Results 81 to 90 of about 299 (185)
An Ostrowski type inequality in two dimensions using the three point rule [PDF]
, 2000 An Ostrowski Type inequality in two dimensions for double integrals on a rectangle is developed. The resulting integral inequalities are valid for the class of functions with bounded first derivatives.
Cerone, P., Hanna, G., Roumeliotis, J.
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Dec groups for arbitrarily high exponents [PDF]
, 1994 For each prime p and each n ≥ 1 (n ≥ 2 if p = 2), examples are constructed of a Galois extension K∕F whose Galois group has exponent pn and a central simple F-algebra A of exponent p which is split by K but is not in the Dec group of K∕F.Pacific Journal ...
Sethuraman, Bharath
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An Introduction to the p-adic Numbers [PDF]
, 2011 One way to construct the real numbers involves creating equivalence classes of Cauchy sequences of rational numbers with respect to the usual absolute value.
Harrington, Charles I.
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A cluster algorithm for graphs [PDF]
, 2000 A cluster algorithm for graphs called the emph{Markov Cluster algorithm (MCL~algorithm) is introduced. The algorithm provides basically an interface to an algebraic process defined on stochastic matrices, called the MCL~process.
Dongen, S. van
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A NOTE ON OSTROWSKI TYPE INEQUALITIES
Demonstratio Mathematica, 2002 Summary: In the present note we establish two new integral inequalities of the Ostrowski type involving a function of one independent variable. The discrete analogues of the main results are also given.
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Some Companions of Ostrowski's Inequality for Absolutely Continuous Functions and Applications [PDF]
, 2003 Sever S Dragomir
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Ostrowski's inequality for vector-valued functions and applications [PDF]
, 2002 Neil S Barnett +3 more
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Matrices with non-negative elements [PDF]
, 1952 Chapter 1 is a short introductory chapter dealing with some definitions and basic properties of matrices and vectors.In Chapter 2 we introduce a partial order between matrices with real elements.
Schneider, Hans
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Comparison of integral and discrete Ostrowski's inequalities in the plane [PDF]
, 2014 Shinya Moritoh, Yumi Tanaka
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Weighted Ostrowski's Type Integral Inequalities for Mapping Whose Second Derivative is Bounded
, 2022 Muhammad Arslan +4 more
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