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Index « Titre (en) » - entrée « field »
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List of bibliographic references

Number of relevant bibliographic references: 61.
[0-20] [0 - 20][0 - 50][20-40]
Ident.Authors (with country if any)Title
000015 (2013) Bo-Hae Im [Corée du Sud] ; Michael Larsen [États-Unis]Some applications of the Hales-Jewett theorem to field arithmetic
000024 (2013) Álvaro Lozano-Robledo [États-Unis]On the field of definition of $$p$$ -torsion points on elliptic curves over the rationals
000081 (2012) V. S. Gerdjikov [Bulgarie]Two-dimensional Toda field equations related to the exceptional algebra $\mathfrak{g}_2 $ : Spectral properties of the lax operators
000120 (2012) C. G. Venketasubramanian [Inde]On representations of GL( n ) distinguished by GL( n − 1) over a p -adic field
000179 (2012) Klaus Fredenhagen [Allemagne] ; Katarzyna Rejzner [Allemagne]Batalin-Vilkovisky Formalism in the Functional Approach to Classical Field Theory
000213 (2011) Eberhard Zeidler [Allemagne]The Electromagnetic Field and the de Rham Cohomology
000382 (2010) Davide Gaiotto [États-Unis] ; Gregory W. Moore [États-Unis] ; Andrew Neitzke [États-Unis]Four-Dimensional Wall-Crossing via Three-Dimensional Field Theory
000385 (2010) Daniel Krashen [États-Unis]Field Patching, Factorization, and Local–Global Principles
000386 (2010) Martin Aigner [Allemagne] ; Günter M. Ziegler [Allemagne]Every finite division ring is a field
000800 (2008) Bojko Bakalov [États-Unis] ; Nikolay M. Nikolov [Bulgarie] ; Karl-Henning Rehren [Bulgarie, Allemagne] ; Ivan Todorov [Bulgarie]Infinite-dimensional Lie algebras in 4D conformal quantum field theory
000933 (2007) Edward Frenkel [États-Unis]Lectures on the Langlands Program and Conformal Field Theory
000943 (2007) Israel Kleiner [Canada]History of Field Theory
000B10 (2006) Günter Lettl [Autriche]Finitely arithmetically fixed elements of a field
000C81 (2004) Sylvie Paycha [France]Zeta-Regularized Traces Versus the Wodzicki Residue as Tools in Quantum Field Theory and Infinite Dimensional Geometry
000D46 (2004) Daniel Roggenkamp [Allemagne, Royaume-Uni] ; Katrin Wendland [Royaume-Uni]Limits and Degenerations of Unitary Conformal Field Theories
000D82 (2004) Martin Aigner [Allemagne] ; Günter M. Ziegler [Allemagne]Every finite division ring is a field
000E54 (2003) Amritanshu Prasad [Allemagne]Reduction theory for a rational function field
001053 (2001) Ivan T. Todorov [Bulgarie]Two-Dimensional Conformal Field Theory and Beyond. Lessons from a Continuing Fashion
001151 (2001) Martin Aigner [Allemagne] ; Günter M. Ziegler [Allemagne]Every finite division ring is a field
001263 (2000) J. Mu Oz Masqué ; L. M. Pozo Coronado [Espagne]Parameter Invariance in Field Theory and the Hamiltonian Formalism
001266 (2000) Jorge L. L Pez [Mexique] ; Jesús Muci O-Raymundo [Mexique]On the problem of deciding whether a holomorphic vector field is complete

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