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Unifying Relativistic Geometric Dynamics and Quantum Entanglement with Topological Vortex (2)In mathematical terms, topological vortices are based on polar coordinate transformations of complex fields, using Euler's formula to express the field as ϕ(x) = r_ϕ(x) e^(iθ_ϕ(x)), where the winding number n in θ_ϕ(x) = nθ_x + φ determines the topological properties of the vortex—when the spatial coordinate angle θ_x rotates by 2π, the field angle rotates n...0 コメント 0 シェア 665 閲覧数 0 レビュー
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Unifying Relativistic Geometric Dynamics and Quantum Entanglement with Topological Vortex (3)This concept has explanatory power across multiple fields: In cosmology, the release of vortex network tension is used to explain the accelerated expansion of the universe, replacing the traditional dark energy hypothesis. In quantum gravity, quantum fluctuations of microscopic vortices may manifest as macroscopic dark energy density through renormalization effects. In materials science,...0 コメント 0 シェア 680 閲覧数 0 レビュー