Explore: Cubic Surfaces

In mathematics, a cubic surface is a surface in 3-dimensional space defined by one polynomial equation of degree 3. Cubic surfaces are fundamental examples

the opposite of surfaces of general type, whose canonical class is big. They are named for Pasquale del Pezzo who studied the surfaces with the more restrictive

cubic surfaces, Veronese surface, del Pezzo surfaces, ruled surfaces κ = 0 : K3 surfaces, abelian surfaces, Enriques surfaces, hyperelliptic surfaces

This is a list of named algebraic surfaces, compact complex surfaces, and families thereof, sorted according to their Kodaira dimension following Enriques–Kodaira

In geometry, the Fermat cubic, named after Pierre de Fermat, is a surface defined by x 3 + y 3 + z 3 = 1.   {\displaystyle x^{3}+y^{3}+z^{3}=1.\ } Methods

list of surfaces in mathematics. They are divided into minimal surfaces, ruled surfaces, non-orientable surfaces, quadrics, pseudospherical surfaces, algebraic

especially algebraic curves and surfaces and more particularly for his work on the construction of cubic surfaces. Le Paige remained at the university

mathematics, the Clebsch diagonal cubic surface, or Klein's icosahedral cubic surface, is a non-singular cubic surface, studied by Clebsch (1871) and Klein

polynomial with a total of twenty coefficients, which specifies a space for cubic surfaces that is 19-dimensional. 19 is the eighth consecutive supersingular prime

Principles of geometry. Volume 3. Solid geometry. Quadrics, cubic curves in space, cubic surfaces., Cambridge Library Collection, Cambridge University Press