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Let ∆m = {(t0, . . . , tm) ∈ R : ti ≥ 0, ∑m i=0 ti = 1} be the standard m-dimensional simplex. Let ∅ 6= S ⊂ ⋃ ∞ m=1 ∆m, then a function h : C → R with domain a convex set in a real vector space is S-almost convex iff for all (t0, . . . , tm) ∈ S and x0, . . . , xm ∈ C the inequality h(t0x0 + · · ·+ tmxm) ≤ 1 + t0h(x0) + · · ·+ tmh(xm) holds. A detailed study of the properties of S-almost convex...

Let ∆m = {(t0, . . . , tm) ∈ Rm+1 : ti ≥ 0, ∑m i=0 ti = 1} be the standard m-dimensional simplex and let ∅ = S ⊂ ⋃∞ m=1 ∆m. Then a function h : C → R with domain a convex set in a real vector space is S-almost convex iff for all (t0, . . . , tm) ∈ S and x0, . . . , xm ∈ C the inequality h(t0x0 + · · ·+ tmxm) ≤ 1 + t0h(x0) + · · ·+ tmh(xm) holds. A detailed study of the properties of S-almost co...

Die Aussage ist wahr. Annahme: → ist konfluent, also für alle q, s, t ∈M : wenn es ein n ∈ N mit q → s gibt und q →∗ t, dann gibt es ein r ∈M mit s→∗ r und t→∗ r. Herausziehen des Existenzquantors für n ergibt: Für alle q, s, t ∈ M , n ∈ N: wenn q → s und q →∗ t, dann gibt es ein r ∈M mit s→∗ r und t→∗ r. Instantiieren wir n mit 1, ergibt sich gerade die Definition der einseitigen Konfluenz. (b...

Hiemstra, P. A., Biewenga, J., Gorter, A., Stuurman, M. E., Faberm, A., van Es, L. A. and Daha, M. R. (1988) Mol. Immunol. 25,527-533 Schneiderman, R. D., Lint, T. F. and Knight, K. L. (1990) J. Immunol. 145,233-237 Stad, R. K., Bogers, W. M. J. M., van der Sluys, M. E. T., van Es, L. A. and Daha, M. R. (1992) Clin. Exp. Immunol. 87, 138-143 Zhang, W. and Lachmann, P. J. (1994) Immunology 81, 1...

The aim of the study was to analyse the effects of 6 week (15 sessions) flywheel resistance training with eccentric-overload (FRTEO) on different functional and anatomical variables in professional handball players. Twenty-nine athletes were recruited and randomly divided into two groups. The experimental group (EXP, n = 15) carried out 15 sessions of FRTEO in the leg-press exercise, with 4 set...

in the present paper we give a partially negative answer to a conjecture of ghahramani, runde and willis. we also discuss the derivation problem for both foundation semigroup algebras and clifford semigroup algebras. in particular, we prove that if s is a topological clifford semigroup for which es is finite, then h1(m(s),m(s))={0}.

V. Penteriani ([email protected]) and M. del Mar Delgado, Dept of Conservation Biology, Estación Biológica de Doñana, C.S.I.C., Pabellón del Perú, Avda. Marı́a Luisa s/n, ES−41013 Seville, Spain. − M. Ferrer, Dept of Biodiversity Conservation, Estación Biológica de Doñana, C.S.I.C., Avda. Marı́a Luisa s/n, Pabellón del Perú, ES−41013 Seville, Spain. − F. Otalora, Laboratorio de Estudios Cris...

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RATIONALE Both acute lymphoblastic leukemia (ALL) and Ewing sarcoma (ES) are small round cell tumors, and it is difficult to differential diagnose them because of overlapping clinical, radiographic, histologic, and immunophenotypic features. PATIENT'S CONCERNS A 5-year-old boy was admitted to our hospital because of pains in his left leg without obvious inducement and lameness worsening with ...