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UNDERSTANDING OF ARITHMETIC MEAN
"... The article deals with the experiences which learners have with the concept of average. This term is very common in their daily and school lives. The instruction of mathematics includes the arithmetic, geometric and harmonic mean as well as median and modus after data handling was introduced into th ..."
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The article deals with the experiences which learners have with the concept of average. This term is very common in their daily and school lives. The instruction of mathematics includes the arithmetic, geometric and harmonic mean as well as median and modus after data handling was introduced
Arithmetic Mean AM:
"... The amplitude distribution in a SAR image can present a heavy tail. Indeed, very high–valued outliers can be observed. In this paper, we propose the usage of the Harmonic, Geometric and Arithmetic temporal means for amplitude statistical studies along time. In general, the arithmetic mean is used to ..."
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The amplitude distribution in a SAR image can present a heavy tail. Indeed, very high–valued outliers can be observed. In this paper, we propose the usage of the Harmonic, Geometric and Arithmetic temporal means for amplitude statistical studies along time. In general, the arithmetic mean is used
− Geometric mean; − Arithmetic mean;
, 2005
"... Abstract. Arithmetic, geometric and harmonic means are the three classical means famous in the literature. Another mean such as squareroot mean is also known. In this paper, we have constructed divergence measures based on nonnegative differences among these means, and established an interesting in ..."
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Abstract. Arithmetic, geometric and harmonic means are the three classical means famous in the literature. Another mean such as squareroot mean is also known. In this paper, we have constructed divergence measures based on nonnegative differences among these means, and established an interesting
Bounds for the Arithmetic Mean in Terms of
"... Copyright c ○ 2014 Fan Zhang and WeiMao Qian. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. For a, b> 0 with a ̸ = b, the Schwa ..."
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, the SchwabBorchardt mean SB (a, b) is defined as SB (a, b) = b2−a2 cos−1 √ (a/b) a2−b2 cosh −1 (a/b), a < b,, a> b. In this paper, we find the greatest values α1,α2,α3 and α4, and the least values β1,β2,β3 and β4 such that the double inequalities α1SAH(a, b)+(1−α1)C(a, b) <A(a, b) <β1SAH(a, b
On The Neumann Operator Of The Arithmetical Mean
, 1992
"... n M with the supremum norm, by 1M the constant function equal to 1 on M , by Const (M ) = fff1 M ; ff 2 Rg the class of all constant functions on M . C (1) 0 will stand for the class of all continuously differentiable functions with a compact support in R 2 , for bounded M we write C (1) (M ) = ..."
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n M with the supremum norm, by 1M the constant function equal to 1 on M , by Const (M ) = fff1 M ; ff 2 Rg the class of all constant functions on M . C (1) 0 will stand for the class of all continuously differentiable functions with a compact support in R 2 , for bounded M we write C (1) (M ) = f' fi fi M : ' 2 C (1) 0 g for the class of all restrictions to M of functions in C (1) 0 . Throughout, K ae R 2 will be a fixed nonvoid compact set which is massive at each z 2 K in the sense that each disk B r (z)
ON THE NEUMANN OPERATOR OF THE ARITHMETICAL MEAN
, 1992
"... We shall identify the Euclidean plane R2 with the set C of all complex numbers. ..."
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We shall identify the Euclidean plane R2 with the set C of all complex numbers.
Soft ideals and arithmetic mean ideals
"... Abstract. This article investigates the softinterior (se) and the softcover (sc) of operator ideals. These operations, and especially the first one, have been widely used before, but making their role explicit and analyzing their interplay with the arithmetic mean operations is essential for the s ..."
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Cited by 4 (4 self)
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Abstract. This article investigates the softinterior (se) and the softcover (sc) of operator ideals. These operations, and especially the first one, have been widely used before, but making their role explicit and analyzing their interplay with the arithmetic mean operations is essential
TRACES ON OPERATOR IDEALS AND ARITHMETIC MEANS
"... Abstract. This article investigates the codimension of commutator spaces [I,B(H)] of operator ideals on a separable Hilbert space, i.e., “How many traces can an ideal support? ” We conjecture that the codimension can be only zero, one, or infinity. Using the arithmetic mean (am) operations on ideals ..."
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Cited by 6 (5 self)
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Abstract. This article investigates the codimension of commutator spaces [I,B(H)] of operator ideals on a separable Hilbert space, i.e., “How many traces can an ideal support? ” We conjecture that the codimension can be only zero, one, or infinity. Using the arithmetic mean (am) operations
Results 1  10
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2,268