kvantumberendedség

Kvantumberendedség is a hypothetical principle in quantum theory describing how boundary conditions and confinement shape the long-time behavior of quantum systems. In this view, the distribution over possible end states becomes largely determined by the system's boundaries and surrounding environment, rather than solely by its initial state and intrinsic dynamics.

The term is a neologism formed from the Hungarian-inspired word kvantum for quantum and a suffix intended to evoke end states or boundaries. It emerged in theoretical discussions of open quantum systems and non-Hermitian boundary effects during the 2010s and 2020s as researchers studied how finite-size and topological constraints influence state selection.

Core ideas include that certain boundary conditions induce effective selection rules, suppressing some dynamical pathways and enhancing others, and that decoherence plus boundary coupling drives the system toward a restricted set of end configurations. Mathematically, models use master equations with boundary terms or quantum maps that encode boundary transitions, allowing predictions of end-state distributions that are relatively insensitive to initial conditions.

Potential implications include more robust qubit realization in finite devices, control of state localization in nanoscale materials, and new design strategies for quantum simulators that exploit boundaries to steer outcomes without precise initial preparation.

Critics argue that the concept overlaps with established notions of decoherence, environment-induced superselection, and finite-size effects, and that empirical support remains limited. Proponents emphasize its heuristic value for understanding boundary-driven phenomena in experiments with trapped ions, superconducting circuits, and photonic lattices.

See also: open quantum systems, quantum decoherence, boundary conditions in quantum mechanics, non-Hermitian quantum mechanics.