Power weighted Lp-inequalities for Laguerre–Riesz transforms
                    
                        
                            نویسندگان
                            
                            
                        
                        
                    
                    
                    چکیده
منابع مشابه
Weighted norm inequalities for integral transforms
Weighted (L, L) inequalities are studied for a variety of integral transforms of Fourier type. In particular, weighted norm inequalities for the Fourier, Hankel, and Jacobi transforms are derived from Calderón type rearrangement estimates. The obtained results keep their novelty even in the simplest cases of the studied transforms, the cosine and sine Fourier transforms. Sharpness of the condit...
متن کاملWeighted Norm Inequalities for Fourier Transforms of Radial Functions
Weighted L(R)→ L(R) Fourier inequalities are studied. We prove Pitt–Boas type results on integrability with general weights of the Fourier transform of a radial function.
متن کاملSome Weighted Integral Inequalities for Generalized Conformable Fractional Calculus
In this paper, we have obtained weighted versions of Ostrowski, Čebysev and Grüss type inequalities for conformable fractional integrals which is given by Katugompola. By using the Katugampola definition for conformable calculus, the present study confirms previous findings and contributes additional evidence that provide the bounds for more general functions.
متن کاملLp AFFINE ISOPERIMETRIC INEQUALITIES
Affine isoperimetric inequalities compare functionals, associated with convex (or more general) bodies, whose ratios are invariant under GL(n)-transformations of the bodies. These isoperimetric inequalities are more powerful than their better-known relatives of a Euclidean flavor. To be a bit more specific, this article deals with inequalities for centroid and projection bodies. Centroid bodies...
متن کاملMarkov and Bernstein Inequalities in Lp for Some Weighted Algebraic and Trigonometric Polynomials
Let Qm,n (with m≤ n) denote the space of polynomials of degree 2m or less on (−∞,∞), weighted by (1 + x2)−n. The elements Qm,n are thus rational functions with denominator (1 + x2)m and numerator of degree at most 2m (if m = n, we can write, more briefly, Qn for Qn,n). The spaces Qm,n form a nested sequence as n increases and r = n−m is held to some given value of weighted polynomial spaces, wi...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: Arkiv för Matematik
سال: 2008
ISSN: 0004-2080
DOI: 10.1007/s11512-007-0052-y