algebraicsurface
Algebraic Surfaces

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Algebraic Surfaces

• Calyx x2+y2z3 = z4
• Columpius x3y+xz3+y3z+z3+7z2+5z=0
• Cube x6+y6+z6=1
• Dattel 3x2+3y2+z2=1
• Daisy (x2 - y3)2=(z2-y2)3
• Dingdong x2 +y2 +z3 = z2
• Distel x2+y2+z2+1000 (x2+y2)(x2+z2)(y2+z2)=1
• Durchblick x3y+xz3+y3z+z3+5z = 0
• Eistüte (x2+y2)3 = 4x2y2(z2+1)
• Eve 0,5x2 + 2xz2 + 5y6 + 15y4 + 0,5z2 = 15y5 + 5y3
• Flirt x2-x3+y2+y4+z3-10z4=0
• Geisha x2yz + x2z2 = y3z + y3
• Harlekin x3z + 10x2y + xy2 + yz2 = z3
• Helix 6x2 - 2x4 = y2z2
• Herz y2+z3-z4-x2z2 = 0
• Himmel und Hölle x2-y2z2=0
• Kolibri x3 + x2z2 - y2=0
• Leopold 100 x2y2z2+3x2+3y2+z2=1
• Octdong x2 + y2 + z4 = z2
• Plop x2 + (z+y2)3 = 0
• Seepferdchen (x2-y3)2=(x+y2)z3
• Solitude x2yz +xy2+y3+y3z=x2z2
• Süss (x2+9/4y2+z2-1)3 - x2z3-9/80y2z3=0
• Tanz x4-x2-y2z2=0
• Taube 256z3-128x2z2+16x4z+144xy2z - 4x3y2-27y4 =0
• Quaste
• Spitz (y3-x2-z2)3 = 27x2y3z2
• Tobel x3 z + x2 + yz3 + z4 = 3xyz
• Vis a vis x2-x3+y2+y4+z3-z4=0
• Wedeln x3 = y (1-z2)2
• Windkanal - x2 + y4 + z4 - xyz = 100
• Xano x4 +z3 = yz2
• Zitrus x2+z2 + y3(y-1)3=0
• Croissant
• Dromedar x4 - 3x2 + y2+z3 = 0
• Zeppelin xyz+yz+2z5= 0
• Zweiloch x3y + xz3 +y3z + z3 + 7z2+5z = 0
• Michelangelo x2+y4+y3z2=0
• Stern 400(x2y2 + y2z2 + x2z2) + ( x2 + y2 + z2 - 1)3 = 0
• Sphäre x2 + y2+ z2 = 1
• Limao x2-y3z3 = 0
• Torus (x2+y2+z2+R2-r2)2 = 4R2(x2+y2)
• Whitney x2-y2z=0
• Buggle x4y2+y4x2-x2y2+z6=0
• Zylinder y2 + z2 = 1
• Diabolo x2 = (y 2+ z2)2
• Dullo (x2+y2+z2)2-(x2+y2) = 0
• Miau x2yz + x2z2 + 2 y3z + 3 y3 = 0
• Trichter x2 + z3 = y2z2
• Nepali (xy-z3-1)2 + (x2+y2-1)3 = 0
• Pilzchen (z3 - 1)2 + (x2+y2-1)3=0
• Subway x2y2 + (z2-1)3=0
• Polsterzipf (x3-1)2 + (y3-1)2+ (z2-1)3 = 0
• Crixxi (y2+z2-1)2 +(x2+y2-1)3 = 0
• Berg x2+y2z2+z3 = 0
• Gupf x2+y2+z=0
• Kegel x2+y2-z2=0
• Wigwam x2+y2z3=0
• Tuelle yz(x2+y-z) = 0
• Pipe x2-z=0
• Fanfare -x3+z2+y2=0
• Kreuz xyz=0
• Spindel x2+y2-z2= 1
• Twilight (z3-2)2 +(x2+y2-3)3 =0
• Ufo z2-x2-y2 = 1
• Wendel
• Zeck x2+y2-z3(1-z) = 0
• Sattel x2+y2z+z3=0
• Schneeflocke x3+y2z3+yz4=0

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Algebraic Areas of Mathematics

• 11: Number theory
• 20: Group theory
• 22: Lie groups
• 13: Commutative rings
• 16: Associative ring theory
• 17: Nonassociative ring theory
• 12: Field theory
• 08: General algebraic systems
• 14: Algebraic geometry
• 15: Linear algebra
• 18: Category theory
• 19: K-theory
• 05: Combinatorics, or Discrete Mathematics
• 06: Ordered sets, or lattices
• 55: Algebraic Topology
• 94: Information and Communication
• 68: Computer Science
• 65: Numerical Analysis
• 46: Functional Analysis

Higgins, Peter M.
Algebra: A Very Short Introduction

This Very Short Introduction invites readers to revisit algebra and appreciate the elegance and power of equations and inequalities. Offering a clear explanation of algebra through theory and example, Higgins shows how equations lead to complex numbers, matrices, groups, rings, and fields.

Peter Higgins ist Professor für Mathematik an der Essex University, UK, und Erfinder von Kreis-Sudoku.

2015, 160 Seiten, mit Abbildungen, Maße: 11,3 x 17,4 cm, Kartoniert (TB), Englisch, Verlag: OUP Oxford, ISBN-10: 0198732821, ISBN-13: 9780198732822

Waerden, Bartel Leendert Van Der (Autor)
A History of Algebra
From Al-Khwarizmi to Emmy Noether