Geometric Tracking of the Dominant Transient Pocket via the Near-Stagnation Contour α ≈ Re(ue^{-u})
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Abstract
Research Note 5 in the "Geometry of the Critical Line" programme. The dominant transient pocket of the Ulam-Galerkin approximation to the Perron-Frobenius operator for the Newton map C_alpha(z) = z - exp(-alpha/z) is empirically observed to behave as a geometrically tracked near-stagnation object. Across the sampled range 0.38
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Topics
Keywords
- Tracking (education)
- Line (geometry)
- Relay
- Transient (computer programming)
- Geometric shape
- Selection (genetic algorithm)
- Operator (biology)
- Geometric modeling
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