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Biomedical subjects

W M Bogdanowicz

Publications and source records attributed to W M Bogdanowicz.

7 recordsLinked to original sources

Candida meningitis in newborn infants: a review and report of combined amphotericin B--flucytosine therapy.

Meningitis due to Candida albicans was successfully treated in a 1.1 kg premature infant using combined antifungal therapy of amphotericin B for three weeks and 5-fluorocytosine for four months. Hydrocephalus and profound psychomotor retardation were present one year later. Psychomotor retardation, aqueductal stenosis and hydrocephalus were found to be common in a review of 16 previously reported cases of central nervous system (CNS) candidiasis in newborn infants. The diagnosis and institution of therapy were frequently delayed, and the mortality rate was 29% in the 17 patients reviewed here. The subacute course, lack of clinical findings, variable cerebrospinal fluid (CSF) findings, negative CSF cultures due to low concentrations of organisms, slow in vitro growth of C. albicans and misinterpretation of positive cultures as contaminants are factors frequently leading to delayed diagnoses. Using combination therapy, it should be possible to use lower doses and shorter courses of amphotericin B therapy for C. albicans meningitis in the newborn infant.

Adolescent↗

Theory of a class of locally convex vector lattices which include the lebesgue spaces.

In this paper is presented the theory of a class of locally convex lattices (L-lattices) of real functions which generalize the classical Lebesgue spaces. The monotone and dominated convergence theorems for convergence almost everywhere and sequential and order completeness of such lattices are established. These results are obtained through characterization of linear lattices of functions closed under pointwise or dominated convergence everywhere and closed under Stone's operation f --> f[unk]1. Such lattices are characterized in terms of measurability with respect to sigma or delta rings.Application to the theory of Lebesgue integrals is given, permitting one to obtain the classical theory of the integral and of the L(p) spaces directly from the axioms of the integral. Representations of L-lattices in terms of Lebesgue integrals and extensions of L-lattices through addition of null functions are given.

Journal Article↗