In this paper we first consider the partition of the general region made by the monotonically increasing and continuous function and then obtain the measure from the partition of the region. The results obtained here is a little bit different from the previous results in [1, 2, 3] and finally we discuss the difference.This paper was supported by Hanyang University in 2007
Let {τ1, τ2, · · · , τK} be a collection of piecewise real analytic maps on a real analytic partitio...
The paper presents a proof, using methods of the theory of distributions of the famous result of A. ...
49 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1960.U of I OnlyRestricted to the U...
The partition property for measures on Pℋλ was formulated by analogy with a property which Rowbottom...
In many works on Hausdorff Measure Theory it has been the practice to place certain restrictions on ...
This article studies an integral representation of functionals of linear growth on metric measure sp...
summary:We prove that the 1-dimensional Hausdorff measure restricted to a simple real analytic curve...
Branch and bound methods in Global Optimization guarantee to find the set of global minimum points u...
Les fonctions analytiques généralisées sont définies par des séries convergentes de monômes àcoeffci...
We present a general framework where countable partitions of a measure space (X,M, \u3bc)become elem...
We give a characterization of measures in terms of the boundary behaviour of the φ-transform and obt...
summary:We give a sufficient condition for a curve $\gamma: \Bbb R \to \Bbb R^n$ to ensure that the ...
In this paper we establish a formal connection between the average decay of the Fourier transform of...
AbstractLet μ be a finite non-negative Borel measure. The classical Lévy–Raikov–Marcinkiewicz theore...
We prove the existence of absolutely continuous invariant measures for piecewise real-analytic expan...
Let {τ1, τ2, · · · , τK} be a collection of piecewise real analytic maps on a real analytic partitio...
The paper presents a proof, using methods of the theory of distributions of the famous result of A. ...
49 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1960.U of I OnlyRestricted to the U...
The partition property for measures on Pℋλ was formulated by analogy with a property which Rowbottom...
In many works on Hausdorff Measure Theory it has been the practice to place certain restrictions on ...
This article studies an integral representation of functionals of linear growth on metric measure sp...
summary:We prove that the 1-dimensional Hausdorff measure restricted to a simple real analytic curve...
Branch and bound methods in Global Optimization guarantee to find the set of global minimum points u...
Les fonctions analytiques généralisées sont définies par des séries convergentes de monômes àcoeffci...
We present a general framework where countable partitions of a measure space (X,M, \u3bc)become elem...
We give a characterization of measures in terms of the boundary behaviour of the φ-transform and obt...
summary:We give a sufficient condition for a curve $\gamma: \Bbb R \to \Bbb R^n$ to ensure that the ...
In this paper we establish a formal connection between the average decay of the Fourier transform of...
AbstractLet μ be a finite non-negative Borel measure. The classical Lévy–Raikov–Marcinkiewicz theore...
We prove the existence of absolutely continuous invariant measures for piecewise real-analytic expan...
Let {τ1, τ2, · · · , τK} be a collection of piecewise real analytic maps on a real analytic partitio...
The paper presents a proof, using methods of the theory of distributions of the famous result of A. ...
49 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1960.U of I OnlyRestricted to the U...
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