83 results on '"Fehm, Arno"'
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52. Nondefinability of Rings of Integers in Most Algebraic Fields
53. Denseness results in the theory of algebraic fields
54. Hilbertianity of division fields of commutative algebraic groups
55. On fields of totally $\mathfrak{S}$-adic numbers. With an appendix by Florian Pop
56. Embeddings of function fields into ample fields
57. Ranks of abelian varieties and the full Mordell-Lang conjecture in dimension one
58. The inverse Galois problem over ℂ(𝕫)
59. A p‐adic analogue of Siegel's theorem on sums of squares
60. Embedding problems for automorphism groups of field extensions
61. Three counterexamples concerning the Northcott property of fields
62. Correlations of Sums of Two Squares and Other Arithmetic Functions in Function Fields
63. Characterizing diophantine henselian valuation rings and valuation ideals
64. Recent progress on definability of Henselian valuations
65. Correlations of Sums of Two Squares and Other Arithmetic Functions in Function Fields.
66. The existential theory of equicharacteristic henselian valued fields
67. Hilbertian fields and Galois representations
68. On the quantifier complexity of definable canonical Henselian valuations
69. Uniform definability of henselian valuation rings in the Macintyre language
70. THE ELEMENTARY THEORY OF LARGE FIELDS OF TOTALLY -ADIC NUMBERS
71. EXISTENTIAL ∅-DEFINABILITY OF HENSELIAN VALUATION RINGS
72. THE ELEMENTARY THEORY OF LARGE FIELDS OF TOTALLY $\mathfrak{S}$-ADIC NUMBERS.
73. Algebraic Functions in the Wiener Algebra
74. On varieties of Hilbert type
75. Elementary geometric local–global principles for fields
76. Klein approximation and Hilbertian fields
77. Hilbertianity of division fields of commutative algebraic groups
78. Kuykian fields
79. Galois theory over rings of arithmetic power series
80. Embeddings of function fields into ample fields
81. ON THE RANK OF ABELIAN VARIETIES OVER AMPLE FIELDS
82. Non-Ample Complete Valued Fields.
83. Local-global principles for quadratic forms and strong linkage
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