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Recent advances on Kawaguchi-Silverman conjecture
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This is a survey on Kawaguchi-Silverman conjecture.
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Cited by 3 Pith papers
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Arithmetic Degrees are Cohomological Lyapunov Multipliers
For surjective endomorphisms of normal projective varieties over characteristic zero fields, the arithmetic degree of any Zariski dense orbit must be a cohomological Lyapunov multiplier; if the first dynamical degree ...
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Growth of generalized greatest common divisors along orbits of self-rational maps on projective varieties
For a dominant rational self-map on a projective variety, the height associated with a closed subscheme vanishes relative to an ample height along generic orbits whenever a dynamical degree is strictly smaller than th...
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Dynamical Iitaka theory on Fano contractions
The Kawaguchi-Silverman conjecture is proved for projective bundles over abelian varieties or smooth projective varieties of Picard number one, via new structure theorems for endomorphisms of Fano contractions.
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