Juan G. Escudero
Artists
Juan G. Escudero
Statement
…by forgetting its origins or motivations, an anti-genealogy emerges...
Artworks
![Image for entry '99-d6-simplicial'](/_next/image?url=https%3A%2F%2Fsubmit.bridgesmathart.org%2Frails%2Factive_storage%2Fblobs%2Fproxy%2FeyJfcmFpbHMiOnsiZGF0YSI6NzE4MywicHVyIjoiYmxvYl9pZCJ9fQ%3D%3D--4d64c1e9fbf14c37bae2f4d7e9dfbf7072044ac5%2F99-d6-simplicial.jpg&w=1536&q=75)
99-d6-simplicial
48 x 31 cm
Digital print
2013
Folding polynomials of degree d with integer coefficients were used by S. Chmutov to generate complex algebraic surfaces with many nodes ("Examples of projective surfaces with many singularities". J. Algebraic Geom. Vol.1, p.191 (1992)). For d=3n, there is a family of complex surfaces having more singularities, which can be obtained by using certain bivariate polynomials Q with complex coefficients. As the folding polynomials, Q are related to the generalized cosine associated to the affine Weyl group of the root system A2. (On a family of complex algebraic surfaces of degree 3n. C. R. Math. Acad. Sci. Paris. Vol.351, n.17-18, p.699 (2013), Zbl 1283.14013).
![Image for entry '98-23N'](/_next/image?url=https%3A%2F%2Fsubmit.bridgesmathart.org%2Frails%2Factive_storage%2Fblobs%2Fproxy%2FeyJfcmFpbHMiOnsiZGF0YSI6NzE4NCwicHVyIjoiYmxvYl9pZCJ9fQ%3D%3D--5f13da750df236ac177f978e071e414bdf9f44d8%2F98-23n.jpg&w=1536&q=75)
98-23N
48 x 31 cm
Digital print
![Image for entry '93-HZ'](/_next/image?url=https%3A%2F%2Fsubmit.bridgesmathart.org%2Frails%2Factive_storage%2Fblobs%2Fproxy%2FeyJfcmFpbHMiOnsiZGF0YSI6NzE4NSwicHVyIjoiYmxvYl9pZCJ9fQ%3D%3D--aa386cfa8ca4b4a2453f44f0055633b3549cad71%2F93-hz.jpg&w=1536&q=75)
93-HZ
47 x 24
Digital print