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Algebraic criteria for Kobayashi hyperbolic projective varieties and jet differentials JeanPierre Demailly Universit de Grenoble I, Institut Fourier Lecture Notes of a Course given at Santa Cruz (CA,
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Start by defining the hyperbolic variety as the zero set of a system of algebraic equations.
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Find the singular points of the hyperbolic variety by solving the system of equations for points where the Jacobian matrix has rank less than the number of variables.
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Use numerical methods to approximate the points on the hyperbolic variety if exact solutions are not possible.
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Hyperbolic algebraic varieties are complex algebraic varieties with a certain negative curvature.
Researchers and mathematicians working in algebraic geometry may be required to file hyperbolic algebraic varieties.
To fill out hyperbolic algebraic varieties, one must provide detailed information about the algebraic variety and its properties.
The purpose of studying hyperbolic algebraic varieties is to understand their geometric and algebraic properties.
Information such as the equations defining the algebraic variety, its dimension, and its curvature must be reported on hyperbolic algebraic varieties.
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