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Quantum Bounce: A Universe Without Singularity ⚡ экспресс

Original: "Quantum Big Bounce in Wheeler-DeWitt scattering theory: Ekpyrotic and LQC-like transitions"
· S. Lo Franco, G. Montani
arXiv:2603.06481 · 2026-03-06 · CC BY · ⏱ 1 min · General Relativity
Scientists have shown how quantum mechanics can replace the Big Bang with a Big Bounce.
Abstract

Scientists looked at how a closed universe could avoid a catastrophic crunch into a single point. Using quantum theory, they described a "Big Bounce"—like a pendulum that, after reaching its far point, swings back again. They found two scenarios: one requires further refinement at high energies, while the other works at all scales. Could quantum mechanics on its own prevent a singularity?

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A spring compressed to the limit breaks. Likewise, classical gravity theory leads to a singularity—a point where all laws break down. Quantum mechanics turns this end into an elastic bounce. Wheeler and DeWitt described the universe as a wave of probabilities. A new model applies this to space closed like a ball. Energy, like a built-in spring, makes it contract and expand.

Physicists discovered two scenarios. The first resembles the usual flow of time—expansion after contraction, as in some approaches. But at high energies, the spring 'jams': calculations require corrections.

At extreme compression, the spring's coils press against each other—just as the equation needs refining.

The second scenario is elegant: the Big Bang becomes a Big Bounce, and time reverses. Past and future swap places. The bounce works on its own, without crutches.

The quantum world smooths out spacetime curvature in the infant universe. The idea can be tested via the cosmic microwave background—perhaps it hides ring-like patterns of gravitational waves.

If a bounce occurred, concentric circles remain in the sky.

🎯 According to one scenario, the universe arose from the collision of two three-dimensional membranes in a space with more dimensions.

\hat{H} \Psi = 0
Wheeler-DeWitt equation: $\hat{H}$ is the energy operator, $\Psi$ is the wave function of the universe.
Scientists
Alan GuthAndrei LindeGeorges LemaîtreJames PeeblesAdam RiessBrian Schmidt
Tags
big bang expansion of the universe spacetime curvature
Laws
Friedmann equationsHubble's lawEinstein field equationsPlanck's lawequivalence principleLense–Thirring effect
Original: arXiv:2603.06481 · CC BY · bridge42worlds