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1.
In this paper, we give an explicit p-adic expansion of
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2.
In the p-adic vector space , we characterize those non-negative functions ψ defined on for which the weighted Hardy-Littlewood average is bounded on (1?r?∞), and on . Also, in each case, we find the corresponding operator norm ‖Uψ‖.  相似文献   

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This paper studies the eigenvalues of the p(x)-Laplacian Dirichlet problem
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5.
In this paper we study a two-variable p-adic q-l-function lp,q(s,t|χ) for Dirchlet's character χ, with the property that
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6.
This paper deals with existence results for the following nonlinear problem with the Dirichlet p-Laplacian Δp in a bounded domain :
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7.
In this paper we deal with multiplicity of positive solutions to the p-Laplacian equation of the type
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8.
We prove the existence of four solutions for the p-Laplacian equation
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9.
In this paper, we are concerned with the problem of boundedness of solutions for the following nonlinear p-Laplacian:
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In this paper we consider the multipoint boundary value problem for one-dimensional p-Laplacian
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13.
We first obtain the Lp-Lq estimates of solutions to the Cauchy problem for one-dimensional damped wave equation
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14.
In the paper, we deal with positive solutions of the following nonlinear three-point singular boundary value problem with a p-Laplacian operator:
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15.
We study the solvability of the quasilinear elliptic problem of parameter s
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We study bifurcation diagrams of positive solutions of the p-Laplacian Dirichlet problem
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18.
In this paper, we study the existence of countable many positive solutions for a class of nonlinear singular boundary value systems with p-Laplacian operator:
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19.
Existence of infinitely many periodic solutions for the 1-dimensional p-Laplacian equation
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20.
In this paper, we consider the existence of positive solutions for the singular fourth-order p-Laplacian equation
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