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1.
Let C be a smooth projective absolutely irreducible curve over a finite field , F its function field and A the subring of F of functions which are regular outside a fixed point ∞ of C. For every place ? of A, we denote the completion of A at ? by .In [Pi2], Pink proved the Mumford-Tate conjecture for Drinfeld modules. Let φ be a Drinfeld module of rank r defined over a finitely generated field K containing F. For every place ? of A, we denote by Γ? the image of the representation
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2.
In this paper we obtain the moments {Φm}m?0 defined by
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We prove that the zeros of the polynomials Pm(a) of degree m, defined by Boros and Moll via
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5.
Zhi-Wei Sun 《Discrete Mathematics》2008,308(18):4231-4245
In this paper we study recurrences concerning the combinatorial sum and the alternate sum , where m>0, n?0 and r are integers. For example, we show that if n?m-1 then
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For all integers m,k>1 with m≡1modk we construct, among others, a function with dense graph in the set [0,kR such that
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8.
Let M be an m-dimensional, Ck manifold in , for any , and for any τ>0 let
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10.
It was conjectured that for every integer m?3 the unique equilibrium c=1 of the generalized Putnam equation
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In this paper, we consider the existence of at least three positive solutions for the 2nth order m-point boundary value problem
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13.
In this paper we investigate linear three-term recurrence formulae with sequences of integers (T(n))n?0 and (U(n))n?0, which are ultimately periodic modulo m, e.g.
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14.
The existence of multiple positive solutions about the singular second-order m-point boundary value problem
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15.
Let q, m, n, k be integers with q?3 and k?1, define the exponential sum
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16.
We consider the asymptotic profiles of the nonlinear parabolic flows utum to show the geometric properties of the following elliptic nonlinear eigenvalue problems:
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17.
By means of Mawhin's continuation theorem, we study m-point boundary value problem at resonance in the following form:
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18.
Hao Pan 《Discrete Mathematics》2006,306(16):1921-1940
By a very simple argument, we prove that if l,m,n∈{0,1,2,…} then
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19.
Eli Berger  Ran Ziv 《Discrete Mathematics》2008,308(12):2649-2654
Consider a hypergraph of rank r>2 with m edges, independence number α and edge cover number ρ. We prove the inequality
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20.

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Let f(n,m) be the cardinality of largest subset of {1,2,…,n} which does not contain a subset whose elements sum to m. In this note, we show that
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