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Titlebook: Conjectures in Arithmetic Algebraic Geometry; A Survey Wilfred W. J. Hulsbergen Textbook 1994Latest edition Springer Fachmedien Wiesbaden 1

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https://doi.org/10.1007/978-1-349-86191-0tor. This regulator and its generalizations will play a fundamental role in some of the most intriguing conjectures on L-functions of recent times. These conjectures, due to A. Beilinson, will be discussed in later chapters.
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Transport in Anion Deficient Fluorite Oxides conjectures about mixed motives. Whereas in the Bloch-Kato conjecture there is still some K-theory, this no longer occurs in the work of Fontaine & Perrin-Riou, except possibly in the ultimate definition of a mixed motive. This remains a serious problem.
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,The general formalism of ,-functions, Deligne cohomology and Poincaré duality theories,her algebraic K-theory. Such a (co)homology theory has the right properties to admit a formalism of characteristic classes which will generalize the classical regulator. This will be further explained in the next chapter.
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The zero-dimensional case: number fields,tor. This regulator and its generalizations will play a fundamental role in some of the most intriguing conjectures on L-functions of recent times. These conjectures, due to A. Beilinson, will be discussed in later chapters.
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,Beilinson’s second conjecture,of motivic cohomology is enough to give a ℚ-structure on Deligne cohomology with volume (up to a non-zero rational number) equal to the first non-zero coefficient of the Taylor series expansion of the L-function at s = m. This seems to be a general phenomenon.
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