b i n a t i o n a l s w i t c h i n g n e t w o r k s which c o n t a i n s u f f i c i e n t r e d u n d a n c y s o t h a t t h e p r e s e n c e o f any s i n g l e f a u l t can b e d e t e c t e d. I t i s w e l l known t h a t (w i t h i n b r o a d l i m i t s) any i s o l a t e d f a u l t i n a s i n g l e-o u t p u t n e t w o r k may b e d e t e c t e d w i t h a b o u t 2 : 1 r e d ...

Prof. G. A. Brown Dr. J. B. Heywood M. A. Lutz Prof. R. S. Cooper J. L. Coggins C. A. McNary Prof. W. H. Heiser R. Dethlefsen R. P. Porter Prof. M. A. Hoffman K. R. Edwards S. Sacks Prof. W. D. Jackson J. W. Gadzuk C. V. Smith, Jr. Prof. J. L. Kerrebrock T. K. Gustafson A. Solbes Prof. J. E. McCune R. F. Keating R.J. Thome Prof. G. C. Oates R. W. King B. D. Wessler Prof. E. S. Pierson G. B. Kli...

E. N. Carabateas J. A. Fay S. I. Freedman G. N. Hatsopoulos W. D. Jackson H. P. Meissner P. L. Penfield, Jr. D. C. Pridmore-Brown A. H. Shapiro J. L. Smith, Jr. H. H. Woodson Coggins Cooper F. W. Fraim III N. Gothard C. W. Haldeman H. M. Heggestad W. H. Heiser J. B. Heywood E. D. Hoag P. G. Katona F. D. Ketterer G. B. Kliman P. Klimowski A. G. F. Kniazzeh M. F. Koskinen W. H. Levison A. T. Lewi...

and Applied Analysis 3 satisfy the relation (u, V, w, z) ≥ (u, V, w, z), and for all (u, V) ∈ U × V, satisfy the following inequalities: −Δw +M 1 w ≥ f 1 ( u, V) + M1A (u, V) , x ∈ Ω, −Δz +M 2 z ≥ f 2 ( u, V) + M2B (u, V) , x ∈ Ω, −Δw +M 1 w ≤ f 1 (u, V) + M 1 A (u, V) , x ∈ Ω, −Δz +M 2 z ≤ f 2 (u, V) + M 2 B (u, V) , x ∈ Ω, u ≥ A ∗ (w, z) , V ≥ B ∗ (w, z) , x ∈ Ω, u ≤ A ∗ (w, z) , V ≤ B ∗ (w, ...

CHRISTOPHER J . BISHOP The little Bloch space, 130 , is the space of all holomorphic functions f on the unit disk such that lim1 z 1l (f'(z)j(1 Iz12) = 0. Finite Blaschke products are clearly in 130, but examples of infinite products in 80 are more difficult to obtain (there are now several constructions due to Sarason, Stephenson and the author, among others) . Stephenson has asked whether 130...

In this Article, we give a simple criterion for the regularity of a tri-linear mapping. We provide if f : X × Y × Z −→ W is a bounded tri-linear mapping and h : W −→ S is a bounded linear mapping, then f is regular if and only if hof is regular. We also shall give some necessary and sufficient conditions such that the fourth adjoint D^∗∗∗∗ of a tri-derivation D is again tri-derivation.

Male (NZW x BXSB) F, (W/B F,) mice, which develop lupus nephritis, myocardial infarction, and thrombocytopenia, showed reduced platelet lifespan (PLS) and increased platelet-associated antibody (PAA) values. There were statistically significant correlations between the increase in PAA values and either the reduction in PLS or the decrease in platelet counts. This and the results of platelet tra...

Lemma A.1 (a) A real-valued convex function is also 0-convex and hence k-convex for all k ≥ 0. A k1-convex function is also a k2-convex function for k1 ≤ k2. (b) If f1(y) and f2(y) are k1-convex and k2-convex respectively, then for α, β ≥ 0, αf1(y) + βf2(y) is (αk1 + βk2)-convex. (c) If f(y) is k-convex and w is a random variable, then E{f(y − w)} is also k-convex, provided E{|f(y − w)|} < ∞ fo...

The compatible solute mannosylglucosylglycerate (MGG), recently identified in Petrotoga miotherma, also accumulates in Petrotoga mobilis in response to hyperosmotic conditions and supraoptimal growth temperatures. Two functionally connected genes encoding a glucosyl-3-phosphoglycerate synthase (GpgS) and an unknown glycosyltransferase (gene Pmob_1143), which we functionally characterized as a m...