Explicit quantum-circuit simulation of nonlinear 1D fluid via second-order Carleman-linearized Boltzmann equation and QSVD Taylor ODE solver, with logarithmic scaling analysis.
Title resolution pending
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
years
2026 2verdicts
UNVERDICTED 2representative citing papers
Classical turbulence obeys the Migdal area law for circulation because wavefunction zeros in a quantum-derived stochastic fluid equation carry quantized circulation whose topology enforces the area scaling.
citing papers explorer
-
Explicit Quantum Circuit Simulation of Nonlinear 1-Dimensional Fluid with Carleman-linearized Boltzmann Method
Explicit quantum-circuit simulation of nonlinear 1D fluid via second-order Carleman-linearized Boltzmann equation and QSVD Taylor ODE solver, with logarithmic scaling analysis.
-
Why Does Classical Turbulence Obey an Area Law?
Classical turbulence obeys the Migdal area law for circulation because wavefunction zeros in a quantum-derived stochastic fluid equation carry quantized circulation whose topology enforces the area scaling.