General inequalities 7. 7th international conference, Oberwolfach, Germany, November 13--18, 1995. Proceedings (Q1355982)

The articles of this volume will be reviewed individually. The preceding conference (6, 1990) has been reviewed (see Zbl 0746.00079). Indexed articles: \textit{Drábek, Pavel; Heinig, Hans P.; Kufner, Alois}, Higher dimensional Hardy inequality, 3-16 [Zbl 0883.26013] \textit{Milovanović, Gradimir V.}, Integral inequalities for algebraic polynomials, 17-25 [Zbl 0894.26006] \textit{Pearce, C. E. M.; Pečarić, J.; Varošanec, S.}, Inequalities of Gauß-Minkowski type, 27-37 [Zbl 0886.26015] \textit{Saitoh, Saburou}, Natural norm inequalities in nonlinear transforms, 39-52 [Zbl 0901.46022] \textit{Bohner, Martin}, Positive definiteness of discrete quadratic functionals, 55-60 [Zbl 0880.39002] \textit{Goldberg, Moshe}, Stable norms. -- Examples and remarks, 61-64 [Zbl 0882.46007] \textit{Furuta, Takayuki}, Applications of order preserving operator inequalities to a generalized relative operator entropy, 65-76 [Zbl 0893.47009] \textit{Pečarić, J.; Mond, B.}, The arithmetic mean -- the geometric mean and related matrix inequalities, 77-91 [Zbl 0886.15019] \textit{Ashbaugh, M. S.; Benguria, R. D.; Laugesen, R. S.}, Inequalities for the first eigenvalues of the clamped plate and buckling problems, 95-110 [Zbl 0893.73028] \textit{Ashbaugh, Mark S.; Benguria, Rafael D.}, On the Payne-Pólya-Weinberger conjecture on the \(n\)-dimensional sphere, 111-128 [Zbl 0892.35114] \textit{Brown, R. C.; Hinton, D. B.}, Norm eigenvalue bounds for some weighted Sturm-Liouville problems, 129-144 [Zbl 0883.34028] \textit{Everitt, W. N.; Möller, M.; Zettl, A.}, Discontinuous dependence of the \(n\)-th Sturm-Liouville eigenvalue, 145-150 [Zbl 0886.34023] \textit{Alzer, Horst}, Note on Wirtinger's inequality, 153-156 [Zbl 0888.26010] \textit{Agarwal, Ravi P.; Pang, Peter Y. H.}, Opial-type inequalities involving higher order partial derivatives of two functions, 157-178 [Zbl 0883.26014] \textit{Brown, B. M.; Dias, N. G. J.}, The HELP type integral inequalities for \(2n^{\text{th}}\) order differential operators, 179-192 [Zbl 0888.26012] \textit{Marcus, Moshe}, An estimate related to the Gagliardo-Nirenberg inequality, 193-200 [Zbl 0892.46032] \textit{Mugelli, Francesco; Talenti, Giorgio}, Sobolev inequalities in 2-dimensional hyberbolic space, 201-216 [Zbl 0888.26009] \textit{Badora, Roman}, On the separation with \(n\)-additive functions, 219-230 [Zbl 0883.43004] \textit{Matkowski, Janusz; Rätz, Jürg}, Convexity of power functions with respect to symmetric homogeneous means, 231-247 [Zbl 0883.26006] \textit{Matkowski, Janusz; Rätz, Jürg}, Convex functions with respect to an arbitrary mean, 249-258 [Zbl 0883.26007] \textit{Páles, Zsolt}, Separation by semidefinite bilinear forms, 259-267 [Zbl 0916.46003] \textit{Aczél, János; Maksa, Gyula}, Inequalities for selection probabilities, 271-284 [Zbl 0895.60019] \textit{Ger, Roman}, Delta-exponential mappings in Banach algebras, 285-296 [Zbl 0905.46030] \textit{Rassias, Themistocles M.}, On a problem of S. M. Ulam and the asymptotic stability of the Cauchy functional equation with applications, 297-309 [Zbl 0880.39023] \textit{Redheffer, Raymond M.; Volkmann, Peter}, The functional equation \(f(x)+\max\{ f(y),f(-y)\} = \max\{ f(x+y),f(x-y)\}\), 311-318 [Zbl 0881.39014] \textit{Brillard, Alain}, Asymptotic analysis of nonlinear thin layers, 321-338 [Zbl 0880.49003] \textit{Kawohl, Bernd}, The opaque square and the opaque circle, 339-346 [Zbl 0907.68135] \textit{Plum, Michael}, Enclosure methods with existence proof for elliptic differential equations, 347-368 [Zbl 0880.65094] \textit{Redheffer, Raymond M.; Volkmann, Peter}, Weak persistence in Lotka-Volterra populations, 369-373 [Zbl 0882.92028] \textit{Reichel, Wolfgang}, Uniqueness for degenerate elliptic equations via Serrin's sweeping principle, 375-387 [Zbl 0885.35043] \textit{Kufner, Alois}, Overdetermined Hardy inequalities, 391 [Zbl 0900.26035] \textit{Love, E. R.}, A condition for monotony, 393 [Zbl 0900.26024] \textit{Love, E. R.}, A conjectured inequality of T. J. Lyons, 395-399 [Zbl 0882.33001] \textit{Rassias, Themistocles M.}, A theorem of Pommerenke and a conjecture of Erdős, 401-402 [Zbl 0900.30002] \textit{Rassias, Themistocles M.}, Problems on finite sums decompositions of functions, 403-404 [Zbl 0900.26030]