cover-iconic-leap

Complex wave functions, CPT and quantum field theory for classical generalized Ising models
Christof Wetterich
https://arxiv.org/abs/2505.24392 https://

Complex wave functions, CPT and quantum field theory for classical generalized Ising models
The quantum or quantum field theory concept of a complex wave function is useful for understanding the information transport in classical statistical generalized Ising models. We relate complex conjugation to the discrete transformations charge conjugation ($C$), parity ($P$) and time reversal ($T$). A subclass of generalized Ising models are probabilistic cellular automata (PCA) with deterministic updating and probabilistic initial conditions. Two-dimensional PCA correspond to discretize…

In his presentation "Exploring and Visualizing Italian Advertising Fliers and Posters through an Iconographical Lens with Linked Open Data" Bruno Sartini is demonstrating how to bridge traditional art historical methods with computational approaches by using structured iconographical data to empirically validate qualitative findings from cultural studies.
paper:

The critical temperature $T_{cr}$(Ising) is constructive
Senya Shlosman
https://arxiv.org/abs/2505.24750 https://arxiv.org/pdf/2505.2…

The critical temperature $T_{cr}$(Ising) is constructive
We show that the Dobrushin-Shlosman conditions $C_{V}$ for the uniqueness of the Gibbs state provide an exact estimate for the critical temperature of the $d$-dimensional Ising model. Our method also shows that the $d$-dimensional Ising model with a magnetic field is Completely Analytic above its critical temperature.

Mixed five-point correlators in the 3d Ising model
David Poland, Valentina Prilepina, Petar Tadi\'c
https://arxiv.org/abs/2507.01223 https://

Mixed five-point correlators in the 3d Ising model
We study five-point correlators of the $σ$, $ε$, and $ε'$ operators in the critical 3d Ising model. We consider the $σ\times σ$ and $σ\times ε$ operator product expansions (OPEs) and truncate them by including a finite set of exchanged operators. We approximate the truncated operators by the corresponding contributions in appropriate disconnected five-point correlators. We compute a number of OPE coefficients that were previously unknown and show that these are consistent with prediction…

same iconic balloon, what could go wrong

Kibble-Zurek dynamics across the first-order quantum transitions of quantum Ising chains in the thermodynamic limit
Andrea Pelissetto, Davide Rossini, Ettore Vicari
https://arxiv.org/abs/2507.00178

Kibble-Zurek dynamics across the first-order quantum transitions of quantum Ising chains in the thermodynamic limit
We study the out-of-equilibrium Kibble-Zurek (KZ) dynamics in quantum Ising chains in a transverse field, driven by a time-dependent longitudinal field $h(t)=t/t_s$ ($t_s$ is the time scale of the protocol), across their first-order quantum transitions (FOQTs) at $h=0$. The KZ protocol starts at time $t_i<0$ from the negatively magnetized ground state for $h_i = t_i/t_s<0$. Then, the system evolves unitarily up to a time $t_f > 0$, such that the magnetization of the state at time $t_f$ is posit…

Thinning algorithms for the Monte Carlo simulation of kinetic Ising models
V. I. Tokar, H. Dreyss\'e
https://arxiv.org/abs/2505.24414 https://

Thinning algorithms for the Monte Carlo simulation of kinetic Ising models
The thinning method for numerical generation of the nonhomogeneous Poisson process (NHPP) arrival times has been adapted to accelerate Monte Carlo simulations of the kinetic Ising models (KIMs) with the Glauber spin-flip dynamics. The performance of the suggested algorithms has been illustrated by simulation of the decay of metastable states in stationary KIMs and of hysteresis in KIMs in a periodic external field. The thinning has been implemented by means of piecewise constant majorizing func…

Complete universal scaling of first-order phase transitions in the two-dimensional Ising model
Yuxiang Zhang, Fan Zhong
https://arxiv.org/abs/2506.00515 ht…

Complete universal scaling of first-order phase transitions in the two-dimensional Ising model
Phase transitions, as one of the most intriguing phenomena in nature, are divided into first-order phase transitions (FOPTs) and continuous ones in current classification. While the latter shows striking phenomena of scaling and universality, the former has recently also been demonstrated to exhibit scaling and universal behavior within a mesoscopic, coarse-grained Landau-Ginzburg theory. Here we apply this theory to a microscopic model -- the paradigmatic Ising model, which undergoes FOPTs bet…