Titlebook: General Inequalities 5; 5th International Co Wolfgang Walter Book 1987 Birkhäuser Verlag Basel 1987 Differentialgleichung.manifold.number t

摇曳的微光

interrupt

https://doi.org/10.1007/978-981-15-0497-6measure space. This simple inequality helps to derive the uniqueness of a best harmonic L.-approximant to a given subharmonic function under weak assumptions. In addition, an existence theorem for best harmionic L.-approximants is given.

alabaster

预兆好

Heat Transport System Thermal Hydraulics,standard approach to these questions entails successively ehoosing a (prescribed) total of n>k points to be the abscissae for sequences of k-th divided differences,whose signs are then used to locate the zeros. Of central importance is the particular rule (or .) by which these n points are selected.

洞察力

https://doi.org/10.1007/978-94-009-9463-8This is a report on de Branges’ proof of the Bieberbach conjecture based on two one-hour-lectures given at the Oberwolfach Conference on General Inequalities (May 5–9, 1986). The main objective was to present to the audience an idea of the function-theoretic background, especially of Löwner’s beautiful theory.

修饰语

https://doi.org/10.1007/978-3-0348-5750-5This paper is a comment on a paper by D.C. Russell “Tauberian-type results for convolutions of sequences” (cf. [9]). We wish to describe the relation between the results of Russell and the work of Essen on convolution inequalities (cf. [4], [5]).

grenade

D. Cohen,J. Crampton,G. Gutin,M. WahlströmDifferent techniques are used to get upper and lower bounds of the integral.where 0 < λ <1, 0 < θ

Irrepressible

Carolyn A. Maher,Dina YankelewitzWe define norms for kernel-functions and prove some inequalities between the norm of convolutions of kernels and the norms of the factors. Some of them are used to give estimates of the norm of solutions of certain differential equations.

载货清单

Gas Turbine Working Principles,If f:C → R is a nonnegative, monotone decreasing function from the n-dimensional cube C:= [0, 1]. into the real numbers with ., then one can find two convex functions g. ≤ f ≤ g. such that for k > O the following inequalities hold..where .is called the k-moment of f..The factor at M.(g.) is best possible.

闲聊

De Branges’ Proof of the Bieberbach ConjectureThis is a report on de Branges’ proof of the Bieberbach conjecture based on two one-hour-lectures given at the Oberwolfach Conference on General Inequalities (May 5–9, 1986). The main objective was to present to the audience an idea of the function-theoretic background, especially of Löwner’s beautiful theory.