[PDF] Top 20 Wavelets in weighted sobolev space
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Wavelets in weighted sobolev space
... In this paper, we extend the wavelet transform, which we defined on L2R, dt, to weighted Sobolev space B k and boundedness properties will be investigated.. Asymptotic properties for sma[r] ... See full document
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WAVELET PACKETS IN WEIGHTED SOBOLEV SPACE
... over wavelets to construct basic wavelet packets in weighted Sobolev ...in weighted Sobolev space are ...in weighted Sobolev space are ... See full document
12
Weighted Sobolev spaces and ground state solutions for quasilinear elliptic problems with unbounded and decaying potentials
... In this paper, for the general potentials V(x) and K(x) allowing to be unbounded or van- ish at infinity, we obtain some necessary and sufficient conditions about some continuous and compact embeddings for the ... See full document
15
Generalizations of Troisi’s inequality in weighted p Sobolev spaces with singularities
... existence of fundamental solutions to anisotropic elliptic equations. Another generaliza- tion of (1.1) in [4] is used to prove regularity of the weak solution to the Navier–Stokes equations based on one component of ... See full document
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A Kind of Estimate of Difference Norms in Anisotropic Weighted Sobolev Lorentz Spaces
... Sobolev proved this inequality in 1938 for p > 1. His method, based on integral representations, did not work in the case p 1. Only at the end of fifties Gagliardo and Nirenberg gave simple proofs of inequality ... See full document
22
Multivariate box spline wavelets in higher dimensional Sobolev spaces
... spline wavelets [3], compactly spline prewavelets [4–6], bivariate and trivariate compactly supported biorthogonal box spline wavelets [7, 8], and multivariate compactly supported tight wavelet frames ... See full document
14
Multiplicity of solutions for singular semilinear elliptic equations in weighted Sobolev spaces
... In , Shapiro [] studied a series of eigenvalue problems of singular quasilinear el- liptic and parabolic equations in weighted Sobolev spaces, he obtained many existence results by using Galerkin ... See full document
14
Solvability of the Dirichlet Problem for Elliptic Equations in Weighted Sobolev Spaces on Unbounded Domains
... This paper is concerned with the study of the Dirichlet problem for a class of second-order linear elliptic equations in weighted Sobolev spaces on unbounded domains of R n , n ≥ 3.. We [r] ... See full document
13
A Hardy Inequality with Remainder Terms in the Heisenberg Group and the Weighted Eigenvalue Problem
... Based on properties of vector fields, we prove Hardy inequalities with remainder terms in the Heisenberg group and a compact embedding in weighted Sobolev spaces. The best constants in Hardy inequalities ... See full document
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Methodology of Wavelets in Relativistic Heavy Ion Collisions in One Dimensional Phase Space (η Space)
... On the vertical axis are the weighted characteristics of the analyzed data series in frequency space. Along each of the figures importance scale is presented as separate columns for reflections. Maximum ... See full document
13
Imbedding inequalities for the composite operator in the Sobolev spaces of differential forms
... the weighted (, p)-Sobolev space when n < p < ∞ ...the weighted inequality holds not only for the solutions of the A-harmonic equation but also for all differential form u ∈ L p (M, ∧ l ... See full document
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Existence of Weak Solutions for a Class of Quasilinear Parabolic Problems in Weighted Sobolev Space
... in weighted Sobolev ...in weighted Sobolev space and extending Galerkin’s method to a new class of nonlinear problems, we drive out that there exists at least one weak solution of the ... See full document
5
Boundary value problems in time for wave equations on RN
... Wave equation, radial symmetry, boundary value problem, eigenvalue problem, Hilbert space, weighted Sobolev space, Fredholm operator, Laplace transform, Bessel functions.. 1980 AMS SUBJE[r] ... See full document
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Probabilistic linear widths of Sobolev space with Jacobi weights on \([ 1,1]\)
... ear (n, δ)-widths on the interval [–, ] with Jacobi weights and determines the asymptotic orders of the probabilistic linear (n, δ)-widths. The difference between the work of Wang and ours lies in the different choices ... See full document
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Existence of homoclinic orbits for a class of p-Laplacian systems in a weighted Sobolev space
... Poincaré []. Up to the year of , a few of isolated results can be found, and the only method for dealing with such a problem was the small perturbation technique of Melnikov. Recently, the existence and multiplicity ... See full document
18
Controllability for Sobolev type fractional integro differential systems in a Banach space
... A Sobolev-type equation appears in a variety of physical problems such as flow of fluids through fissured rocks, thermodynamics and propagation of long waves of small ampli- tude (see ...of Sobolev type ... See full document
10
Weighted composition operators from weighted Bergman spaces with Békollé weights to Bloch type spaces
... α-Bloch space, which is for α = reduced to the classical Bloch ...image space is a Bloch-type, then usually it does not affect much on the boundedness and compactness, so we will here consider the spaces ... See full document
14
On symmetric solutions of a critical semilinear elliptic system involving the Caffarelli Kohn Nirenberg inequality in \(\mathbb{R}^{N}\)
... Abstract This paper deals with the existence and multiplicity of symmetric solutions for a weighted semilinear elliptic system with multiple critical Hardy-Sobolev exponents and singular[r] ... See full document
22
The Cauchy problem for the seventh-order dispersive equation in Sobolev space
... 1 College of Mathematics and Information Science, Henan Normal University, Xinxiang, Henan 453007, P.R.. 2 Henan.[r] ... See full document
9
Sobolev space estimates for solutions of the equation ∂¯u=f on polycylinders
... in Sobolev spaces [2, 3, 4] on polycylinders, which we have been trying to ...some Sobolev norms dominate the uniform norm, if we did the approximation in those Sobolev norms, we would get the ... See full document
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