Global -packets for GSp(2) and theta lifts.
Roberts, Brooks (2001)
Documenta Mathematica
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Roberts, Brooks (2001)
Documenta Mathematica
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Barrera-Figueroa, V., Lucas-Bravo, A., López-Bonilla, J. (2007)
Annales Mathematicae et Informaticae
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Yoshino, M. (2003)
Rendiconti del Seminario Matematico
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Vitali Dymkou, Michael Dymkov (2003)
International Journal of Applied Mathematics and Computer Science
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This paper uses the theory of entire functions to study the linear quadratic optimization problem for a class of continuous 2D systems. We show that in some cases optimal control can be given by an analytical formula. A simple method is also proposed to find an approximate solution with preassigned accuracy. Some application to the 1D optimization problem is presented, too. The obtained results form a theoretical background for the design problem of optimal controllers for relevant processes. ...
Grosjean, Carl C. (1996)
Bulletin of the Belgian Mathematical Society - Simon Stevin
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Nigel J. E. Pitt (1999)
Annales de l'institut Fourier
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In this article we prove a trace formula for double sums over totally hyperbolic Fuchsian groups . This links the intersection angles and common perpendiculars of pairs of closed geodesics on with the inner products of squares of absolute values of eigenfunctions of the hyperbolic laplacian . We then extract quantitative results about the intersection angles and common perpendiculars of these geodesics both on average and individually.
Khelifi, Abdessatar (2007)
Applied Mathematics E-Notes [electronic only]
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Lapid, Erez, Rogawski, Jonathan (2000)
Documenta Mathematica
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Grainger, Arthur D. (2003)
International Journal of Mathematics and Mathematical Sciences
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David Gove (1993)
Acta Arithmetica
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Qingfeng Sun (2014)
Open Mathematics
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Let F be the symmetric-square lift with Laplace eigenvalue λ F (Δ) = 1+4µ2. Suppose that |µ| ≤ Λ. We show that F is uniquely determined by the central values of Rankin-Selberg L-functions L(s, F ⋇ h), where h runs over the set of holomorphic Hecke eigen cusp forms of weight κ ≡ 0 (mod 4) with κ≍ϱ+ɛ, t9 = max {4(1+4θ)/(1−18θ), 8(2−9θ)/3(1−18θ)} for any 0 ≤ θ < 1/18 and any ∈ > 0. Here θ is the exponent towards the Ramanujan conjecture for GL2 Maass forms.