No abstract

In dementia of Alzheimer type (DAT), cerebral glucose metabolism is reduced in vivo, and enzymes involved in glucose breakdown are impaired in post-mortem brain tissue. Pyruvate dehydrogenase complex activity (PDHc) is one of the enzymes known to be reduced, while succinate dehydrogenase activity (SDH), another enzyme of oxidative glucose metabolism is unchanged. In dementia of vascular type (DVT), variable changes in glucose metabolism have been demonstrated in vivo, while changes of enzyme activities in post-mortem brain tissue are unknown. Here, PDHc and SDH activity were stimulated with each of the two stereoisomers of alpha lipoic acid in post-mortem parietal brain cortex of patients with DAT, DVT, and one case of Pick's disease and compared to stimulation effects in a control group, matched for age, sex, post-mortem delay, and storage time of brain tissue. PDHc in DAT and DVT, but not in Pick's disease was reduced. PDHc activity could be slightly stimulated by 10 micro M of the physiological stereoisomer (r)-alpha-lipoic acid, in controls and DVT (possibly also in Pick's disease), but not in DAT. In all groups investigated SDH was activated by 100 micro M and 1 mM of both isomers of alpha-lipoic acid, whereas 10 mM of both stereoisomers of alpha-lipoic acid caused an inhibition of both, PDHc and SDH activity. The loss of basal and of (r)-alpha-lipoic acid stimulated PDHc activity indicate that a functional or structural impairment of PDHc may exist in DAT and DVT which is not merely attributable to loss of mitochondria since basal and stimulated SDH activities are similar in controls, DVT and DAT, thus indicating selective vulnerability of PDHc.

Two non-equidistant grid implementations of infinite range exterior complex scaling are introduced that allow for perfect absorption in the time dependent Schrödinger equation. Finite element discrete variables grid discretizations provide as efficient absorption as the corresponding finite elements basis set discretizations.This finding is at variance with results reported in literature [L. Tao et al., Phys. Rev. A48, 063419 (2009)]. For finite differences, a new class of generalized Q-point schemes for non-equidistant grids is derived. Convergence of absorption is exponential ∼ ∆x Q−1 and numerically robust. Local relative errors 10 −9 are achieved in a standard problem of strong-field ionization.

No abstract

No abstract