Free eBook Constants in Some Inequalities of Analysis download
by Solomon G. Mikhlin
Author: Solomon G. Mikhlin
Publisher: Wiley; 1 edition (August 14, 1986)
Category: Math Science
Size MP3: 1316 mb
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Start by marking Constants In Some Inequalities Of Analysis as Want to Read . by Solomon G. Mikhlin.
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Inequalities (Mathematics), Mathematical constants.
Constants in some inequalities of analysis. 1 2 3 4 5. Want to Read. Are you sure you want to remove Constants in some inequalities of analysis from your list? Constants in some inequalities of analysis. Licensed ed. by S. G. Published 1986 by Wiley in Chichester, New York. Inequalities (Mathematics), Mathematical constants.
The sharp constants in Hardy type inequalities are known only in a few cases. The book may be considered as a systematic and detailed analysis of a wide class of integral transforms with product kernels from the two-weighted boundedness point of view. In this paper we discuss some situations when such sharp constants are known, but also some new sharp constants are derived both in one-dimensional and multi-dimensional cases. Do you want to read the rest of this article? Request full-text. The considered product kernels cover that case when factors of kernels have essential (less than one) singularities.
Approximation Error for Some Variational Inequalities 236 Chapter 14. De Saint-Venant/v.
p. cm. Rev. translation of: Fehler in numerischen Prozessen. Includes bibliographical references. ISBN 0-471-92133-6: $ 7. 0 (. 1. Error analysis (Mathematics) I. Title. The classification mentioned here has stimulated in some sense the development of Numerical Analysis, its concepts, methods, and results. Approximation Error for Some Variational Inequalities 236 Chapter 14.
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Solomon Grigor'evich Mikhlin (the family name is also transliterated as Mihlin or Michlin) (23 April 1908 – 29 August 1990) was a Soviet mathematician of who worked in the fields of linear elasticity.
Solomon Grigor'evich Mikhlin (the family name is also transliterated as Mihlin or Michlin) (23 April 1908 – 29 August 1990) was a Soviet mathematician of who worked in the fields of linear elasticity, singular integrals and numerical analysis: he is best known for the introduction of the concept of "symbol of a singular integral operator", which eventually led to the foundation and development of the theory of pseudodifferential operators
Mathematical Analysis. Constants in Some Inequalities of Analysis.