Riemann Surface

The Riemann surface of the Algebraic Function Field is the set of nontrivial discrete valuations on .Here, the set corresponds to the Ideals of the Ring of Integers of over . ( consists of the elements of that are Roots of Monic Polynomialsover .)

References

Fischer, G. (Ed.). Plates 123-126 in Mathematische Modelle/Mathematical Models, Bildband/Photograph Volume. Braunschweig, Germany: Vieweg, pp. 120-123, 1986.

• Direct Product (Tensor)
• Directrix (Conic Section)
• Directrix (Graph)
• Directrix (Ruled Surface)
• Direct Search Factorization
• Direct Sum (Module)
• Dirichlet Beta Function
• Dirichlet Boundary Conditions
• Dirichlet Conditions
• Dirichlet Divisor Problem
• Dirichlet Energy
• Dirichlet Eta Function
• Dirichlet Fourier Series Conditions
• Dirichlet Function
• Dirichlet Integrals
• Dirichlet Kernel
• Dirichlet Lambda Function
• Dirichlet L-Series
• Dirichlet Region
• Dirichlet's Boxing-In Principle
• Dirichlet's Box Principle
• Dirichlet Series
• Dirichlet's Formula
• Dirichlet's Lemma
• Dirichlet's Principle