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Titlebook: Inequalities Involving Functions and Their Integrals and Derivatives; D. S. Mitrinović,J. E. Pečarić,A. M. Fink Book 1991 Springer Science

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Inequalities of Gronwall Type of a Single Variable,T. Gronwall [.] in 1919 proved the following result: . 1. ....
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Inequalities of Bernstein-Mordell Type,If a real polynomial ..(.=..+...+...+.... reaches the value of 1 anywhere on the segment [-1,1], then . Except for an obvious error, this relation has been obtained by S. N. Bernstein [.].
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Methods of Proofs for Integral Inequalities,In this Chapter we give a number of different methods for proofs of various integro-differential inequalities, with emphasis on the more elementary methods.
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Particular Inequalities,This Chapter is devoted to various unconnected results which do not easily relate to the types we have presented in the previous chapters. A derivative or integral of a function of one or two variables appear in each inequality of this Chapter.
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,Hilbert’s and Related Inequalities,tions, and a proof was published by H. Weyl [1] in his dissertation in 1908. The exact value 7r of the constant (which is best possible) was given by I. Schur [2]. He also gave an integral analogue of (1.1).
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