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1“…A Dirichlet polynomial d in one variable [Formula: see text] is a function of the form [Formula: see text] for some [Formula: see text]. …”
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2“…We show that a five dimensional Universal Extra Dimension model, compactified on a line segment, is consistently formulated even when the gauge symmetry is broken solely by non-zero Dirichlet boundary conditions on a bulk Higgs field, without any quartic interaction. …”
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6“…It is devoted to Diophantine approximation, the analytic theory of Dirichlet series, and some connections between these two domains, which often occur through the Kronecker approximation theorem. …”
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7por Jost, Jürgen, Kendall, Wilfrid, Mosco, Umberto, Rockner, Michael, Sturm, Karl-Theodor“…The theory of Dirichlet forms brings together methods and insights from the calculus of variations, stochastic analysis, partial differential and difference equations, potential theory, Riemannian geometry and more. …”
Publicado 1998
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8“…This classic work by two distinguished mathematicians explains theory and formulas behind Dirichlet's series and offers first systematic account of Riesz's theory of summation of series by typical means. 1915 edition.…”
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10por Merzbach, Uta C“…This is the first extensive biography of the influential German mathematician, Peter Gustav Lejeune Dirichlet (1805 – 1859). Dirichlet made major contributions to number theory in addition to clarifying concepts such as the representation of functions as series, the theory of convergence, and potential theory. …”
Publicado 2018
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11“…The book initially discusses Harmonic analysis, including a sharp form of the uncertainty principle, Ergodic theory and Diophantine approximation, basics on continued fractions expansions, and the mixing property of the Gauss map and goes on to present the general theory of Dirichlet series with classes of examples connected to continued fractions, Bohr lift, sharp forms of the Bohnenblust–Hille theorem, Hardy–Dirichlet spaces, composition operators of the Hardy–Dirichlet space, and much more. …”
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15“…This monograph treats the theory of Dirichlet forms from a comprehensive point of view, using 'nonstandard analysis'. …”
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16“…The book addresses to researchers and graduate students who wish to comprehend the area of Dirichlet forms and symmetric Markov processes.…”
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17“…Dirichlet Forms and Symmetric Markov Processes (De Gruyter Studies in Mathematics).…”
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18“…The study of the classical Dirichlet space is one of the central topics on the intersection of the theory of holomorphic functions and functional analysis. …”
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19“…This book provides a comprehensive review of the Dirichlet distribution and two extended versions, the Grouped Dirichlet Distribution (GDD) and the Nested Dirichlet Distribution (NDD), arising from likelihood and Bayesian analysis of incomplete categorical data and survey data with non-response. …”
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