Inequalities arise as an essential component in various
mathematical areas. Besides forming a highly important collection
of tools, e.g. for proving analytic or stochastic theorems or for
deriving error estimates in numerical mathematics, they constitute
a challenging research field of their own. Inequalities also appear
directly in mathematical models for applications in science,
engineering, and economics.
This edited volume covers divers aspects of this fascinating
field. It addresses classical inequalities related to means or to
convexity as well as inequalities arising in the field of ordinary
and partial differential equations, like Sobolev or Hardy-type
inequalities, and inequalities occurring in geometrical contexts.
Within the last five decades, the late Wolfgang Walter has made
great contributions to the field of inequalities. His book on
differential and integral inequalities was a real breakthrough in
the 1970 s and has generated a vast variety of further research in
this field. He also organized six of the seven General Inequalities
Conferences held at Oberwolfach between 1976 and 1995, and
co-edited their proceedings. He participated as an honorary member
of the Scientific Committee in the General Inequalities 8
conference in Hungary. As a recognition of his great achievements,
this volume is dedicated to Wolfgang Walter s memory. The General
Inequalities meetings found their continuation in the Conferences
on Inequalities and Applications which, so far, have been held
twice in Hungary. This volume contains selected contributions of
participants of the second conference which took place in
Hajduszoboszlo in September 2010, as well as additional articles
written upon invitation. These contributions reflect many
theoretical and practical aspects in the field of inequalities, and
will be useful for researchers and lecturers, as well as for
students who want to familiarize themselves with the area.
General
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