On the logarithmic derivatives of Dirichlet L-functions at s=1
Yasutaka Ihara, V. Kumar Murty, Mahoro Shimura (2009)
Acta Arithmetica
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Displaying similar documents to “Dirichlet problems for distribution boundary values”
On the logarithmic derivatives of Dirichlet L-functions at s=1
A note on the fourth moment of Dirichlet L-functions
H. M. Bui, D. R. Heath-Brown (2010)
Acta Arithmetica
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The product of two Dirichlet series
Frédéric Bayart (2004)
Acta Arithmetica
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Moving Dirichlet boundary conditions
Robert Altmann (2014)
ESAIM: Mathematical Modelling and Numerical Analysis - Modélisation Mathématique et Analyse Numérique
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This paper develops a framework to include Dirichlet boundary conditions on a subset of the boundary which depends on time. In this model, the boundary conditions are weakly enforced with the help of a Lagrange multiplier method. In order to avoid that the ansatz space of the Lagrange multiplier depends on time, a bi-Lipschitz transformation, which maps a fixed interval onto the Dirichlet boundary, is introduced. An inf-sup condition as well as existence results are presented for a class...
On the tails of the limiting distribution function of the error term in the Dirichlet divisor problem
Yuk-Kam Lau (2001)
Acta Arithmetica
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Generalized multiple Dirichlet series and generalized multiple polylogarithms
Kohji Matsumoto, Hirofumi Tsumura (2006)
Acta Arithmetica
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Some identities involving the Dirichlet L-function
Zhefeng Xu, Wenpeng Zhang (2007)
Acta Arithmetica
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The successive approximation method for the Dirichlet problem in a planar domain
Dagmar Medková (2008)
Applicationes Mathematicae
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The Dirichlet problem for the Laplace equation for a planar domain with piecewise-smooth boundary is studied using the indirect integral equation method. The domain is bounded or unbounded. It is not supposed that the boundary is connected. The boundary conditions are continuous or p-integrable functions. It is proved that a solution of the corresponding integral equation can be obtained using the successive approximation method.
The Treatment of Nonhomogeneous Dirichlet Boundary Conditions by the p-Version of the Finite Element Method.
I. Babuska, Manil Suri (1987)
Numerische Mathematik
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Realization of Dirichlet conditions in RKPM
Mošová, Vratislava
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The Dirichlet boundary value problem for the system u=0, j≠i.
Ali I. Abdul-Latif (1978)
Collectanea Mathematica
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Bounding L-functions by class numbers
A. Mallik (1981)
Acta Arithmetica
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Finite Element Approximation of the Dirichlet Problem Using the Boundary Penalty Method.
John W. Barrett, Charles M. Elliott (1986)
Numerische Mathematik
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Solutions of the generalized Dirichlet problem for the iterated slice Dirac equation
Hongfen Yuan, Valery V. Karachik (2022)
Czechoslovak Mathematical Journal
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Applying the method of normalized systems of functions we construct solutions of the generalized Dirichlet problem for the iterated slice Dirac operator in Clifford analysis. This problem is a natural generalization of the Dirichlet problem.