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Biomedical subjects

M Yamaguti

Publications and source records attributed to M Yamaguti.

2 recordsLinked to original sources

Graft transection and warm perfusion in situ in canine partial orthotopic liver transplantation.

Liver transplantation is now proven therapy for various forms of end-stage liver disease in children; however, the problem of donor liver shortage remains. To investigate the feasibility of graft procurement from living, genetically related adult donors without injury to either donor or recipient, partial orthotopic liver transplantation (PLT) using a graft transected and warm perfused in situ was evaluated in beagles; the viability of the graft was assessed in terms of energy metabolism, including blood ketone body ratio (KBR), as well as of recipient survival. PLT was performed in two groups with venovenous bypass. The left half of the donor liver was transected in situ, flush perfused with 2 l lactated Ringer's solution (4 degrees C in group A, 20 degrees C in group B), and immediately implanted into the recipient, who was totally hepatectomized, care having been taken to leave the inferior vena cava intact. Four of seven dogs survived for 5 days or longer (longest, 8 days) in group A and six of eight dogs (longest, 20 days) in group B. Causes of death were gastrointestinal bleeding, intussusception, or infection but not graft dysfunction. In both groups the KBR decreased significantly during the anhepatic period, recovered rapidly to the pre-anhepatic level after revascularization, and was maintained within a normal range thereafter. No significant differences in the time course of changes in KBR were seen between the two groups.(ABSTRACT TRUNCATED AT 250 WORDS)

Animals

Pattern formation in interacting and diffusing systems in population biology.

In this article, we have been mainly concerned with spatially non-uniform stationary states and their stability, motivated by pattern formation arising in population biology. The discussions are restricted to one-dimensional space, though real systems are always distributed in at least two-dimensional space. Even if we limit ourselves to small-amplitude solutions, it seems difficult to discuss the bifurcation problems in a manner similar to that for one-dimensional space. One of the reasons is that the bifurcation points are not easily found. However, some general theories have nearly been completed. There are a variety of phenomena of other patterns such as wave trains, wave fronts, pulse waves, target patterns, and rotating patterns in equations of reaction and diffusion. We have not discussed these here. Moreover, we emphasize that there are a lot of nonlinear diffusion problems which are different from the ones that were dealt with here. The book of Fife (1), for example, provides a good exposition on these problems.

Animals