Langlands Program

A grand unified theory of mathematics which includes the search for a generalization of Artin Reciprocity (known asLanglands Reciprocity) to non-Abelian Galois extensions of Number Fields. Langlands proposedin 1970 that the mathematics of algebra and analysis are intimately related. He was a co-recipient of the 1996 Wolf Prizefor this formulation.

References

American Mathematical Society. ``Langlands and Wiles Share Wolf Prize.'' Not. Amer. Math. Soc. 43, 221-222, 1996.

Knapp, A. W. ``Group Representations and Harmonic Analysis from Euler to Langlands.'' Not. Amer. Math. Soc. 43, 410-415, 1996.

• Hilbert's Problems
• Hilbert's Theorem
• Hilbert Transform
• Hillam's Theorem
• Hill Determinant
• Hill's Differential Equation
• Hindu Check
• Hinge
• Hippias' Quadratrix
• Hippopede
• Hi-Q
• Histogram
• Hitch
• Hitting Set
• Hjelmslev's Theorem
• HJLS Algorithm
• HK Integral
• Hodge Star
• Hodge's Theorem
• Hoehn's Theorem
• Hoffman-Singleton Graph
• Hoffman's Minimal Surface
• Hofstadter-Conway $10,000 Sequence
• Hofstadter Figure-Figure Sequence
• Hofstadter G-Sequence