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EN
In this article, we study the generalized parabolic parametric Marcinkiewicz integral operators M(r)Ω,h,Φ,λ related to polynomial compound curves. Under some weak conditions on the kernels, we establish appropriate estimates of these operators. By the virtue of the obtained estimates along with an extrapolation argument, we give the boundedness of the aforementioned operators from Triebel-Lizorkin spaces to Lp spaces under weaker conditions on Ω and h. Our results represent significant improvements and natural extensions of what was known previously.
EN
In the paper certain examples of applications of the matrix inverses for generating and calculating the integrals are presented.
EN
Let F be a field of characteristic p >0,S=F[[X]],S∗ the unit group of S, and W a subgroup of S ∗. We characterize finite groups depending on a projective (S,W)-representation type. We also give necessary and sufficient conditions for a finite group and its Sylow p-subgroups to be of the same projective (S,W) -representation type.
EN
Professor Igor Kluvánek had developed a unique course of calculus (mathematical analysis) to teach students the differential and integral calculus. In the present paper, this concept is briefly outlined. The notion of derivative is introduced via continuity. The definition of integral given in this article applies an idea of Archimedes.
5
Content available remote New integral and finite difference inequalities in three variables
EN
The objective of the present paper is to derive new estimates on some fundamental integral and finite difference inequalities in three variables which can be used as tools in the study of certain integral and sum-difference equations. Some applications are also given to convey the importance of one of our result.
EN
In this paper we consider infinite systems of parabolic differential-functional inequalities with nonstandard initial inequalities with integrals. For that systems we give strong maximum principles in relatively arbitrary (n+1)-dimensional time-space sets more general than the cylindrical domain.
PL
W pracy przedstawiono globalny sposób numerycznego obliczania całek powierzchniowych w dwuwymiarowych zagadnieniach brzegowych. Prezentowana technika opiera się na matematycznym zdefiniowaniu obszarów za pomocą parametrycznych płatów powierzchniowych oraz wykorzystaniu kwadratur całkowania numerycznego wyższych rzędów. Praktyczną realizację proponowanej procedury przedstawiono dla zagadnień brzegowych definiowanych równaniem Poissona.
EN
The paper presents a novel technique for global considerations and numerical integration of domains in 2D boundary problems. It base on computation of these integrals in global way, i.e. without division of the domain into cells. In proposed approach the domain is treated globally as single parametric surface and using numerical quadratures of high orders. Included numerical examples for boundary problems described by Poisson confirm high accuracy of proposed method compared with analytical results
EN
Using the properties of the Henstock–Kurzweil integral and corresponding theorems, we prove the existence theorem for the equation x(m)(t) = f(t, x) in a Banach space, where f is HL integrable and satis.es certain conditions. Our fundamental tool is the measure of noncompactness developed by Kuratowski and Hausdorff.
10
Content available remote New inequalities of Cebysev type for double integrals
EN
In this paper, we establish new inequalities of Čebyšev type involving functions of two independent variables by using certain integral identities.
11
Content available remote Parametrizations of integrals
EN
In the present paper I give parametric formulas of integrals of meromorphic forms in the case of C2.
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