208 results on '"Hilbert, David"'
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2. No Problem
3. Regular Cyclotomic Fields
4. Ambig Ideal Classes and Genera in Regular Kummer Fields
5. The l-th Power Reciprocity Law in Regular Cyclotomic Fields
6. The Diophantine Equation α m + β m + γ m = 0
7. New Foundation of the Theory of Regular Kummer Fields
8. The Number of Genera in a Regular Kummer Field
9. Norm Residues and Non-residues of a Kummer Field
10. Existence of Infinitely Many Prime Ideals with Prescribed Power Characters in a Kummer Field
11. Factorisation of the Numbers of the Cyclotomic Field in a Kummer Field
12. The Reciprocity Law for l-th Power Residues Between a Rational Number and a Number in the Field of l-th Roots of Unity
13. The Root Numbers of the Cyclotomic Field of the l-th Roots of Unity
14. Genera in Quadratic Fields and Their Character Sets
15. Determination of the Number of Ideal Classes of a Quadratic Field
16. Applications of the Theory of Cyclotomic Fields to Quadratic Fields
17. Determination of the Number of Ideal Classes in the Cyclotomic Field of the m-th Roots of Unity
18. Cyclotomic Fields as Abelian Fields
19. Existence of Genera in Quadratic Fields
20. The Roots of Unity for a Composite Exponent m and the Cyclotomic Field They Generate
21. The Roots of Unity with Prime Number Exponent l and the Cyclotomic Field They Generate
22. Ideal Classes of a Field
23. Factorisation of Numbers in Quadratic Fields
24. Cyclic Extension Fields of Prime Degree
25. Connexion Between the Arithmetic and Algebraic Properties of a Galois Number Field
26. Orders in a Field
27. Prime Ideals of a Galois Number Field and its Subfields
28. Units of a Field
29. Extension Fields
30. Congruences with Respect to Ideals
31. The Discriminant of a Field and its Divisors
32. Ideals of Number Fields
33. Algebraic Numbers and Number Fields
34. The Foundations of Physics (Second Communication)
35. The Foundations of Physics. : (First communication.)[1]
36. Die einfachsten Kurven und Flächen
37. Differentialgeometrie
38. Konfigurationen
39. Topologie
40. Reguläre Punktsysteme
41. Hilberts drittes Problem: Zerlegung von Polyedern
42. Ueber die Transcendenz der Zahlen e und π
43. Theorie der linearen Integralgleichungen
44. Das Problem der Reihenentwicklung willkürlicher Funktionen
45. Spezielle durch Eigenwertprobleme definierte Funktionen
46. Lösung der Rand- und Eigenwertprobleme auf Grund der Variationsrechnung
47. Anwendung der Variationsrechnung auf die Eigenwertprobleme
48. Die Schwingungs- und Eigenwertprobleme der mathematischen Physik.
49. Die Grundtatsachen der Variationsrechnung
50. Die Algebra der linearen Transformationen und quadratischen Formen
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