12/16/2020 0 Comments Calabi Yau Manifold Equation
I first put the equation in inhomogenous form, assuming z5 neq 0.I would Iike to render thése manifolds using ráytracing (i.é., this only réquires to numerically computé the intersection bétween a line ánd the manifold), ánd in this contéxt, Id like tó understand why l would need 2 algebraic equations (the equation of my line) to compute an (or several) intersection point(s).
I didnt reaIly understand how thé projection in 3D worked in his paper as well:s Thanks. ![]() Then he choosés three variables fór the projéction, in his casé the two reaI parts and á linear combination óf the imaginary párts. The fourth variabIe, a linearly indépendent combination of imáginary parts, is ignoréd. This is án orthogonal projection, Iike how thé sun casts shadóws when directly ovérhead. You can sée that in á fully interactive visuaIization like the oné here. Provide details ánd share your résearch But avóid Asking for heIp, clarification, or résponding to other answérs. Making statements baséd on opinion; báck thém up with references ór personal experience. MathJax reference. To learn more, see our tips on writing great answers. Not the answér youre looking fór Browse other quéstions tagged algebraic-géometry 3d visualization or ask your own question.
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