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hypersurface

   Also found in: Wikipedia 0.01 sec.
hypersurface
(mathematics)
The analog of a surface inn-dimensional Euclidean space, wherenis a positive integer; the set of points, (x1,x2, …,xn), satisfying an equation of the form ƒ(x1, …,xn) = 0.


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Among the topics are the crepant resolution conjecture, the global geometry of the moduli space of curves, axiomatic Gromov-Witten theory and applications, a global overview of higher and derived stacks, jet schemes and similarities, the geometry and topology of symplectic varieties, a young person's guide to moduli of higher dimensional varieties, and weak approximation for hypersurfaces of low degree.
2])) (1) The optimal separating hypersurface realizes the maximal-minimum margin, hence the classification problem is formulated as a quadratic program.
Indeed, as is known, a curve determined by the equations x = x(w), z = z(w), y = y(w), t = t (w) is tangent to the hypersurface N(x, z, y, t) = 0 at the point (x([?
 
 
 
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